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<h2>HL Paper 3</h2><div class="specification">
<p>Chromium forms coloured compounds and is used to make stainless and hard steel. The distance between layers of chromium atoms in the metal can be obtained using X-ray crystallography.</p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) The diagram below shows the diffraction of two X-ray beams, <strong>y</strong> and <strong>z</strong> of wavelength <strong>λ</strong>, shining on a chromium crystal whose planes are a distance <strong>d</strong> nm apart.</p>
<p><img src="data:image/png;base64,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"></p>
<p>Deduce the extra distance travelled by the second beam,<strong> z</strong>, compared to the first one, <strong>y</strong>.</p>
<p>(ii) State the Bragg’s condition for the observed diffraction to be at its strongest (constructive interference).</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) The mass of one unit cell of chromium metal is 17.28 × 10<sup>−23 </sup>g. Calculate the number of unit cells in one mole of chromium. <em>A</em><sub>r</sub>(Cr) = 52.00.</p>
<p>(ii) Deduce the number of atoms of chromium per unit cell.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>i</p>
<p>2d sin θ<br><em><strong>OR<br></strong></em>2|AB| / 2|BC| / |AB| + |BC| / |AB| <em><strong>AND</strong></em> |BC|</p>
<p><em>Vertical lines indicating lengths not required. Answer may be conveyed in words also. <br>Do <strong>not</strong> accept |AC| – reference must be made to B.</em></p>
<p> </p>
<p>ii</p>
<p>extra distance travelled/|AB| + |BC| = <em>n</em>λ/a whole number of wavelengths</p>
<p><em>Accept notations of extra distance as in (a)(i).</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>i<br>«<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{52.00\,{\text{g}}\,{\text{mo}}{{\text{l}}^{ - {\text{1}}}}}}{{17.28 \times {{10}^{ - 23}}{\text{g}}\,{\text{unit}}\,{\text{cel}}{{\text{l}}^{ - {\text{1}}}}}} = ">
  <mfrac>
    <mrow>
      <mn>52.00</mn>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>g</mtext>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>mo</mtext>
      </mrow>
      <mrow>
        <msup>
          <mrow>
            <mtext>l</mtext>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mrow>
              <mtext>1</mtext>
            </mrow>
          </mrow>
        </msup>
      </mrow>
    </mrow>
    <mrow>
      <mn>17.28</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>23</mn>
          </mrow>
        </msup>
      </mrow>
      <mrow>
        <mtext>g</mtext>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>unit</mtext>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>cel</mtext>
      </mrow>
      <mrow>
        <msup>
          <mrow>
            <mtext>l</mtext>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mrow>
              <mtext>1</mtext>
            </mrow>
          </mrow>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
  <mo>=</mo>
</math></span>» 3.009 × 10<sup>23</sup> «unit cells mol<sup>−1</sup>»<br><br>ii<br>«<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{6.02 \times {{10}^{23}}{\text{atoms}}\,{\text{mo}}{{\text{l}}^{ - {\text{1}}}}}}{{3.01 \times {{10}^{23}}{\text{unit}}\,{\text{cells}}\,{\text{mo}}{{\text{l}}^{ - {\text{1}}}}}} = ">
  <mfrac>
    <mrow>
      <mn>6.02</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mn>23</mn>
          </mrow>
        </msup>
      </mrow>
      <mrow>
        <mtext>atoms</mtext>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>mo</mtext>
      </mrow>
      <mrow>
        <msup>
          <mrow>
            <mtext>l</mtext>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mrow>
              <mtext>1</mtext>
            </mrow>
          </mrow>
        </msup>
      </mrow>
    </mrow>
    <mrow>
      <mn>3.01</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mn>23</mn>
          </mrow>
        </msup>
      </mrow>
      <mrow>
        <mtext>unit</mtext>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>cells</mtext>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>mo</mtext>
      </mrow>
      <mrow>
        <msup>
          <mrow>
            <mtext>l</mtext>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mrow>
              <mtext>1</mtext>
            </mrow>
          </mrow>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
  <mo>=</mo>
</math></span>» 2 «atoms per unit cell»</p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>The Fenton and Haber–Weiss reactions convert organic matter in waste water to carbon dioxide and water.</p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Compare and contrast the Fenton and Haber–Weiss reaction mechanisms.</p>
<p><img 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"></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Adsorption and chelation are two methods of removing heavy metal ion pollution from the environment.</p>
<p>(i) Describe the process of adsorption.</p>
<p>(ii) Deduce the structure of the complex ion formed by the reaction of three H<sub>2</sub>N−CH<sub>2</sub>−CH<sub>2</sub>−NH<sub>2</sub> chelating molecules with a mercury(II) ion.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><em>One similarity:</em><br>both involve hydroxyl/•OH «radicals»</p>
<p><em>One difference:</em></p>
<p><em><img 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"></em></p>
<p><em>Accept “hydroxy” for “hydroxyl”.<br>Do not penalize missing radical symbols if consistent throughout.<br>Accept “H<sub>2</sub>O<sub>2</sub> → 2•OH” for the Fenton mechanism.</em></p>
<p> </p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>i<br>molecules/ions/substances are attracted to/form «non-covalent» interactions with the surface of the adsorbent</p>
<p> </p>
<p>ii</p>
<p><img 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"></p>
<p><em>Do <strong>not</strong> penalize missing charge or square brackets.</em><br><em>Bonds to Hg must be shown (in any format).</em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Superconductors are materials that conduct electric current with practically zero resistance.</p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe the Meissner effect.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline one difference between type 1 and type 2 superconductors.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>creation of a mirror image magnetic field of an external field «below the critical temperature/<em>T</em><sub>c</sub> of the superconductor»<br><em><strong>OR<br></strong></em>expulsion of a magnetic field from a superconductor «below its critical temperature/<em>T</em><sub>c</sub>»</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><img 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"></p>
<p><em>Accept “Type 1: «most» metals <strong>AND</strong> Type 2: alloys/metal oxide ceramics/perovskites”.</em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Polymers are made up of repeating monomer units which can be manipulated in various ways to give structures with desired properties.</p>
</div>

<div class="question">
<p>Fermentation of sugars from corn starch produces propane-1,3-diol, which can be polymerized with benzene-1,4-dicarboxylic acid to produce the PTT polymer (polytrimethylene terephthalate).</p>
<p>(i) Draw the molecular structure of each monomer.</p>
<p>(ii) Deduce the name of the linkage formed on polymerization between the two monomers and the name of the inorganic product.</p>
<p><img src="data:image/png;base64,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"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>i</p>
<p>HO–CH<sub>2</sub>–CH<sub>2</sub>–CH<sub>2</sub>–OH <em><strong>AND</strong></em> HOOC–C<sub>6</sub>H<sub>4</sub>–COOH</p>
<p><em>Accept full or condensed structural formulas. Labelling of monomers not required but penalize incorrect labels.</em></p>
<p> </p>
<p>ii</p>
<p><em>Name of linkage:</em> ester<br><em><strong>AND<br></strong>Name of inorganic product:</em> water  </p>
<p><em>Do not accept “esterification”.<br>Do not accept formulas.</em></p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">Precipitation is one method used to treat waste water.</span></p>
<p><span class="fontstyle0">Phosphates, <math class="wrs_chemistry" xmlns="http://www.w3.org/1998/Math/MathML"><msubsup><mi>PO</mi><mn>4</mn><mrow><mn>3</mn><mo>-</mo></mrow></msubsup></math>, in waste water can be removed by precipitation with magnesium ions. </span><math xmlns="http://www.w3.org/1998/Math/MathML"><msub><mi>K</mi><mrow><mi>s</mi><mi>p</mi></mrow></msub></math> <span class="fontstyle0">of magnesium phosphate is <math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1</mn><mo>.</mo><mn>04</mn><mo>×</mo><msup><mn>10</mn><mrow><mo>-</mo><mn>24</mn></mrow></msup></math></span><span class="fontstyle0">.</span></p>
<p style="text-align: center;"><span class="fontstyle0"><math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mn>3</mn><msup><mi>Mg</mi><mrow><mn>2</mn><mo>+</mo></mrow></msup><mo>(</mo><mi>aq</mi><mo>)</mo><mo>+</mo><mn>2</mn><msup><msub><mi>PO</mi><mn>4</mn></msub><mrow><mn>3</mn><mo>-</mo></mrow></msup><mo>(</mo><mi>aq</mi><mo>)</mo><mo>→</mo><msub><mi>Mg</mi><mn>3</mn></msub><mo>(</mo><msub><mi>PO</mi><mn>4</mn></msub><msub><mo>)</mo><mn>2</mn></msub><mo>(</mo><mi mathvariant="normal">s</mi><mo>)</mo></math><br> </span></p>
<p><span class="fontstyle0"> Calculate the maximum solubility of phosphate ions in a solution containing <math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mn>0</mn><mo>.</mo><mn>0100</mn><mo> </mo><mi>mol</mi><mo> </mo><msup><mi>dm</mi><mrow><mo>-</mo><mn>3</mn></mrow></msup></math> magnesium ions.<br> </span></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">Precipitation is one method used to treat waste water.</span></p>
<p><span class="fontstyle0">Zinc, cadmium, nickel, and lead are metal ions which can be removed by precipitation. Explain why waste water is adjusted to a pH of 9−10</span><span class="fontstyle0"> to remove these ions by referring to section 32 of the data booklet.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mfenced open="[" close="]"><msup><msub><mi>PO</mi><mn>4</mn></msub><mrow><mn>3</mn><mo>-</mo></mrow></msup></mfenced><mo>=</mo><msqrt><mfrac><msub><mi>K</mi><mrow><mi mathvariant="italic">s</mi><mi mathvariant="italic">p</mi></mrow></msub><msup><mfenced open="[" close="]"><msup><mi>Mg</mi><mrow><mn>2</mn><mo>+</mo></mrow></msup></mfenced><mn>3</mn></msup></mfrac></msqrt></math> ✔</p>
<p><math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mo>«</mo><mfenced open="[" close="]"><msup><msub><mi>PO</mi><mn>4</mn></msub><mrow><mn>3</mn><mo>−</mo></mrow></msup></mfenced><mo>=</mo><mo>«</mo><msqrt><mfrac><mrow><mn>1</mn><mo>.</mo><mn>04</mn><mo>×</mo><msup><mn>10</mn><mrow><mo>-</mo><mn>24</mn></mrow></msup></mrow><mrow><mn>0</mn><mo>.</mo><msup><mn>0100</mn><mn>3</mn></msup></mrow></mfrac></msqrt><mo>=</mo><mo>»</mo><mn>1</mn><mo>.</mo><mn>02</mn><mo>×</mo><msup><mn>10</mn><mrow><mo>−</mo><mn>9</mn></mrow></msup><mo>«</mo><mi>mol</mi><mo> </mo><msup><mi>dm</mi><mrow><mo>−</mo><mn>3</mn></mrow></msup><mo>»</mo></math> ✔</p>
<p><br><em>Accept “<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>K</mi><mi>s</mi><mi>p</mi><mo mathvariant="italic">=</mo><msup><mfenced open="[" close="]"><mrow><mi mathvariant="italic">M</mi><msup><mi mathvariant="italic">g</mi><mrow><mn mathvariant="italic">2</mn><mo mathvariant="italic">+</mo></mrow></msup></mrow></mfenced><mn mathvariant="italic">3</mn></msup><msup><mfenced open="[" close="]"><mrow><mi mathvariant="italic">P</mi><msup><msub><mi mathvariant="italic">O</mi><mn mathvariant="italic">4</mn></msub><mrow><mn mathvariant="italic">3</mn><mo mathvariant="italic">-</mo></mrow></msup></mrow></mfenced><mn mathvariant="italic">2</mn></msup></math>” for M1.</em><br><em>Award <strong>[2]</strong> for correct final answer.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Any two of:</em><br>precipitation occurs with a base/carbonate/<math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><msup><msub><mi>CO</mi><mn>3</mn></msub><mrow><mn>2</mn><mo>−</mo></mrow></msup></math>/hydroxide/<math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><msup><mi>OH</mi><mo>−</mo></msup></math> ✔</p>
<p><math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mfenced open="[" close="]"><msup><mi>OH</mi><mo>−</mo></msup></mfenced></math> is high enough to cause metal hydroxide precipitation at that <math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mi>pH</mi></math> ✔</p>
<p>these ions are slightly acidic/more soluble in acidic conditions ✔</p>
<p>only small amounts of carbonate/hydroxides/anion needed at that <math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mi>pH</mi></math> ✔</p>
<p>solubility products of the hydroxides are very small ✔</p>
<p><em>Do <strong>not</strong> accept “hydroxyl” for “hydroxide”.</em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>The Ksp problem was very well answered by the stronger candidates, who had no difficulty working&nbsp;out the maximum solubility of phosphate ions in solution as 1.02 x 10<sup>-9</sup> mol dm<sup>-3</sup>.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This question although somewhat challenging was well answered by the stronger candidates.</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p><span class="fontstyle0">There has been significant growth in the use of carbon nanotubes, CNT.</span></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">Explain these properties of carbon nanotubes.</span></p>
<p><span class="fontstyle0"><img src="data:image/png;base64,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" width="671" height="222"></span></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">CNT can act as Type 2 superconductors. </span><span class="fontstyle0">Outline why Type 2 superconductors are generally more useful than Type 1.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">Explain the role of electrons in superconducting materials in terms of the Bardeen–Cooper–Schrieffer (BCS) theory.</span></p>
<div class="marks">[3]</div>
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">Alloying metals changes their properties. Suggest </span><span class="fontstyle2"><strong>one</strong> </span><span class="fontstyle0">property of magnesium that could be improved by making a magnesium–CNT alloy.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">c(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0"> Pure magnesium needed for making alloys can be obtained by electrolysis of molten magnesium chloride. <br> </span></p>
<p><span class="fontstyle0"><img style="display: block;margin-left:auto;margin-right:auto;" 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" width="575" height="305"></span></p>
<p style="text-align: center;"><span class="fontstyle0">© International Baccalaureate Organization 2020</span></p>
<p><span class="fontstyle0">Calculate the theoretical mass of magnesium obtained if a current of 3.00 A is used for <math xmlns="http://www.w3.org/1998/Math/MathML"><mn>10</mn><mo>.</mo><mn>0</mn></math> hours. Use charge :(<em>Q</em>) = <em>current</em> (<em>I</em>) × <em>time</em> (<em>t</em>) </span><span class="fontstyle0"> and section 2 of the data booklet.</span></p>
<div class="marks">[3]</div>
<div class="question_part_label">c(ii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">Suggest a gas which should be continuously passed over the molten magnesium in the electrolytic cell.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">c(iii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">Zeolites can be used as catalysts in the manufacture of CNT. Explain, with reference to their structure, the high selectivity of zeolites.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Experiments have been done to explore the nematic liquid crystal behaviour of CNT. Justify how CNT molecules could be classified as <strong>nematic</strong>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><em>Excellent strength:</em> defect-free <em><strong>AND</strong> </em>rigid/regular 2D/3D ✔</p>
<p><em>Excellent conductivity:</em> delocalized electrons ✔</p>
<p><em>Accept “carbons/atoms are all covalently bonded to each other” for M1.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Any two of:</em><br>have higher critical temperatures/<em>T</em><sub>c</sub> «than Type 1»<br><em><strong>OR</strong></em><br>can act at higher temperatures ✔</p>
<p>have higher critical magnetic fields/<em>B</em><sub>c</sub> «than Type 1» ✔</p>
<p>less time needed to cool to operating temperature ✔</p>
<p>less energy required to cool down/maintain low temperature ✔</p>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Any three of:</em></p>
<p>passing electrons «slightly» deform lattice/displace positive ions/cations ✔</p>
<p>electrons couple/form Cooper pairs/condense with other electrons ✔</p>
<p>energy propagates along the lattice in wave-like manner/as phonons ✔</p>
<p>Cooper pair/electron condensate/pair of electrons moves through lattice freely<br><em><strong>OR</strong></em><br>phonons are «perfectly» elastic/cause no energy loss ✔</p>
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Any of:</em><br>ductility ✔<br>strength/resistance to deformation ✔<br>malleability ✔<br>hardness ✔<br>resistance to corrosion/chemical resistance ✔<br>range of working temperatures ✔<br>density ✔</p>
<p><em>Do <strong>not</strong> accept “conductivity”.</em></p>
<div class="question_part_label">c(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>«</mo><mi>Q</mi><mo>=</mo><mi>I</mi><mo>×</mo><mi>t</mi><mo>=</mo><mn>3</mn><mo>.</mo><mn>00</mn><mo>×</mo><mn>10</mn><mo>.</mo><mn>0</mn><mo>×</mo><mn>3600</mn><mo>=</mo><mo>»</mo><mn>108</mn><mo> </mo><mn>000</mn><mo> </mo><mi mathvariant="normal">C</mi></math> ✔</p>
<p><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>«</mo><mfrac><mi>Q</mi><mi>F</mi></mfrac><mo>=</mo><mfrac><mrow><mn>108</mn><mo> </mo><mn>000</mn><mo> </mo><mi>C</mi></mrow><mrow><mn>96</mn><mo> </mo><mn>500</mn><mo> </mo><mi>C</mi><mo> </mo><msup><mi>mol</mi><mrow><mo>-</mo><mn>1</mn></mrow></msup></mrow></mfrac><mo>=</mo><mo>»</mo><mn>1</mn><mo>.</mo><mn>12</mn><mo>«</mo><mi>mol</mi><mo> </mo><msup><mi mathvariant="normal">e</mi><mo>−</mo></msup><mo>»</mo></math> ✔</p>
<p><math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mo>«</mo><mfrac><mrow><mn>1</mn><mo>.</mo><mn>12</mn><mo> </mo><mi>mol</mi></mrow><mn>2</mn></mfrac><mo>=</mo><mn>0</mn><mo>.</mo><mn>560</mn><mo> </mo><mi>mol</mi><mo> </mo><mi>Mg</mi><mo>»</mo></math><br><math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mo>«</mo><mi>m</mi><mo>=</mo><mn>0</mn><mo>.</mo><mn>560</mn><mo> </mo><mi>mol</mi><mo>×</mo><mn>24</mn><mo>.</mo><mn>31</mn><mo> </mo><mi mathvariant="normal">g</mi><mo> </mo><msup><mi>mol</mi><mrow><mo>−</mo><mn>1</mn></mrow></msup><mo>=</mo><mo>»</mo><mn>13</mn><mo>.</mo><mn>6</mn><mo>«</mo><mi mathvariant="normal">g</mi><mo>»</mo></math> ✔</p>
<p><br><em>Award <strong>[3]</strong> for correct final answer.</em></p>
<div class="question_part_label">c(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>argon/<math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mi>Ar</mi></math>/helium/<math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mi>He</mi></math> ✔</p>
<p><em>Accept any identified noble/inert gas.</em><br><em>Accept name <strong>OR</strong> formula.</em></p>
<p><em>Do <strong>not</strong> accept “nitrogen/<math xmlns="http://www.w3.org/1998/Math/MathML"><msub><mi>N</mi><mn>2</mn></msub></math>“.</em></p>
<div class="question_part_label">c(iii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>pores/cavities/channels/holes/cage-like structures ✔</p>
<p>«only» reactants with appropriate/specific size/geometry/structure fit inside/go through/are activated/can react ✔</p>
<p><em>Accept “molecules/ions” for “reactants” in M2.</em></p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>rod-shaped molecules<br><strong><em>OR</em></strong><br>«randomly distributed but» generally align<br><strong><em>OR</em></strong><br>no positional order AND have «some» directional order/pattern ✔</p>
<p><em>Accept “linear” for “rod-shaped”.</em></p>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>The stronger candidates knew that the excellent conductivity associated with CNTs is associated with&nbsp;delocalised electrons but few scored the mark for citing the property associated with excellent strength,&nbsp;which can be attributed to being defect-free and having a rigid/regular 2D/3D structure.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Most gained at least one mark here for stating that Type 2 superconductors have higher critical&nbsp;temperatures than Type 1.</p>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>The role of electrons in superconducting materials in terms of the Bardeen-Cooper-Schrieffer (BCS)&nbsp;theory was very well understood and many scored all three marks.&nbsp;</p>
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This question proved to be difficult and few could suggest a suitable property (such as ductility) of&nbsp;magnesium that could be improved by making a magnesium-CNT alloy.</p>
<div class="question_part_label">c(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>The better candidates scored all three marks for the electrolysis calculation. Even the weaker&nbsp;candidates managed to score at least one mark for calculating Q = 108,000 C.</p>
<div class="question_part_label">c(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>The most common error here was "nitrogen" as the gas that should be continuously passed over the&nbsp;molten magnesium in the electrolytic cell. Magnesium can react with nitrogen forming magnesium&nbsp;nitride, which makes this choice of gas unsuitable (unlike argon for example).</p>
<div class="question_part_label">c(iii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>The explanation of the high selectivity of zeolites, in terms of their structure, was very well answered&nbsp;and many scored both marks. A thorough understanding of zeolites was much better conveyed in N20&nbsp;compared to previous sessions.<br><br></p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Most gained the one mark here, justifying how CNT molecules can be classified as nematic, by stating that they are "rod-shaped molecules".</p>
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="specification">
<table class="NormalTable" style="width: 835px;">
<tbody>
<tr>
<td style="width: 825px;"><span class="fontstyle0">Carbon fibre reinforced plastic (CFRP) is a useful composite. Epoxy is a thermoset polymer that is used as a binding polymer when making CFRP.</span></td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">Outline the </span><span class="fontstyle2"><strong>two</strong> </span><span class="fontstyle0">distinct phases of this composite.</span></p>
<p> </p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">Thermoplastic composites are increasingly replacing thermosets.</span></p>
<p><span class="fontstyle0">Suggest </span><span class="fontstyle2"><strong>one</strong> </span><span class="fontstyle0">advantage of thermoplastic polymers over thermosets.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">Explain how thermoplastics, such as polyvinylchloride, PVC, can be made more flexible by the addition of phthalate ester plasticizers.</span></p>
<div class="marks">[3]</div>
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">Explain why phthalates are replaced by other plasticizers in the production of plastics.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">b(iii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">Classify PVC and polyethene terephthalate, PET, as addition or condensation polymers and deduce the structural formulas.</span></p>
<p><span class="fontstyle0"><img src="data:image/png;base64,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" width="668" height="400"></span></p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>carbon fibre reinforcing phase ✔</p>
<p>«in a» <span style="text-decoration: underline;">matrix</span> phase of epoxy ✔</p>
<p><br><em>Award<strong> [1 max]</strong> for “reinforcing phase «embedded» in a <span style="text-decoration: underline;">matrix</span>”.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>can be recycled<br><em><strong>OR</strong></em><br>can be reformed when hot<br><em><strong>OR</strong></em><br>high impact/chemical/abrasion resistance ✔</p>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Any three of:</em></p>
<p>plasticizers embed/fit between «polymer» chains ✔</p>
<p>keep polymer strands/chains/molecules separated/apart ✔</p>
<p>weaken intermolecular/London/dispersion/attractive/forces/instantaneous induced dipole-induced dipole/forces «between chains» ✔</p>
<p>prevent chains from packing closely/forming regular packing/structure ✔</p>
<p><em><br>Accept “van der Waals/vdW” for “London”.</em></p>
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Any two of:</em><br>readily released into environment<br><em><strong>OR</strong></em><br>have weak intermolecular forces «rather than covalent bonds between chains» ✔</p>
<p>get into biological systems by ingestion/inhalation ✔</p>
<p>interrupt endocrine systems<br><em><strong>OR</strong></em><br>affect release of hormones<br><em><strong>OR</strong></em><br>effect development of male reproductive system ✔</p>
<p>considered carcinogenic<br><em><strong>OR</strong></em><br>can cause cellular damage ✔</p>
<p>can cause early puberty in females ✔</p>
<p>can cause thyroid effects ✔</p>
<p>can cause asthma ✔</p>
<p><br><em>Do not accept just “are a health concern”.</em></p>
<div class="question_part_label">b(iii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><img 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" width="553" height="232"></p>
<p><em>PVC</em>: addition <em><strong>AND</strong> PET</em>: condensation ✔</p>
<p>structure of PVC monomer ✔</p>
<p>structure of PET monomers ✔</p>
<p><br><em>Accept full <strong>OR</strong> condensed structural formulas.</em></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>Most had some idea of a composite and tended to gain at least one mark for stating "reinforcing phase embedded in a matrix".</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This was well answered and most stated that one advantage of thermoplastic polymers over&nbsp;thermosets is that they can be recycled.</p>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This also was well done and some managed to score all three marks.</p>
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This question required an explanation of why phthalates are replaced by other plasticizers in the production of plastics. This question was found to be very challenging and even the better candidates&nbsp;failed to score both marks. The weaker candidates typically stated that they are just a health concern,&nbsp;which was deemed insufficient to warrant even a salvage mark.</p>
<div class="question_part_label">b(iii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This question on PVC and PET was very well answered. All three marks for their correct classification&nbsp;and the corresponding structures of their monomers was frequently scored.</p>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Lithium has many uses.</span></p>
</div>

<div class="specification">
<p><span style="background-color: #ffffff;">The emission spectra obtained by ICP-OES for a mixture containing the isotope <sup>6</sup>Li (Li-6) and naturally occurring lithium (Li (N)) is shown.</span></p>
<p><span style="background-color: #ffffff;"><img src="data:image/png;base64,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" width="688" height="464"></span></p>
<p>&nbsp;</p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Identify the type of bonding in lithium hydride, using sections 8 and 29 of the data booklet.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Identify the colour of the emission spectrum of lithium using section 17 of the data booklet.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Suggest why ICP-OES does not give good quantitative results for distinguishing <sup>6</sup>Li from naturally occurring lithium.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Suggest a better method.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b(iii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Lithium is obtained by electrolysis of molten lithium chloride. Calculate the time, in seconds, taken to deposit 0.694 g Li using a current of 2.00 A.</span></p>
<p style="text-align: center;"><span style="background-color: #ffffff;"><em>Q</em> (charge) = <em>I</em> (current) × <em>t</em> (time)</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Lithium has shown some superconductive properties when doped into graphene or when under high pressure. Under high pressure, however, the Meissner effect is absent.</span></p>
<p><span style="background-color: #ffffff;">Describe the Meissner effect.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">d(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">At very low temperatures, lithium atoms enhance the phonon binding of electrons in graphene suggesting the formation of Cooper pairs.</span></p>
<p><span style="background-color: #ffffff;">Explain how Cooper pairs are formed.</span></p>
<div class="marks">[3]</div>
<div class="question_part_label">d(ii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Lithium forms a crystalline lattice with the unit cell structure shown below.</span></p>
<p><span style="background-color: #ffffff;"><img src="data:image/png;base64,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" width="215" height="208"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">X-ray diffraction shows that the length of the edge of the unit cell is 3.51 × 10<sup>−8</sup> cm.</span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Determine the density of lithium, in g cm<sup>−3</sup>, using sections 2 and 6 of the data booklet.</span></span></p>
<div class="marks">[3]</div>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">ionic   <strong>[✔]</strong></span></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">red   <strong>[✔]</strong></span></p>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">emission spectra of both «<sup>6</sup>Li and natural Li» give same colour/produce same «range of» wavelengths<br><em><strong>OR</strong></em><br>they have same electron transitions/same nuclear charge    <strong>[✔]</strong></span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;"><strong>Note:</strong> Accept “the spectra are almost identical”.</span></em></p>
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">ICP-MS   <strong>[✔]</strong></span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;"><strong>Note: </strong>Accept “MS/mass spectrometry”.</span></em></p>
<div class="question_part_label">b(iii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">n <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">«</span>=  <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{\text{m}}}{{{{\text{M}}_{\text{r}}}}} = \frac{{0.694}}{{6.94}}">
  <mfrac>
    <mrow>
      <mtext>m</mtext>
    </mrow>
    <mrow>
      <mrow>
        <msub>
          <mrow>
            <mtext>M</mtext>
          </mrow>
          <mrow>
            <mtext>r</mtext>
          </mrow>
        </msub>
      </mrow>
    </mrow>
  </mfrac>
  <mo>=</mo>
  <mfrac>
    <mrow>
      <mn>0.694</mn>
    </mrow>
    <mrow>
      <mn>6.94</mn>
    </mrow>
  </mfrac>
</math></span><span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">»</span> =0.100«mol» </span></p>
<p><span style="background-color: #ffffff;"> « <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="t = \frac{{0.100{\text{mol}} \times {\text{96 500 C mo}}{{\text{l}}^{ - 1}}}}{{2.00{\text{ C }}{{\text{s}}^{ - 1}}}}">
  <mi>t</mi>
  <mo>=</mo>
  <mfrac>
    <mrow>
      <mn>0.100</mn>
      <mrow>
        <mtext>mol</mtext>
      </mrow>
      <mo>×</mo>
      <mrow>
        <mtext>96 500 C mo</mtext>
      </mrow>
      <mrow>
        <msup>
          <mrow>
            <mtext>l</mtext>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>1</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
    <mrow>
      <mn>2.00</mn>
      <mrow>
        <mtext> C </mtext>
      </mrow>
      <mrow>
        <msup>
          <mrow>
            <mtext>s</mtext>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>1</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
</math></span> »<br></span></p>
<p><span style="background-color: #ffffff;">4830 «s»   <strong>[✔]</strong></span></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">creation of mirror image/opposing magnetic field of external field «below critical temperature/T of superconductor»<br><em><strong>OR</strong></em><br>expulsion of magnetic field from superconductor «below critical temperature/T»    <strong>[✔]</strong></span></p>
<div class="question_part_label">d(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any three of:</em><br>positive ions/cations in lattice are attracted to passing electron    <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">lattice is distorted «by this passing electron» <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">    </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">creates «local» regions of increased positive charge <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">    </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">second electron is attracted to deformation <em><strong>AND</strong> </em>a coupling occurs <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">    </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<div class="question_part_label">d(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">mass of Li in unit cell = « <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="2 \times \frac{{6.94{\text{ g mo}}{{\text{l}}^{ - 1}}}}{{6.02 \times {{10}^{23}}{\text{ mo}}{{\text{l}}^{ - 1}}}}">
  <mn>2</mn>
  <mo>×</mo>
  <mfrac>
    <mrow>
      <mn>6.94</mn>
      <mrow>
        <mtext> g mo</mtext>
      </mrow>
      <mrow>
        <msup>
          <mrow>
            <mtext>l</mtext>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>1</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
    <mrow>
      <mn>6.02</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mn>23</mn>
          </mrow>
        </msup>
      </mrow>
      <mrow>
        <mtext> mo</mtext>
      </mrow>
      <mrow>
        <msup>
          <mrow>
            <mtext>l</mtext>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>1</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
</math></span> » 2.31 × 10<sup>–23</sup> g    <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">volume of unit cell = «(3.51 <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">×</span> 10<sup>–8</sup> cm)<sup>3</sup> =» 4.32 <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">×</span> 10<sup>–23</sup> cm<sup>3</sup>    <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">«density = <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{2.31 \times {{10}^{ - 23}}{\text{ g}}}}{{4.32 \times {{10}^{ - 23}}{\text{ c}}{{\text{m}}^3}}}">
  <mfrac>
    <mrow>
      <mn>2.31</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>23</mn>
          </mrow>
        </msup>
      </mrow>
      <mrow>
        <mtext> g</mtext>
      </mrow>
    </mrow>
    <mrow>
      <mn>4.32</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>23</mn>
          </mrow>
        </msup>
      </mrow>
      <mrow>
        <mtext> c</mtext>
      </mrow>
      <mrow>
        <msup>
          <mrow>
            <mtext>m</mtext>
          </mrow>
          <mn>3</mn>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
</math></span> =» 0.535 «g cm<sup>–3</sup>»    <strong>[✔]</strong></span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;"><strong>Note: </strong>Award <strong>[3]</strong> for correct final answer.</span></em></p>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>Most candidates correctly identified the type of bonding and the colour of the emission spectrum of lithium.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Most candidates correctly identified the type of bonding and the colour of the emission spectrum of lithium.</p>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Most candidates correctly identified the type of bonding and the colour of the emission spectrum of lithium, but frequently referred to the ICP-OES spectra of 6Li and naturally occurring lithium as being the same, rather than similar and thus failed to score the mark in (b)(ii).&nbsp;</p>
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>A better method was selected by most candidates.</p>
<div class="question_part_label">b(iii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>The calculation in was done well.</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Candidates had some difficulty describing the Meissner effect, with several responses using the terms repelling or repulsion instead of opposing and expulsion. Correct terminology is required.</p>
<div class="question_part_label">d(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Poor expression was also evident in responses explaining the formation of Cooper pairs, with very few candidates scoring full marks.</p>
<div class="question_part_label">d(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Most candidates had difficulty determining the number of atoms in lithium in a unit cell, even with a diagram provided. However, ECF marks were frequently scored.</p>
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="specification">
<p>Antimony and its compounds are toxic, so it is important to check that the catalyst is removed&nbsp;from the final product. One technique to detect antimony is Inductively Coupled Plasma&nbsp;Mass Spectroscopy (ICP-MS).</p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline the nature of the plasma state and how it is produced in ICP-MS.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Hydrogen sulfide could be used to remove antimony(III) ions from a solution.</p>
<p>Determine the concentration of antimony(III) ions that would be required to precipitate&nbsp;antimony(III) sulfide in a solution saturated with hydrogen sulfide.</p>
<p>[S<sup>2−</sup>] in water saturated with hydrogen sulfide = 1.0 × 10<sup>−14</sup> mol dm<sup>−3</sup>&nbsp;</p>
<p><em>K</em><sub>sp</sub> (Sb<sub>2</sub>S<sub>3</sub>) = 1.6 × 10<sup>−93</sup></p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Identify a ligand that could be used to chelate antimony(III) ions in solution.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>electrons <em><strong>AND</strong> </em>positive ions «in gaseous state»</p>
<p>high frequency/alternating current passed through argon<br><em><strong>OR</strong></em><br>«oscillating» electromagnetic/magnetic field<br><em><strong>OR</strong></em><br>high frequency radio waves</p>
<p>&nbsp;</p>
<p><em>Accept “gas” instead of “argon”.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>K</em><sub>sp</sub> =&nbsp;[Sb<sup>3+</sup>]<sup>2</sup>&nbsp;<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext=" \bullet ">
  <mo>∙</mo>
</math></span> [S<sup>2−</sup>]<sup>3</sup></p>
<p>[Sb<sup>3+</sup>]<sup>2</sup>&nbsp;<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext=" \bullet ">
  <mo>∙</mo>
</math></span> (10<sup>−14</sup>)<sup>3</sup>&nbsp;= 1.6 x 10<sup>−93</sup></p>
<p>[Sb<sup>3+</sup>] «<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext=" = \sqrt {1.6 \times {{10}^{ - 51}}} ">
  <mo>=</mo>
  <msqrt>
    <mn>1.6</mn>
    <mo>×</mo>
    <mrow>
      <msup>
        <mrow>
          <mn>10</mn>
        </mrow>
        <mrow>
          <mo>−</mo>
          <mn>51</mn>
        </mrow>
      </msup>
    </mrow>
  </msqrt>
</math></span>» =&nbsp;4.0 x&nbsp;10<sup>−26</sup>&nbsp;«mol dm<sup>−3</sup>»</p>
<p>&nbsp;</p>
<p><em>Award [3] for correct final answer.</em></p>
<p><strong><em>[3 marks]</em></strong></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>EDTA/ethylenediaminetetraacetic aci<br><em><strong>OR</strong></em><br>H<sub>2</sub>N–CH<sub>2</sub>–CH<sub>2</sub>–HN<sub>2</sub>/ethane-1,2-diamine</p>
<p>&nbsp;</p>
<p><em>Accept “EDTA<sup>4–</sup>”.</em></p>
<p><em>Accept other chelating agents.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Antimony oxide is widely used as a homogeneous catalyst for the reaction of&nbsp;benzene-1,4-dicarboxylic acid with ethane-1,2-diol in the production of polyethylene&nbsp;terephthalate (PETE).</p>
<p style="text-align: center;"><img 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"></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Deduce the repeating unit of the polymer and the other product of the reaction.</p>
<p><img 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"></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the class of polymer to which PETE belongs.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><em>Repeating unit:</em></p>
<p><img src="data:image/png;base64,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"></p>
<p><em>Other product:</em> water/H<sub>2</sub>O</p>
<p>&nbsp;</p>
<p><em>Continuation bonds necessary for the&nbsp;mark.</em></p>
<p><em>Accept alternative repeating unit with O&nbsp;at other end.</em></p>
<p><em>Do <strong>not</strong> penalize square brackets or n.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>condensation</p>
<p>&nbsp;</p>
<p><em>Accept polyester or thermoplastic.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Lanthanum has a hexagonal close packed (hcp) crystal structure. State the coordination&nbsp;number of each lanthanum atom.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Lanthanum becomes superconducting below 5 K. Explain, in terms of&nbsp;Bardeen–Cooper–Schrieffer (BCS) theory, how superconductivity occurs.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline why superconductivity only occurs at low temperatures.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>twelve/12</p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>«moving» electron attracts «nearby» positive charges/ions/cations</p>
<p>creates «local» regions of increased positive charge</p>
<p>positive charge/field attracts second electron «with opposite spin»</p>
<p>two electrons form a Cooper pair</p>
<p>«all» Cooper pairs «in sample» interact/form «electron» condensate</p>
<p>«electron»&nbsp;condensate/Cooper pairs move/flow «through sample» freely/without&nbsp;resistance</p>
<p><em><strong>[3 marks]</strong></em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>reduces the band gap to zero<br><em><strong>OR</strong></em><br>«at high temperatures» thermal motion disrupts the formation of Cooper pairs</p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>EDTA is produced by reacting ethane-1,2-diamine with chloroethanoic acid, ClCH<sub>2</sub>COOH.</p>
<p style="text-align: center;"><img 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"></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Identify the other product formed.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain why EDTA, a chelating agent, is more effective in removing heavy metal ions&nbsp;from solution than monodentate ligands.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>HCl/hydrogen chloride</p>
<p>&nbsp;</p>
<p><em>Accept “hydrochloric acid”.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>forms four/six/several/multiple coordinate/coordination bonds «to a central metal&nbsp;ion»<br><em><strong>OR</strong></em><br>is a polydentate/tetradentate/hexadentate ligand</p>
<p>forms more stable complex/stronger bonds with central metal ion<br><em><strong>OR</strong></em><br>increases entropy/<em>S</em> by releasing smaller «monodentate ligand» molecules&nbsp;previously complexed</p>
<p>complex ions are much larger «and can be removed easily due to large size of&nbsp;chelate complexes»<br><em><strong>OR</strong></em><br>heavy metal ions trapped inside the ligand/become «biologically» inactive/nontoxic/harmless</p>
<p>&nbsp;</p>
<p><em>Accept “dative «covalent»” for&nbsp;“coordinate/coordination”.</em></p>
<p><em>Do <strong>not</strong> accept just “chelates”.</em></p>
<p><strong><em>[3 marks]</em></strong></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Liquid-crystal displays (LCDs) have many uses.</span></p>
<p><span style="background-color: #ffffff;">A molecule which acts as a chiral nematic thermotropic liquid-crystal is given.</span></p>
<p><span style="background-color: #ffffff;"><img src="data:image/png;base64,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" width="446" height="134"></span></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Label with an asterisk, *, the chiral carbon atom.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Explain the effects of very low and high temperatures on the liquid-crystal behaviour of this molecule.</span></p>
<p>&nbsp;</p>
<p><span style="background-color: #ffffff;">Low temperature:</span></p>
<p><span style="background-color: #ffffff;">High temperature:</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><img 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YBrgwW1MVzyZDFbdSizZlOHhY5Pqyx52gCZhAyqgOC4BtR7txerrAtS0H953rtWgXFdFpjpRh/epLWludGTBRte6gjZ9y7NnPpWgbEC7TTB9TALrzna0lw3FAzb46eAGxg2BMc1QRZs+OgmE79n2tLcoFoFxmkzQFXQaiFVmuMQZh/Jgg2HrNe7VoFxXTqUlj4jeY4DCRkMO4LjmsiTScFg2CHONIEZgXGzPMcjTwcFg5E1MGsVGNd5tKDV8Ug6b1tZdttB0TQnYJgQHNdInjl46K+sQ/phIKj3maxN6wA56XEhCzY8wiH9pHP0WwWCde5QxvIcl/Azx/HEMCE4rhFd6OzFitJu5WUXlCkDk6Qj0+pGRpWF+8KbtY6Vjlk3OvZZAi70nzL79j1OMtoSvr/aCOTuyxMgk5DBsCI4rpksNw/0VzhPNsmNiBt8MmGAnLTjEb6OY1s+WUdbwsomJA3GCwNktZN0LLO+J8CgERzXDFmwcsv6/oQ3eOaUtxdOk8hyjJMG1eifLFnKMFnAnPL2snYsSchgGBEc1xBzKMsrfFpVkuxM+Bpu8N2F9VyTZLTIgpVXlsx+uEiZRWPdhfeOJGXawnnglHbDMCA4rim7klhtDJ5uIvF7oi1JkBsGbNzgk1HGK8y2J+mIZK0ggt7Re2mvZ0k+A2HAljTTjPEdyyQdERIyGDYExzVFabfySTssHAYFBGvphPMokwZV8Z/XRpZ+8LIEXvazlvQ1aMhy3cnSgQEGieC4xrLM0UNvZBmyD6dTsEgsvXDxY5LjThasPMIMcJIh+3AKBgvw0guvV1mOOwkZlBnBcY0pc2YvVmTBBsdmVdTuJnzvmMeXXdhJTJIFswGZXo/BSLvYK3zv9FkjKZBN2DlPm7EnIYMyIziuuSwLwFCsMHuZpDZx2oAO7enY2eOfpJMYZsHI2vdfltEWsv7FUWCbt1NP1h5lRXBcc2TBBivL8c8SFKCzLEGTXdBHBrL/0mYhw04Qoy35Zekkps32A4NAcIxMmUsUI0vm3gYFSbI16I5OynAhKCuPtNcjEjIYBgTHiKQdHkN+WYbzw4CM4fzihJ3EJNljW9ZKN3wCrt5TcGWvV1mqjDCcX5ws1ySmt6Dsfjd6YgJu9+7dvuXciRMn3LFjx/weemXXrl2+5dxoYOVWr17t99p7//33fcu50QDBzZkzx+8hr4ULF0bHNHbmzBnfam/dunW+5dxnn33mDh8+7PfQK6dOnYquUbFNmzb5VnsnT570rcZnbfny5X4PeT399NNN78E777zjW+29+uqrTZ+1zZs3+xZQEj5IBlLP4UN2WYbkw8UsZI2LF2a0kmSCyYL1j94POySfZN5wOIyfZIQG6YTXsyRT86i1jzIjc4wxW7Zs8a1GFuzAgQN+D0WzmRJlUJRJ6eb48eO+1ch+kTUu3uLFi6NjGzt37pxvtRe+JknmDNkoM69rU8xm7tv54osvml6zYsUK30JRlD1es2aN33Puww8/9K32ZsyY0ZRx3r59u/v111/9HjBgPkgGIpR2672sCyBt9ovFX71jF25pbmsSWRaIIZ0soy1iq4pQoaJ3ws9AklEXSruhrMgco4nm4tks2J49e3wLRVBmRBmSmDInyqB0c/Hixabs1/z5830LRVu6dKlvNebfX7582e+1pyy+zYK9+eabZMEKZufb6xqljH03d+/ebXrdK6+84lso2gsvvNB07/j88899q73Jkye70c6o33Nu1apV0XsGDBrBMZo8+OCD7u233/Z7jSHiJMEBkjly5EhTkLtx40bf6uz8+fO+5aLhy4kTJ/o9FE03bLtY6MKFC77VmR1W1nushWMohjqHdrrKu+++G12rurEBmgK3JB1RZKP3Y+XKlX6vca1LQguRbVBtFyoDg0JwjHHCVftvvfWWbyGP27dvR5mRmDImCsSSsPONX3/9dd9Cr7zxxhu+5dzZs2d9qzPNu7RZsGXLlpEFK4Ay8MrEx5ShTzrf3gZoNnBDb8ydO9e3Gpn+JOe/gmq73kWdoOvXr/s9YDAIjtESpd2KZ6eoKFOSpHSbKHNvs83PPPOMb6FXnn32Wd9qnP/q2CShxV42C7Zv3z7fQlbKwNvz32boO1FQbadU2MANvaHMvD3/r1696ludUdoNZUNwjJbC2pUa6mIOZXYKcO2wsKauJBkWlq+++sq3mFLRL+HUiq+//tq3OtN7Y7Ng27ZtIwuWgzKPysDHlJnXtSkJVamwmFLRH3bOvp0O1o0doVSHNEmdcaBXCI7RFqXdimMv/Aq6NHUlqY8//ti3nHvppZd8C722YMEC30o+tUK0UMwG1pR2y85m3pWRTFOG7dKlS76V7EEhKMasWbN8q3k6WDeUdkOZEByjLWXBDh486Pec27BhQ+LhZdynKSn2iV52ykoSdmj4ueee8y302syZM30rWb3jmEYE7E1e758WlCEdZdyVeY+ps55m1OTLL7/0LedefPFF30Kv2SlJSqqkmXdvFyjrtUkX9dWROg76jNiN+3OBfEk3oKXw6VKjN33/HSSR9/iFtV15amH/qE6rPfZJ6rZaeq/j1+oc4L1Lx9YnXrJkSerjF79WG08t7C97zUtaxz1m64xro9b+ffoMqE6+/WyEmz4rqgGe9PPS6meUZQuF98O0T1W0r+2G4BhdZX1oBcZf6NMGWPbY66KH/spzk8/60Arkf6gKncrBsh3DtOe93isSMuPp+mOPS7dNf7bbNavV68q2WeHnWr9jmnuqfW03TKtAV61KuzEXrDsNcWkqSkxTVNIupvvll198y7nZs2f7FvrFPmzlxo0bvpUMpd2y0bUla+m22I8//uhbjTn+SRe/ohjTp0/3Lec++eQT30pG7xW19psdOnQomuZlq7aMBoZux44dbrTzEW261uhrMf1ZvabKx06/Y6/qYhMcI5GwtBsPOOguLN2mpw+mZW8s06ZN8y30i73J37lzx7eSo7RbellLt1k//PCDbzU6Keivxx57zLec+/nnn30rOWrt36f1CrY+vq4nejDRp59+6rZu3RqVwdO2fv366GunT5/2f7Lhr3/9a9tO+W9RMrW8kvz71HnqRWUTgmMkohuMeqkx9dbIgrWXp3RbO48++qhvoV8eeugh33Lu5s2bvpUcpd3SyVO6zbIdGdvBQX88+eSTvtW8oDgNau03Pg92FEUdRZXH6zSSoo6FfaqnOpqHDx/2e+MpAC3rlpQqmxQdjxAcI7F169b5VvcPXN3lKd1m2QD7kUce8S30y1NPPeVb2TJgQmm35PKUbrNsR8Z2cNAfEyZM8K3s1CnSlJpYHWvt6x5rR1H+9re/JUqyKHi2ySxN76tiMiselevJ9IrR6BxITIsrdNrEG6vAxyvyGBX1c5BNuAAkq7wLzOogPNZpF3JZdkEYx3ow7HuZdiFyLKwYowXOdREuTEz7u6vKR/xaVbeoQtWP8BoRFgvoVr3C/tluyBwjFWXB7BzKrENmVaXMhu3BKvNR1JzHKVOm+BaGjTI5NgumoVIWtTazGXVl2nWtycpOXWHEZfB++ukn30qnzrX2RwPBpqyxffJgEnrKp37GaJDt9u/fH+1XjUZk7XW1yOkVDyhC9m0gES0QmDt3rt9z0UpZ5vU1/Otf/3L/+Mc//J5zIyMjqStUWA888IBvRV1d30K/6EZsOyV53gMFbFOnTvV76ERzJtNWqLDs50YBAovy+q+o90CdyHnz5jUFilXT6rqiOdbx/HslpLTYrlfse1Um4XEJr6H6voLhRYsWjZ0fCpbbPWgr1f109A8AqXUqQs7W2A4ePOiPVjbhEBIGo8j3QEOj9uexjd80JSIv+/P0OUL/FfkehMPnVdxC+hzE3yviM9GO/TeUcbPa3ROTTq+wf6YbplUgEzuUgdZ41DNCdsQFrfGoZ4RmzZrlW/X0xBNP+FaxypoxTqsX0ysIjpGJhsjsaliM989//tO3silixTfyKXpecJ3rtSZVx6oE6Kzu9cEff/xx3yrWb1EytbzS/Ps2btzoW8VUryA4RmYqQK6Tl+3+ZutLarGi5mdnVcUFFMPm1q1bvpWfCtWrXmvs0qVLLc+hOm72OOvGduTIEb+HutM8U9UHj2mNS6tzaNi3TuyTUovW6t9Sli0N3S91bsTyPhyE4BgoUC+rEtRllXYV6RzQUF9M58iMGTP8HnRj0wM/YnoiWJ7zPctT9VBORVYxGVZXrlzxLXSiJwXaz36e6RUEx0DB7IdTWbCiHrWtkjwYHFvCMC1lQu1qezsEiIbVq1c3HWP7+PW0fv/73/sWgcUghAmBrGUoNfJmy4WqU5n3SaPDws6956mayelBKbE80ysIjoGCaT62zYKpHE/W3muegAz5ff/9977l3Pz5830rHWVAlQmN6dxgysx4Cnr0mPWYMoZ6DDuGTzgdKUtAqwDbPjpZgXGe8n7D5tFHH/WtxuOzs9xD9u7d6zZv3hyVhavLyGNR0ysIjoEe0GNvbWCbdUGJDcjIgPVfEXP9bAZU54QypGhNq87to7azLmC0ddfv3LnjW+gXO8qVtYOvETc72lK3qTIvvPCCbzVcvXrVt5I7dOhQFBwqQXP8+HH/1eorYnoFwTHQA3rwx5YtW/yeixaUZBkae/jhh32rt4sy0Nq1a9d8qzngSkqZTztnUpnRugwLZ2UL+CtjpqxXWg899JBvOXfz5k3fQr/cuHHDt7KNuCiQiR+AIRptqduDXHSdsBWh7HUkCU1JsZ2LdmUkVc6tzFtWeadXEBwDPaKFIzYLlvbiJtOmTfMtMseD8N133/mWc4899phvJWcznzoXlBlFZwqC7KLWLKXdbEcmy+cO+dhsfZYavXakTZlnjcTV0V/+8hffanQUNU0iCXUu7JQUXXtaLQDOE3yWXavpFan8BqBnLly4ED2NJ960n8alS5fGXjt6k/BfRb/Y9y7tU75GL8y5Xl9nIyMjTcdOTxZMI3y99tE/a8wTVPU5SCN8Clra11fNaEex6Xjos3Dv3j3/3fFu3bo17gm2uo+0Y/9cGTer3RPyOgmPRdLXEhwDPWYvbgpwO13YQuFNXhc+9Ed4IU7zvunP6r2OX6tzAOno8ev2+Kc99+3xT9spRT72fUvbKbTBzJIlS1J97qoovJbEx0WdhvjY6s+orcDZ/jltSTqW4WvKsoWyBMe6btjXJH0twTHQY+EHOm0mhJv8YNjn9etmlEZ4kyJzmV7eDobtlCrQRn+E17s0wW3ekbaqUoCna5A9Nkm2tCMuZZclOJZwFC/Ja5lzDPRY3tJuS5cu9a3GU9XQH59//rlvObdgwQLf6k4lkzZs2OD3nBsNzKIFmkgnb2k3Wyf2448/9i302ieffOJbjQoTSReg1r10WyeaP/vBBx9E15IkRjuV0dNa169f779Sb2H1iiQeUITs2wB6RMHwokWLxlYPaxWyHr+dhGo0vvzyy1FbF71PP/00aqO37GIV3WiS3qhVVzRe/KH36/z581SoyEGdw/ix21pYlLQklarDTJ061e85NzIyQielD9auXTv24A4FcytXroza3ajsmK0H/s0339SuQkUS6kR88cUX7ttvvx23SFsLUZ977rnKPn1T99Fz5875vUbQm5SSFvbe2e21BMdAn6gklS1PlPTirwvCpEmT/F6jwD4PkegtZShnzpzp9xp1W5MEuOHrTp8+TYWKnMIg9+jRo4lvirNnzx7rkPJe9F54rdJIV5JALXydRtrIemKQmFYB9EnW0m7KdtnX/ec///Et9IoyxbE0Q8OUbitentJudkrS2bNnfQu9YqciadQkaQbT1qDV63hQDgaN4BjoEwVY9iavoUcVak/CZsqyPBQB6WiIN7Z8+XLf6kzvSzz8L/ZhFsjHPlBHmeADBw74vc7mzZvnW43OqDKU6J0jR474lks8nUIjAzZRoPeaaUgYNIJjoI80b9UGyFqAkiQL9qc//cm3GsXg0yxMQjrhk6VmzZrlW+3pPbTZL73HzJcsjkZP7GIkLXjUHMJu9AheZSJjdr4iiqWORzzXWNo9kS2kOfoxjbakmUcK9ArBMdBndtWsgjCbbWlHc4zt6z788EPfQtFs9ldBbpJFXMpk2oDaZjpRDGXwbaC7Z88e32pPGUibwbQjAijWyZMnfSv5lAotNrafNzstCRgoLcgD0F9Z6uCGNUCpnVu8sGB8kjqr4Wuoqds7tva0tk5P/oqFtVGTvAbphDWpk3wG8taxBnqJzDEwAFpwYrNgdki+nXCI+PDhw76FotgyYTrWScq32QymXpN0jjLS0wJHuzhVmcZu05I0vcWOuvC5Kd6pU6eaRk7+/Oc/+1Z7GjGzr9m4caNvASXgg2QAfRY+tUcZrm6UkbGvIXtcHB1Le2yTPMlQWUj7GmU20VthJjjJ+xSOuiT5rCGZMAOc5Kls4Wetak9yw/AjcwwMiBae2CyYXZjSTpiRIQtWHHsslQFW6b1OlLGkdFv/KROsh+jENOrSrQqFRgDsZ80uHEM+YdY4yWeA0m0oPR8kAxiALJnHLPOV0VmWbGSWzD+KkSXzGGaPmXucX5Z5w1k+a0C/kTkGBkgrum1pt+3bt3edQ5llvjI6s5nEJFljZSrtcVcmk9Jt/aMKIqNBld9rlHZTvdxOwuxxkvnK6CzLvGFKt2Eo+CAZwIBkqXYQZi3JgmUXVkAgez8csmQtw5EaspbZhdetJNn7LNVGgEEgOAZKIG2wpcBgyZIlY39eQYK+hnR0nG2AtWbNGv+d9hgWLo9wqkSS0nsKou1rFOQhPX1W4mOY5PqTpTMDDArBMVACWW4cYZC2Y8cO/x0kFQZKSeYN29fQKRk8G6Spw9jt/cjSIUKzcOQqyWhLWGmHTgnKjOAYKInwhpMkUFNAbF+TJHOGhnCIN8l0liyZSvRWlkx+lvceDeHxTtKRz7KAEhgkgmOgROxUCbW7UZYsnF5BRqa7cL6ksofdMo7hsSbjWB62k6jPQJI54OGoAR2d7vQZsFn3LMdar+n2WQMGjeAYKJEspd3CTE6SoeU6C4fVtSXpUGTJ7KM/smQmw/NAbTqW7emaYqewaEvSociS2QcGjeAYKJksWZZwmDhJJrSOst7gw0CK+d3lk6XzEgZuST9vdRQuGk46NSLtaBhQBgTHQMmEQ/5J50NmvXnVRavAOOkxCo9tkqFk9JfeX9uBSTIXVuhYdhee/zpGSYQdFkq3YVgQHAMllCUYyxP81UF4TJMGTwwLD4+sCyZbBX8EyA1Zj03WzgpQBgTHQAllvbEQII+nY5In+MkyzQWDY8//NPPvw8ovBMjjA2Od/0nnZYevZbQFw4TgGCiprAvAdEMPA2Td+Ot4o291LNIEPVkzkRicrJn+vOdK1eQJjLNODQPKguAYKLGsi1mUpan7jT7vMdCfs8dfr8VwyFLaTVoFyGmCwirQMQiz6GmPAaMtGHYEx0CJhaXd0sx3rfONXtlD/a72d08TGEvWzD0GT8Gwfe/SVBdpFxzWYdRA14a814ws5SiBsiE4BkouTxamVYCsrco3rDCo1ZZ2WomCKxtcpwmuUA55OzfhtAJt+lqa82iYKPhv1aFMmnWPZR3tAsqE4BgouTALpht0Wq1u9Aq60974yky/S6uOQJb5jmHmsErHqS4UxOadFhOWedOmn1ml0Rcdp/B815a2QymMtqAqCI6BIaAAz950stycw8Vl2pQpqkIWuVW2WL9blqHwrAu6UD7hOZ/1fAgzqtr0mRz2LHKrbLG2LOe8joX9WUkr7ABlRHAMDIGibjyt5hRq09eGMcujf7PNDtrfJ2t2zx4f/exhD4DqrojFYXqN/Tn252UJuAdNn5t2v0/W60A4OsVoC4YZwTEwJMIh3qxPm9KNPsxEx5tumMMQJLe7uWvLk+ktItOIctG5Yt/TPOeHPoO2kxpv6kQNw7migLXVFCttWaZRxNQRtT+L0m0YdgTHwBCxWVK189ANrV2Aqa+X8VGvCkA6/ZuzZotFgUER2XmUT5FZTb221RxdbWUNktVB6PRvztshtp/JrNl5oEwIjoEhUmQWLKabuQ267aav6+8Y5BCp/m79Gzr9G4sISPR32J+bN2BAeegcsh0fBYp56fxoNUVJm/4uZU/zdNbyUoCqTHe7z43+jUVcPyjdhioiOAaGTK+yNJ0CUG0KBHTj68cNX3+H/q52wYe2ooJiUfBkf3aWiiAot151fjp1LrXpe/0KlHUe63PTLkusLQ6Ki7pu2N9dbaAKHtB/Rk9qAEPi7t27btKkSX7PudFAzq1fv97v5Xfx4kX3zjvvuBMnTvivjDd6E3SzZ892s2bNck8++aSbMmWKe/DBB/130/n111/daODgvv/+e/f555+748ePu88++8x/d7zRgNm9/vrrbs6cOf4r+e3cudNt27Ytao8GD+6jjz5yEydOjPZRDTrPXnvttbHzWufR/v37o3YRLl++7A4fPhx9dtrRubV06VI3bdo0N3369FyfG7l+/Xr0udH/z5492/Uz+8Ybb7iXXnop199pHTt2zC1btszvOTfa4XBPP/203wOGF8ExMIQOHTrkVq1a5fdcFFxOnjzZ7xVDN9wzZ85Ef1enYDWmG//8+fOj9osvvhj9v51PPvkk+v+5c+cS/+yVK1dGgUUvfs+pU6f6PeeOHj3qXn31Vb+HKlHHb+7cuX7PuQsXLhTayRJ1Xk+ePOn27t2b6NyWTZs2Rf9XwPzQQw9F7VauXbvm/ve//yX+3MiOHTvcK6+84mbMmOG/Ugx1NubNmzf279DvsHv37qgNDDuCY2AI9fvGpKyYAomkgXIR4oBYwUzRN3Zr7dq17v3334/ayq598MEHhWXWUD6bN28ey+7qHDt//nzP3m99br766qsow9opq1ukODut68MLL7zQs99Nwf+GDRv8nnMjIyOMtqAyCI6BIaWs7ssvv+z3nLt06VJPg8jY7du33ddffx1Ngfj0008Lu+lrmPv555+PhmWfffbZwjPErfQjk4hyGdRIgTLKV69ejT6nX3755ViHLK94ilM8VaMf0xrCY3jw4MGoIwtUBcExMMSUIYqDU90kNV93EHSzvHfvnrtx40a0f+fOHXfz5s2oHXriiSfc448/HrWfeuopN2HChIHMU2RYuL7KkvVUR1OfmytXrkT7v/zyy1g79PDDD0cBsAzycyP9zL4Dg0BwDAwx5stmx2Ki+lIWd9GiRWMdI83L3bp1a9RGZ4y2oA5+5/8PYAgpmIsX88iuXbuijCg6U3BkA2NV/CAwrg9libds2eL3XFSpRB1NdKZri63GoalQBMaoIoJjYMjZm7wyYQcOHPB7aGffvn2+1RgWXrFihd9DXSxevDiaihTrVIINDadOnWpaY2A75kCVMK0CqIB+lHarCqaiIBZOETh9+rRbuHCh34PFVBTUCZljoAKWL18eZUBje/bs8S2EbIZQmUNlEFFPmhJgs5/bt29nWlIbesCJLeO4bt063wKqh8wxUBFhaTcWyozHMUJIFSP0pLoYZcnGY7QFdUPmGKgIDQdrgUxMGVKyYPfpWCgzGFPGkMAYmn6kBZkxTU/SFALcZ2sya4SK0RZUHZljoELCDI+yYN0e5VwXyhrb2rbMy0ZMHaew5rXtaNaZ6i7byi6MtqAOCI6Bitm5c2dUmgrtKVO4fv16vweMr3uN8dRh2L9/v98DqovgGKgYDQlPmjTJ7yHEE73Qjn3iJMbjQTmoC4JjoII0heDs2bN+D9aCBQso14WWLl++HFVlwHjTp09noSJqg+AYAAAA8KhWAQAAAHgExwAAAIBHcAwAAAB4BMcAAACAR3AMAAAAeATHAAAAgEdwDAAAAHgExwAAAIBHcAwAAAB4BMcAAACAR3AMAAAAeATHAAAAgEdwDAAAAHgExwAAAIBHcAwAAAB4BMcAAACAR3AMAAAAeATHAAAAgEdwDAAAAHgExwAAAIBHcAwAAABEnPs/QU+unpRKca4AAAAASUVORK5CYII=" width="441" height="131">   <strong>[<span style="background-color: #ffffff;">✔]</span></strong></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Low temperature:</em><br>intermolecular forces prevent molecules moving <em><strong>AND</strong> </em>solid/«normal» crystal formation &nbsp;&nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;"><em>High temperature:</em><br>«above a critical temperature» disrupts alignment of molecules <em><strong>AND</strong> </em>behaves as fluid/liquid &nbsp;&nbsp; <strong>[✔]</strong></span></p>
<p>&nbsp;</p>
<p><em><span style="background-color: #ffffff;"><strong>Note:&nbsp;</strong>Accept “weak intermolecular forces break AND behaves as fluid/liquid”.</span></em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>Identifying a chiral carbon atom was answered reasonably well.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Explaining effects of very low and very high temperatures on liquid-crystal behaviour proved difficult for most candidates. Responses lacked the required detail about intermolecular forces between molecules.</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Metals have various crystal structures. Cobalt forms a face-centred cubic (FCC) lattice.&nbsp;Two representations of FCC are shown.</p>
<p style="text-align: center;"><img 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"></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the total number of cobalt atoms within its unit cell.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The atomic radius, <em>r</em>, of cobalt is 1.18 × 10<sup>–8</sup> cm. Determine the edge length, in cm, of the unit cell, <em>a</em>, using the second diagram.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Determine a value for the density of cobalt, in g cm<sup>–3</sup>, using data from sections 2 and 6 of the data booklet and your answers from (a) and (b) (i).</p>
<p>If you did not obtain an answer to (b) (i), use 3.00 × 10<sup>–8</sup> cm but this is not the correct answer.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.ii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>«<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="8 \times \frac{1}{8} + 6 \times \frac{1}{2} = ">
  <mn>8</mn>
  <mo>×</mo>
  <mfrac>
    <mn>1</mn>
    <mn>8</mn>
  </mfrac>
  <mo>+</mo>
  <mn>6</mn>
  <mo>×</mo>
  <mfrac>
    <mn>1</mn>
    <mn>2</mn>
  </mfrac>
  <mo>=</mo>
</math></span>» 4</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>face diagonal&nbsp;<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext=" = \sqrt {2a}&nbsp; = 4r">
  <mo>=</mo>
  <msqrt>
    <mn>2</mn>
    <mi>a</mi>
  </msqrt>
  <mo>=</mo>
  <mn>4</mn>
  <mi>r</mi>
</math></span></p>
<p>«<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="a = \frac{{\left( {4 \times 1.18 \times {{10}^{ - 8}}\,{\text{cm}}} \right)}}{{\sqrt 2 }} = ">
  <mi>a</mi>
  <mo>=</mo>
  <mfrac>
    <mrow>
      <mrow>
        <mo>(</mo>
        <mrow>
          <mn>4</mn>
          <mo>×</mo>
          <mn>1.18</mn>
          <mo>×</mo>
          <mrow>
            <msup>
              <mrow>
                <mn>10</mn>
              </mrow>
              <mrow>
                <mo>−</mo>
                <mn>8</mn>
              </mrow>
            </msup>
          </mrow>
          <mspace width="thinmathspace"></mspace>
          <mrow>
            <mtext>cm</mtext>
          </mrow>
        </mrow>
        <mo>)</mo>
      </mrow>
    </mrow>
    <mrow>
      <msqrt>
        <mn>2</mn>
      </msqrt>
    </mrow>
  </mfrac>
  <mo>=</mo>
</math></span>» 3.34&nbsp;x 10<sup>–8</sup> «cm»</p>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>mass of 4 atoms = <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{4 \times 58.93\,g\,mo{l^{ - 1}}}}{{6.02 \times {{10}^{23}}\,mo{l^{ - 1}}}} = 3.916 \times {10^{ - 22}}">
  <mfrac>
    <mrow>
      <mn>4</mn>
      <mo>×</mo>
      <mn>58.93</mn>
      <mspace width="thinmathspace"></mspace>
      <mi>g</mi>
      <mspace width="thinmathspace"></mspace>
      <mi>m</mi>
      <mi>o</mi>
      <mrow>
        <msup>
          <mi>l</mi>
          <mrow>
            <mo>−</mo>
            <mn>1</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
    <mrow>
      <mn>6.02</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mn>23</mn>
          </mrow>
        </msup>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mi>m</mi>
      <mi>o</mi>
      <mrow>
        <msup>
          <mi>l</mi>
          <mrow>
            <mo>−</mo>
            <mn>1</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
  <mo>=</mo>
  <mn>3.916</mn>
  <mo>×</mo>
  <mrow>
    <msup>
      <mn>10</mn>
      <mrow>
        <mo>−</mo>
        <mn>22</mn>
      </mrow>
    </msup>
  </mrow>
</math></span> «g»</p>
<p>«density&nbsp;<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext=" = \frac{{3.916 \times {{10}^{ - 22}}\,g}}{{{{\left( {3.34 \times {{10}^{ - 8}}\,cm} \right)}^3}}} = ">
  <mo>=</mo>
  <mfrac>
    <mrow>
      <mn>3.916</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>22</mn>
          </mrow>
        </msup>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mi>g</mi>
    </mrow>
    <mrow>
      <mrow>
        <msup>
          <mrow>
            <mrow>
              <mo>(</mo>
              <mrow>
                <mn>3.34</mn>
                <mo>×</mo>
                <mrow>
                  <msup>
                    <mrow>
                      <mn>10</mn>
                    </mrow>
                    <mrow>
                      <mo>−</mo>
                      <mn>8</mn>
                    </mrow>
                  </msup>
                </mrow>
                <mspace width="thinmathspace"></mspace>
                <mi>c</mi>
                <mi>m</mi>
              </mrow>
              <mo>)</mo>
            </mrow>
          </mrow>
          <mn>3</mn>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
  <mo>=</mo>
</math></span>» 10.5 «g cm<sup>–3</sup>»</p>
<p><em>Answer using 3.00&nbsp;x 10<sup>–8</sup> cm:</em></p>
<p>mass of 4 atoms =&nbsp;<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{4 \times 58.93\,g\,mo{l^{ - 1}}}}{{6.02 \times {{10}^{23}}\,mo{l^{ - 1}}}} = 3.916 \times {10^{ - 22}}">
  <mfrac>
    <mrow>
      <mn>4</mn>
      <mo>×</mo>
      <mn>58.93</mn>
      <mspace width="thinmathspace"></mspace>
      <mi>g</mi>
      <mspace width="thinmathspace"></mspace>
      <mi>m</mi>
      <mi>o</mi>
      <mrow>
        <msup>
          <mi>l</mi>
          <mrow>
            <mo>−</mo>
            <mn>1</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
    <mrow>
      <mn>6.02</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mn>23</mn>
          </mrow>
        </msup>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mi>m</mi>
      <mi>o</mi>
      <mrow>
        <msup>
          <mi>l</mi>
          <mrow>
            <mo>−</mo>
            <mn>1</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
  <mo>=</mo>
  <mn>3.916</mn>
  <mo>×</mo>
  <mrow>
    <msup>
      <mn>10</mn>
      <mrow>
        <mo>−</mo>
        <mn>22</mn>
      </mrow>
    </msup>
  </mrow>
</math></span>&nbsp;«g»</p>
<p>«density&nbsp;<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext=" = \frac{{3.916 \times {{10}^{ - 22}}\,g}}{{{{\left( {3.00 \times {{10}^{ - 8}}\,cm} \right)}^3}}} = ">
  <mo>=</mo>
  <mfrac>
    <mrow>
      <mn>3.916</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>22</mn>
          </mrow>
        </msup>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mi>g</mi>
    </mrow>
    <mrow>
      <mrow>
        <msup>
          <mrow>
            <mrow>
              <mo>(</mo>
              <mrow>
                <mn>3.00</mn>
                <mo>×</mo>
                <mrow>
                  <msup>
                    <mrow>
                      <mn>10</mn>
                    </mrow>
                    <mrow>
                      <mo>−</mo>
                      <mn>8</mn>
                    </mrow>
                  </msup>
                </mrow>
                <mspace width="thinmathspace"></mspace>
                <mi>c</mi>
                <mi>m</mi>
              </mrow>
              <mo>)</mo>
            </mrow>
          </mrow>
          <mn>3</mn>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
  <mo>=</mo>
</math></span>» 14.5&nbsp;«g cm<sup>–3</sup>»</p>
<p><em>Award <strong>[2]</strong> for correct final answer.</em></p>
<div class="question_part_label">b.ii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.ii.</div>
</div>
<br><hr><br><div class="specification">
<p>Low density polyethene (LDPE) and high density polyethene (HDPE) are both addition&nbsp;polymers.</p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe how the monomers of addition polymers and of condensation polymers differ.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Identify the type of intermolecular bonding that is responsible for Kevlar<sup>®</sup>’s strength.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><em>addition:</em> C=C</p>
<p><em><strong>AND</strong></em></p>
<p><em>condensation:</em> two functional groups needed on each monomer</p>
<p>Accept "alkene/alkenyl" <em><strong>OR</strong> </em>"double bond" <em><strong>OR</strong> </em>"multiple bond".</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>hydrogen bonds</p>
<p><em>Accept “<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\pi&nbsp; - \pi ">
  <mi>π</mi>
  <mo>−</mo>
  <mi>π</mi>
</math></span> stacking/interactions”.</em></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Aluminium is produced by the electrolysis of a molten electrolyte containing bauxite.</p>
</div>

<div class="specification">
<p>The graph of the resistance of aluminium with temperature is shown below.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2018-08-08_om_08.38.12.png" alt="M18/4/CHEMI/HP3/ENG/TZ1/05.d"></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The diagram illustrates the crystal structure of aluminium metal with the unit cell&nbsp;indicated. Outline the significance of the unit cell.</p>
<p><img src="images/Schermafbeelding_2018-08-08_om_09.07.28.png" alt="M18/4/CHEMI/HP3/ENG/TZ1/05.b"></p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>When X-rays of wavelength 0.154 nm are directed at a crystal of aluminium, the first&nbsp;order diffraction pattern is observed at 18°. Determine the separation of layers of&nbsp;aluminium atoms in the crystal, in m, using section 1 of the data booklet.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Deduce what the shape of the graph indicates about aluminium.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline why the resistance of aluminium increases above 1.2 K.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The concentration of aluminium in drinking water can be reduced by precipitating&nbsp;aluminium hydroxide. Calculate the maximum concentration of aluminium ions in water&nbsp;of pH 7 at 298 K. Solubility product of aluminium hydroxide = 3.3 × 10<sup>−34</sup> at 298 K.</p>
<div class="marks">[2]</div>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>the smallest repeating unit <strong>«</strong>from which the crystal structure can be derived<strong>»</strong></p>
<p>&nbsp;</p>
<p><em>Accept “building block that the structure&nbsp;</em><em>is made from”.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><strong>«</strong><em>nλ</em>&nbsp;=&nbsp;2<em>d </em>sin <em>θ</em><strong>»</strong></p>
<p>1 × 1.54 × 10<sup>–10</sup> =&nbsp;2 × <em>d ×</em>&nbsp;sin 18</p>
<p><em>d </em><strong>«</strong><span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{1.54 \times {{10}^{ - 10}}{\text{ m}}}}{{2 \times 0.309}}">
  <mfrac>
    <mrow>
      <mn>1.54</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>10</mn>
          </mrow>
        </msup>
      </mrow>
      <mrow>
        <mtext>&nbsp;m</mtext>
      </mrow>
    </mrow>
    <mrow>
      <mn>2</mn>
      <mo>×</mo>
      <mn>0.309</mn>
    </mrow>
  </mfrac>
</math></span><strong>»</strong>&nbsp;= 2.49 <em>×</em> 10<sup>–10</sup> <strong>«</strong>m<strong>»</strong></p>
<p>&nbsp;</p>
<p><em>Award </em><strong><em>[2] </em></strong><em>for correct final answer.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>type 1</p>
<p>superconductor</p>
<p><em><strong>[2 marks]</strong></em></p>
<div class="question_part_label">d.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>collisions between electrons and <strong>«</strong>lattice of metal<strong>» </strong>ions become more frequent</p>
<p><strong><em>OR</em></strong></p>
<p>thermal oscillations/vibrations disrupt the Cooper electron pairs</p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">d.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>K</em><sub>sp</sub>&nbsp;= [Al<sup>3+</sup>][OH<sup>–</sup>]<sup>3</sup> <strong>«</strong>=&nbsp;3.3 × 10<sup>–34</sup><strong>»</strong></p>
<p>[Al<sup>3</sup>] = <strong>«</strong><span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{3.3 \times {{10}^{ - 34}}}}{{{{(1 \times {{10}^{ - 7}})}^3}}} = ">
  <mfrac>
    <mrow>
      <mn>3.3</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>34</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
    <mrow>
      <mrow>
        <msup>
          <mrow>
            <mo stretchy="false">(</mo>
            <mn>1</mn>
            <mo>×</mo>
            <mrow>
              <msup>
                <mrow>
                  <mn>10</mn>
                </mrow>
                <mrow>
                  <mo>−</mo>
                  <mn>7</mn>
                </mrow>
              </msup>
            </mrow>
            <mo stretchy="false">)</mo>
          </mrow>
          <mn>3</mn>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
  <mo>=</mo>
</math></span><strong>» </strong>3.3 × 10<sup>–13</sup> <strong>«</strong>mol dm<sup>–3</sup><strong>»</strong></p>
<p>&nbsp;</p>
<p><em>Award </em><strong><em>[2] </em></strong><em>for correct final answer.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="specification">
<p>Heavy metal ions are an important environmental concern.</p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the name of one method, other than precipitation, of removing heavy metal ions from solution in water.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The solubility product, <em>K</em><sub>sp</sub> , of cadmium sulfide, CdS, is 8.0 × 10<sup>–27</sup>. Determine the concentration of cadmium ions in 1.0 dm<sup>3</sup> of a saturated solution of cadmium sulfide to which 0.10 mol of solid sodium sulfide has been added, stating any assumption you make.</p>
<p><img 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"></p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>adsorption</p>
<p><em><strong>OR</strong></em></p>
<p>chelation</p>
<p><em><strong>OR</strong></em></p>
<p>ion exchange</p>
<p><em>Accept other valid methods such as “phytoremediation” <strong>OR</strong> “Fenton reaction” <strong>OR</strong> “electrolysis”.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Calculation:</em></p>
<p><em>K</em><sub>sp</sub> = [Cd<sup>2+</sup>]&nbsp;x [S<sup>2–</sup>] ✔</p>
<p>[Cd<sup>2+</sup>]&nbsp;= 8.0&nbsp;x 10<sup>–26</sup> «mol dm<sup>–3</sup>» ✔</p>
<p><em>Assumption:</em></p>
<p>volume of solution remains 1.0 dm<sup>3</sup></p>
<p><em><strong>OR</strong></em></p>
<p>concentration of sulfide ions in original solution is negligible</p>
<p><em><strong>OR</strong></em></p>
<p>hydrolysis of sulfide ions is negligible</p>
<p><em>Award <strong>[2]</strong> for correct numerical answer&nbsp;of [Cd<sup>2+</sup>] for M1 and M2.</em></p>
<p><em>Accept “0.10 + x ∼ 0.10 «mol dm<sup>–3</sup>»”.</em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Rhodium and palladium are often used together in catalytic converters. Rhodium is a good&nbsp;reduction catalyst whereas palladium is a good oxidation catalyst.</p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Nickel(II) ions are least soluble at pH 10.5. Calculate the molar solubility of&nbsp;nickel(II) hydroxide at this pH.&nbsp;<em>K</em><sub>sp</sub>Ni(OH)<sub>2</sub> = 5.48 × 10<sup>–16</sup>.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Rhodium is paramagnetic with an electron configuration of [Kr] 5s<sup>1</sup>4d<sup>8</sup>.</p>
<p>Explain, in terms of electron spin pairing, why paramagnetic substances are&nbsp;attracted to a magnetic field and diamagnetic substances are not.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Rhodium is a type 1 superconductor.</p>
<p>Sketch graphs of resistance against temperature for a conductor and&nbsp;superconductor.</p>
<p><img src="images/Schermafbeelding_2017-09-21_om_13.24.04.png" alt="M17/4/CHEMI/HP3/ENG/TZ2/05.c.ii"></p>
<div class="marks">[2]</div>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Contrast type 1 and type 2 superconductors by referring to <strong>three</strong> differences&nbsp;between them.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.iii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><em>K</em><sub>sp</sub>=&nbsp;[Ni<sup>2+</sup>][OH<sup>−</sup>]<sup>2</sup><br><em><strong>OR</strong></em><br>5.48 x 10<sup>−16</sup>&nbsp;= [Ni<sup>2+</sup>][10<sup>−3.5</sup>]<sup>2</sup></p>
<p>«[Ni<sup>2+</sup>] =» 5.48 x&nbsp;10<sup>−9</sup> «mol dm<sup>−3</sup>»</p>
<p>&nbsp;</p>
<p><em>Award <strong>[2]</strong> for correct final answer.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">b.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>paramagnetic materials have unpaired electrons<br><em><strong>OR</strong></em><br>diamagnetic materials have all electrons «spin-»paired</p>
<p>unpaired electrons align with an external magnetic field<br><em><strong>OR</strong></em><br>paired electrons are not influenced by magnetic field</p>
<p>&nbsp;</p>
<p><em>Accept “diamagnetic materials have no&nbsp;unpaired electrons" for M1.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><img src="images/Schermafbeelding_2017-09-21_om_13.25.44.png" alt="M17/4/CHEMI/HP3/ENG/TZ2/05.c.ii_01/M">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;<img src="images/Schermafbeelding_2017-09-21_om_13.27.18.png" alt="M17/4/CHEMI/HP3/ENG/TZ2/05.c.ii_02/M"></p>
<p>&nbsp;</p>
<p><em>Conductor:</em><br><em>Accept any concave upwards curve or&nbsp;line showing resistance increasing with&nbsp;temperature. There should be a </em><br><em>y-axis&nbsp;intercept. Do <strong>not</strong> accept x-axis&nbsp;intercept for conductor.</em></p>
<p><em>Superconductor:</em><br><em>Sharp transition with vertical line to&nbsp;x-axis. Greater than T<sub>c</sub>, accept any&nbsp;concave upwards curve or line showing&nbsp;resistance increasing with temperature.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Any three of:</em></p>
<p>type 1 have lower critical temperature/<em>T</em><sub>c</sub> «than type 2»<br><em><strong>OR<br></strong></em>type 2 can superconduct at higher temperatures «than type 1»</p>
<p>type 1 are «elemental» metals <em><strong>AND</strong>&nbsp;</em>type 2 can be alloys/composites/metal oxide&nbsp;ceramics/perovskites</p>
<p>type 1 have sharp transition to superconductivity <em><strong>AND</strong>&nbsp;</em>type 2 have more gradual&nbsp;transition</p>
<p>type 1 have all «magnetic» flux expelled to normal state <em><strong>AND</strong>&nbsp;</em>type 2 have partial&nbsp;penetration of flux in mixed state</p>
<p>type 1 typically work via Cooper pairs <em><strong>AND</strong>&nbsp;</em>type 2 may not necessarily use this&nbsp;mechanism</p>
<p>magnetic fields can penetrate type 2 in the mixed state «in a type of Vortex» <em><strong>AND</strong>&nbsp;</em>type 1 has no mixed state</p>
<p>type 1 have one critical magnetic field/B<sub>c</sub> <em><strong>AND</strong> </em>type 2 have two/B<sub>c1</sub> and B<sub>c2</sub></p>
<p>&nbsp;</p>
<p><em>Award <strong>[1 max]</strong> if three correct pieces of&nbsp;information are given for one type only&nbsp;without contrasting with the other type.</em></p>
<p><em>Marks may also be awarded from&nbsp;suitable sketch(es).</em></p>
<p><em>Accept “H” for “B”.</em></p>
<p><strong><em>[3 marks]</em></strong></p>
<div class="question_part_label">c.iii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.iii.</div>
</div>
<br><hr><br><div class="specification">
<p>Vanadium forms a body centred cubic (BCC) crystal structure with an edge length of&nbsp;303 pm, (303 × 10<sup>−12</sup> m).</p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Deduce the number of atoms per unit cell in vanadium.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the expected first order diffraction pattern angle, in degrees, if x-rays&nbsp;of wavelength 150 pm are directed at a crystal of vanadium. Assume the edge&nbsp;length of the crystal to be the same as separation of layers of vanadium atoms&nbsp;found by x-ray diffraction. Use section 1 of the data booklet.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the average mass, in g, of a vanadium atom by using sections 2 and 6&nbsp;of the data booklet.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Determine the volume, in cm<sup>3</sup>, of a vanadium unit cell.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.iv.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Determine the density, in g cm<sup>−3</sup>, of vanadium by using your answers to (a)(i),&nbsp;(a)(iii) and (a)(iv).</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.v.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Vanadium and other transition metals can interfere with cell metabolism.</p>
<p>State and explain <strong>one </strong>process, other than by creating free radicals, by which&nbsp;transition metals interfere with cell metabolism.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Vanadium(IV) ions can create free radicals by a Fenton reaction.</p>
<p>Deduce the equation for the reaction of V<sup>4+</sup> with hydrogen peroxide.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.ii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>2</p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>n</em><em>λ =</em>&nbsp;2<em>d</em>sin<em>θ</em></p>
<p><strong><em>OR</em></strong></p>
<p><span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\theta &nbsp;= {\sin ^{ - 1}}\left( {\frac{{n\lambda }}{{2d}}} \right)">
  <mi>θ</mi>
  <mo>=</mo>
  <mrow>
    <msup>
      <mi>sin</mi>
      <mrow>
        <mo>−</mo>
        <mn>1</mn>
      </mrow>
    </msup>
  </mrow>
  <mrow>
    <mo>(</mo>
    <mrow>
      <mfrac>
        <mrow>
          <mi>n</mi>
          <mi>λ</mi>
        </mrow>
        <mrow>
          <mn>2</mn>
          <mi>d</mi>
        </mrow>
      </mfrac>
    </mrow>
    <mo>)</mo>
  </mrow>
</math></span></p>
<p>&nbsp;</p>
<p><em>θ</em> = <strong>«</strong><span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\sin ^{ - 1}}\left( {\frac{{150}}{{2 \times 303}}} \right) = ">
  <mrow>
    <msup>
      <mi>sin</mi>
      <mrow>
        <mo>−</mo>
        <mn>1</mn>
      </mrow>
    </msup>
  </mrow>
  <mrow>
    <mo>(</mo>
    <mrow>
      <mfrac>
        <mrow>
          <mn>150</mn>
        </mrow>
        <mrow>
          <mn>2</mn>
          <mo>×</mo>
          <mn>303</mn>
        </mrow>
      </mfrac>
    </mrow>
    <mo>)</mo>
  </mrow>
  <mo>=</mo>
</math></span><strong>» </strong>14.3&nbsp;<strong>«</strong>°<strong>»</strong></p>
<p>&nbsp;</p>
<p><em>Award </em><strong><em>[2] </em></strong><em>for correct final answer.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>m =</em><em>&nbsp;</em><strong><em>«</em></strong><span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{50.94}}{{6.02 \times {{10}^{23}}}} = ">
  <mfrac>
    <mrow>
      <mn>50.94</mn>
    </mrow>
    <mrow>
      <mn>6.02</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mn>23</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
  <mo>=</mo>
</math></span>&nbsp;<strong><em>»</em> </strong>8.46 ×&nbsp;10<sup>–23</sup> <strong>«</strong>g<strong>»</strong></p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><strong>«</strong>303 pm =&nbsp;303 × 10<sup>–10</sup> cm<strong>»</strong></p>
<p>V =&nbsp;<strong>«</strong>(303 × 10<sup>–10</sup>)<sup>3</sup> =<strong>» </strong>2.78 × 10<sup>–23</sup> <strong>«</strong>cm<sup>3</sup> <strong>»</strong></p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">a.iv.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><strong>«</strong>8.46 × 10<sup>–23</sup> g × 2 =<strong>» </strong>1.69 × 10<sup>–22</sup> <strong>«</strong>g<strong>»</strong></p>
<p><em>d =</em>&nbsp;<strong>«</strong><span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{1.69 \times {{10}^{ - 22}}{\text{ g}}}}{{2.78 \times {{10}^{ - 23}}{\text{ c}}{{\text{m}}^3}}} = ">
  <mfrac>
    <mrow>
      <mn>1.69</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>22</mn>
          </mrow>
        </msup>
      </mrow>
      <mrow>
        <mtext>&nbsp;g</mtext>
      </mrow>
    </mrow>
    <mrow>
      <mn>2.78</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>23</mn>
          </mrow>
        </msup>
      </mrow>
      <mrow>
        <mtext>&nbsp;c</mtext>
      </mrow>
      <mrow>
        <msup>
          <mrow>
            <mtext>m</mtext>
          </mrow>
          <mn>3</mn>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
  <mo>=</mo>
</math></span><strong>» </strong>6.08 <strong>«</strong>g cm<sup>–3</sup><strong>»</strong></p>
<p>&nbsp;</p>
<p><em>Accept any value in the range&nbsp;</em><em>6.07</em><em>–</em><em>6.09 </em><strong><em>«</em></strong><em>g cm</em><sup><em>–</em><em>3</em></sup><strong><em>»</em></strong><em>.</em></p>
<p><em>Award </em><strong><em>[2] </em></strong><em>for correct final answer.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">a.v.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Any one of these alternatives:</em></p>
<p><strong><em>ALTERNATIVE 1</em></strong></p>
<p>disrupt enzyme binding sites</p>
<p>which can inhibit/over-stimulate enzymes</p>
<p>&nbsp;</p>
<p><strong><em>ALTERNATIVE 2</em></strong></p>
<p>disrupt endocrine system</p>
<p>because they compete for active sites of enzymes/cellular receptors</p>
<p>&nbsp;</p>
<p><strong><em>ALTERNATIVE 3</em></strong></p>
<p>form complexes/coordination compounds</p>
<p>which can bind to enzymes</p>
<p>&nbsp;</p>
<p><strong><em>ALTERNATIVE 4</em></strong></p>
<p>act as oxidizing/reducing agents</p>
<p><strong><em>OR</em></strong></p>
<p>act as catalysts</p>
<p>&nbsp;</p>
<p>which can initiate unwanted reactions</p>
<p>&nbsp;</p>
<p><em>Accept “can undergo oxidation–</em><em>reduction reactions” for M1 in&nbsp;</em><em>Alternative 4.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>V<sup>4+</sup>(aq) +&nbsp;H<sub>2</sub>O<sub>2</sub>(aq) → V<sup>5+</sup>(aq) +&nbsp;OH<sup>–</sup>(aq) +&nbsp;•OH(aq)</p>
<p>&nbsp;</p>
<p><em>Do </em><strong><em>not </em></strong><em>accept • on H.</em></p>
<p><em>Accept answer without •</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">b.ii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.iv.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.v.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.ii.</div>
</div>
<br><hr><br><div class="specification">
<p>Propene can polymerize to form polypropene.</p>
<p>Propene monomer:&nbsp;<img src="images/Schermafbeelding_2018-08-08_om_17.53.44.png" alt="M18/4/CHEMI/HP3/ENG/TZ2/05"></p>
</div>

<div class="question">
<p>Distinguish between the manufacture of polyester and polyethene.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p><em>Any one of these alternatives:</em></p>
<p><strong><em>ALTERNATIVE 1</em></strong></p>
<p><em>Polyester:</em> produced by condensation/esterification polymerization</p>
<p><em>Polyethene:</em> produced by addition polymerization</p>
<p>&nbsp;</p>
<p><strong><em>ALTERNATIVE 2</em></strong></p>
<p><em>Polyester:</em> reaction between monomers/molecules containing two functional&nbsp;groups per molecule</p>
<p><em>Polyethene:</em> reaction between monomers/molecules containing a carbon–carbon&nbsp;double bond/C=C</p>
<p>&nbsp;</p>
<p><strong><em>ALTERNATIVE 3</em></strong></p>
<p>polyester polymerization forms a by-product/H<sub>2</sub>O</p>
<p>polyethene has no by-products/100% atom economy</p>
<p>&nbsp;</p>
<p><em>Accept the names of different catalysts&nbsp;</em><em>used for each polymerization as an&nbsp;</em><em>alternative answer.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="specification">
<p>Polymer nanocomposites often have better structural performance than conventional&nbsp;materials. Lithographic etching and metal coordination are two methods of assembling&nbsp;these nanocomposites.</p>
</div>

<div class="specification">
<p>Dendrimers are highly branched nanoparticles with a wide range of usage. One such&nbsp;dendrimer is PAMAM, or polyamidoamine.</p>
<p style="text-align: center;"><img 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"></p>
<p>The first step in the synthesis is to make the core by reacting ethane-1,2-diamine&nbsp;with methylpropenoate.</p>
<p><img style="display: block; margin-left: auto; margin-right: auto;" 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"></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Estimate the atom economy of this first step.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest, giving one reason, whether this is an addition or condensation reaction.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Subsequent steps proceed under differing conditions, forming the dendrimer&nbsp;polymer with the following repeating unit.</p>
<p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAegAAABUCAYAAABJL6S2AAAQD0lEQVR4Ae3dD0wUVx4H8C/rxWsNpU3rpe5CW2M48FK9eMU/qZK4YgvXKGrgtJc7RYXe2VawOVPlIK1ei/EfBFuhsdWyVfHaaI+Npm2s20JogiYKNLY2OdgQTy+UNamxipuz2rBzGWBxWWbWneXtsLPz3USXnXnz/nzezPvt/N0ESZIk8EUBClCAAhSggO4C3d3dOHz4MMrLy0eUbRkxhRMoQAEKUIACFIi6gByc8/LycP36dcWyGKAVWTiRAhSgAAUoED0Bf3BubW3FtGnTFAtigFZk4UQKUIACFKBAdAQCg3NNTQ0KCgoUC2KAVmThRApQgAIUoIB4geDgXFxcrFoIA7QqDWdQgAIUoAAFxAloCc5yqb8QVzRzogAFKEABClBASeD06dPIzMzsnyUf1g615+xfnnvQfgm+U4ACFKAABaIgEElwlqvBPegodAazpAAFKEABCsgCgcG5oaGh/7aqcGUYoMOVYjoKUIACFKCABoHA4NzS0oJ58+ZpWBrgIW5NXExMAQpQgAIUuLfAaIOzXAID9L2dmYICFKAABSgQtoCI4CwXxgAdNjkTUoACFKAABUILiArOcikM0KGtOZcCFKAABSgQlkBtbe3QrVSRnHMOLoQBOliEnylAAQpQgAIaBeTgXFJSglmzZkFEcJaL51XcGjuBySlAAQpQgAKBAoHB2el0IiUlJXB2xH9zDzpiOi5IAQpQgAJmF4hWcJZdGaDNvnax/RSgAAUoEJFANIOzXKEESZKkiGrGhShAAQpQgAImFXC73UhPT+8/5yzysHYgJwN0oAb/pgAFKEABCoQpcP78eUycOFHYOefgYuPgELcPXncznI5SLEhIQEL/PxsWlB7AiXYPfIEt9nXAkWNDQo4D7mEz/Il86G0qhy1hJkqbrvonGui9F+4mJxylOYMOskcOSh2fot1zZ1g7fG4HchJsyHF0DDcaSnUVTaUzkWArR1OvItZQyvj9I3zPeDAYWCcSYCty4nvFLldYJ+Jmm9LQ13HT5nDWWg3jK36C27ECCQkr4HD/pJx5bxNKbQmwlTahVznFGE311306ipyXlcdEhbrPmDEjasFZhjB4gO6F2/kactN34Cxy8N7NPshH7CWpA+/N+Q/empmNtY7v4B2jLte1WG8HnKXLkV5xFsipwc1+BwnSzbcxp7MGMzNegqMjtjYJXX20FmZiT49jK7YcVxmktDoaIb2J+zp095hxfP0OjuJKHP9++A5NaKfozTVwgPbB216HdfmfYErDfuwozEJaor85SUjL+weONMzHF0V/x7vt16MnGBM5X0f7u68iv/7XaDhSgcKsNCT665U4FXk79qPhuXMoeqkO7V7FXSN/ar73C5jdM7YGqeiulGbvazVdE4+vnndQvOVTlaNIal7Rme6PaNHJPZq5+tw4Vl6J5uy/oXTZEwqHAsYj+Zk8rLJ+hupjX8fY4RSxMD63E+Wbvkb2tmIsSx4/MnPLY3jmz7mwNv8Tx85dGzmfU4YJmNvTCvvGjShA7AxSwzpH8Adz93UITNOOr9nYuPlPQIwcRTLsg0p8XWdw1AVk181FqtrXjKQs7OqRsCvEemj8WT+hq+VzuJCJuszJCl9U5BZakJS1HT3SduM3N+otoOf4JwuwrfY2vsjfii2LMnAgT+kLcNQ7QocC2NdqyOYdXx/Ek2tfR+3V5cgvrsSiOdXIU9rpUYMTPF1zgJYvwhrL18BdYT54u7twAcD0SCrjKkL6uKIQS2aEmKc8S2+Xu3fHedHdeRHAFOWKhZzqgavoNwhJYc0OmUPwTL0dgsuP9LMYT/RfnBdpHcZqubtt99fgl0hetgm1hV+FP0hp3KbGej0ZaPNoth0AGtvs1w31Hhsuoxxf8TGK0j9GqBHWGgpBYV40XUas/5bJWPbmGyg8mY/iLVmYcyAPyWo7gQp1FTlpjIoV1QQbZkyeqLLXGKKM7Dp09skXkwX/68ONxjJoXXlClKTfLGsqJk9SOLwdsgZWZNf9G30jHGSXH9C4WfsXlZDFGWlmRJ5GauA96mp5YmCQCvdQt5G3qUj72shtvkf3D8yOcHzFctR13lIYXyVINxqx2QADrCV5Md6sXT/mh7o1B+iRQS04yEX38/D1qgfnL11VviR+eMJRfJJvMziFqtXTA27hcsIddLGV3i4jGuTpwqUr0b7ysBfuL/Zgtc1/O1sOSp0dw66S19tBVHmiPEXVR898RrR9cEI0Byk926dU1rA2x8i2I9dJqa56ThvmAnOMr8Pb7P80fvAoEsb0qm7NAdpf/bF9tyAxJTWyw9taK97bjAr7WnyWXI2ePgl9PYfw9Lli2CuaY+TCs0SkpEdyeFsrhHyP+E7Ysz9H8pFu9Em30dM4F+fyV6LCkPeMq7VfL0+18mNpevAgdTuWKiegLnr1tdG2HY6v/SuX1qNIAtbI4CwMGqABS+pCrCt8BK6jZ9CleueQwoMVggVCfvaht+1L1HuWoKRkAawWwGJdgJKSJfDUf4m2mHiAx31IzfkjCq0tONpySf1ogsJN9iGbPmLmNbSdcsFTsA4lWcmwYDysWYUoKbiO+lPfxsiXlRGVjmCCXp4RVG0sFgkYpPJX7sCpK/EUpPXqa+NtOxxfBza2u0eRirGy4jNc0XkbNGyAhuUxZL9cCLtrD3YpPlRBvo+vHhW7e2DfuAyzkyJpqgVJs9fgyPG/4OlH/dfTedFzsRuY8DAenBBJnuJ72JKchZc3PgXXa7UqN9hfR/v+auz2LMLGFU8hKaIqPIzZRVU4vuFpPOpf3uvBxf/+DxN+9SAm+KfFwbs+nsaB8g9S1uZ3sPvwd8apeBg11aevDbjtcHwdXHv8R5EeQXN1NQ57wlipBCaJjQgTUYMsSMwowr662TiZ/1eUOZrunhf2edDurMb63I3oLNiBfS/OvPvgDq1lJaYha2lG/94zIAf9D/CqfM9x+WL8zh+zteYpPP1DyHhxJ+qe/Qr5K1+Ho8k9dF7Y52mHs+oV5G66jIK6nXgx46EIS7cgMc2OpRnWwYvy5Ac8vIlNzZkoX/JknP2wuB6eEXbDmCwmD1JlOFKm7Yr+Mamq5kL16GsjbjscX4dWJfko0rZqlNn1v7rNwAFa5kvC1MIDcHeWYda1Q7A/MG7gQq5xNuSeAHL3taH9g9WYOvSEsSHyCP64A8+5fVifWwmUHcLBNVO1Xz0eQalhL5I4DYWHTqPz9adw7VA+Hhh8Lvk42xqcQA72tbnwQeG0yL+oBFbE58G5PXLQ/xlljXuwJu2+wLnx8beenkYQsyQjq7wClWMwSEWdR8++NtS2w/HVv+5ZrAtRXrUJdv8End75a1ZhQcvPpN2JdfkH+4Pzh9ueHdyjDmvh+EokP7e44hXk7wbKGh3Y1n8+Or6ayNZQICoC3HZUWI09vt66dQv333+/SttGN9nge9Cja3x4S9/B985y2PM/wePVH8PUwdl3Gc5XliO/fhKqzx5kcA5vBWIqCgDcdlTWAmOPr/LPTc6fPx8ul0ulfaOcLPEVQqBPutlWLdlhleyVZ6WbIVLG/6wfpbbKRRKwSKps+zH+m8sWUkCYALcdZUrjj68tLS2SfPu6/K+mpka5maOYKt8Yz5eqwA9S4+aMoQ7wd8TA+zqpoedn1SXjbsaNRmmzdWBFHO4ACQUNUk/cNVga6vfgpvnbHzydnymgKGDCbUfRYcTE+BhfoxmkeQ56lEcguHj8Cvif/ys/ySnwpTY9MA3/pgAFzCNw+vRpZGZm9je4pqYGxcXFQhrPc9BCGJkJBShAAQqYVWDevHloaWnBrFmzUFJSgtraWiEU3IMWwshM4lFAbU9ZbXo8GrBNFKBA+ALd3d3Iy8tDa2srROxJcw86fHumpAAFKEABCqgKpKSkwOl0CtuTZoBWpeYMClCAAhSggDaB4CC9fft2yPdKR/LiIe5I1LiMKQTUDmWrTTcFChtJAQqEJRB4uPuFF17A3r17NT/QhHvQYVEzEQUoQAEKUCB8gcA96ffffx8bNmzQvCfNAB2+N1NSgAIUoAAFwhYYbZBmgA6bmgkpQAEKUIAC2gT8QXrp0qXQuifNAK3NmqkpQAEKUIACmgTkIP3RRx9BPhetJUjHzC8aa2otE1OAAhSgAAUMJCD/4pV8oZj8koO0/LrXhWMM0P1M/I8CFKAABSgQXQGlIL1161bIe9hKLwZoJRVOowAFKEABCkRBIDhIf/PNN/0PN1EK0jwHHYUOYJYUoAAFKEABNQF/kJbPScuPBfUf+g5Ozz3oYBF+pgAFKEABCkRZwB+kQxXDJ4mF0uE8UwuoPTFMbbqpsdh4ClAgIgH5MaAnT57s/5GN4AwYoINF+JkCgwJqgVhtOuEoQAEKiBTgOWiRmsyLAhSgAAUoIEiAAVoQJLOhAAUoQAEKiBRggBapybwoQAEKUIACggQYoAVBMhsKUIACFKCASAEGaJGazIsCFKAABSggSIABWhAks6EABShAAQqIFGCAFqnJvChAAQpQgAKCBBigBUEyGwpQgAIUoIBIAQZokZrMiwIUoAAFKCBIgAFaECSzoQAFKEABCogUYIAWqcm8KEABClCAAoIEGKAFQTIbClCAAhSggEgB/liGSE3mRQEKUIACFBAkwD1oQZDMhgIUoAAFKCBSgAFapCbzijsBn6cdJxylWJCQAPlnJuV/ttVV+FeTG964ay0bRAEKxJIAA3Qs9QbrEkMCd+BpegMLbWvgvDYHVT23IUkSJOkGmlc/jNYKO9JWH0KH1xdDdWZVKECBeBLgOeh46k22RZCAD972t5E704EpDZ/iQN4TGPFN1nsOVbnLUD2lFq0H8pA8IoGgqjAbClDAtAIM0KbtejZcVcDXAcdzWSjCNnSeLESaYvD1obfpNUxd6MKqxs+xK2uianacQQEKUCASAcWhJ5KMuAwF4kXA13UGR11A9vNzkaq6hViQNPMZrLK2o/7Ut+iNl8azHRSgQMwIqA4/MVNDVoQCugr44O3uwgXYMGPyxJGHtgPrkmhD+nQrPOcv4QpPRQfK8G8KUECAAAO0AERmEU8Cd3DlUhc8Wpp0oQvdvFhMixjTUoACYQgwQIeBxCRmEhiPSZNTYdXS5OmpSEnkpqSFjGkpQIF7C3BUubcRU5hKwILElFRMRw/OX7qKkEeuvT3ovOCBdcZkTOKWZKq1hI2lgB4CHFb0UGYZhhKwpM7F89mA6+gZdKlGaB96275EvScDq3J+iyRDtZCVpQAFjCDAAG2EXmId9RWwpGHF9k2wu/Zg1/HLynvR3jbsrzgIFJZjg523WOnbQSyNAuYQYIA2Rz+zlZoELEjMWI8PG/+Ai/mLsbbqFNxDF4H1wt3kQKn8kJLHd6Dp7WV8SIkmWyamAAXCFeCDSsKVYjpTCsjP4v7k5DG8VbQbzYMC1oJK7F29BL/PSkOiKVXYaApQQA8BBmg9lFkGBShAAQpQQKMAD3FrBGNyClCAAhSggB4CDNB6KLMMClCAAhSggEaB/wNyxRghPJg2YgAAAABJRU5ErkJggg=="></p>
<p>State the name of <strong>one</strong> functional group in this repeating unit.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.iii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>100%</p>
<p>&nbsp;</p>
<p><em>Accept “almost 100%” if a catalyst is&nbsp;referred to.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>addition <em><strong>AND</strong> </em>no atoms removed/all atoms accounted for/no loss of&nbsp;water/ammonia/inorganic by-product/small molecules<br><em><strong>OR</strong></em><br>addition <em><strong>AND</strong>&nbsp;</em>there is only one «reaction» product</p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>amido<br><em><strong>OR</strong></em><br>amino</p>
<p>&nbsp;</p>
<p><em>Accept “amide/carboxamide/carbamoyl”&nbsp;for “amido”.</em></p>
<p><em>Accept “amine“ for “amino”.</em></p>
<p><em>Accept “carbonyl”.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">c.iii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.iii.</div>
</div>
<br><hr><br><div class="specification">
<p>The presence of very small amounts of lead in calcium-based antacids can be determined&nbsp;using inductively coupled plasma-mass spectroscopy (ICP-MS).</p>
</div>

<div class="specification">
<p>An unknown antacid sample has a lead ion concentration of 0.50 μg dm<sup>‒3</sup>.</p>
</div>

<div class="specification">
<p>Chelating agents can be used to treat heavy metal poisoning.</p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the type of particle present in the plasma formed.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the concentration of lead ions in the sample in mol dm<sup>‒3</sup>.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Lead ions are toxic and can be precipitated using hydroxide ions.</p>
<p style="text-align: center;">Pb<sup>2+</sup> (aq) + 2OH<sup>‒</sup> (aq) <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext=" \rightleftharpoons ">
  <mo stretchy="false">⇌</mo>
</math></span> Pb(OH)<sub>2</sub> (s)</p>
<p>Sufficient sodium hydroxide solid is added to the antacid sample to produce a 1.0 × 10<sup>‒2</sup> mol dm<sup>‒3</sup> hydroxide ion solution at 298 K.</p>
<p>Deduce if a precipitate will be formed, using section 32 of the data booklet.</p>
<p>If you did not calculate the concentration of lead ions in (b)(i), use the value of 2.4 × 10<sup>−4</sup> mol dm<sup>‒3</sup>, but this is not the correct value.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Electrolysis is used to obtain lead from Pb<sup>2+</sup> (aq) solution.</p>
<p>Determine the time, in hours, required to produce 0.0500 mol lead using a current (<em>I</em>) of&nbsp;1.34 A. Use section 2 of the data booklet and the equation,&nbsp;charge (<em>Q</em>) = current (<em>I</em>) × time (<em>t</em>, in seconds).</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State <strong>one</strong> feature of a chelating agent.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>An aqueous lead(II) ion reacts with three ethane-1,2-diamine molecules to form an octahedral chelate ion.</p>
<p>Outline why the chelate ion is more stable than the reactants.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.ii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>positive ions/cations/Pb<sup>2+</sup></p>
<p><em><strong>OR</strong></em></p>
<p>free electrons ✔</p>
<p> </p>
<p><em>Accept “ions” <strong>OR</strong> “charged species/particle”.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>[Pb<sup>2+</sup>]&nbsp;= 0.50 × 10<sup>‒6</sup>/5.0 × 10<sup>–7</sup> «g dm<sup>–3</sup>» ✔</p>
<p>[Pb<sup>2+</sup>] «<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext=" = \frac{{0.50 \times {{10}^{ - 6}}\,{\text{g}}\,{\text{d}}{{\text{m}}^{-3}}}}{{207.20\,{\text{g}}\,{\text{mo}}{{\text{l}}^{-1}}}}">
  <mo>=</mo>
  <mfrac>
    <mrow>
      <mn>0.50</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>6</mn>
          </mrow>
        </msup>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>g</mtext>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>d</mtext>
      </mrow>
      <mrow>
        <msup>
          <mrow>
            <mtext>m</mtext>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>3</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
    <mrow>
      <mn>207.20</mn>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>g</mtext>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>mo</mtext>
      </mrow>
      <mrow>
        <msup>
          <mrow>
            <mtext>l</mtext>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>1</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
</math></span>»&nbsp;= 2.4 × 10<sup>‒9</sup> «mol dm<sup>‒3</sup>» ✔</p>
<p>&nbsp;</p>
<p><em>Award<strong> [2]</strong> for correct final answer.</em></p>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>«<em>K</em><sub>sp</sub>&nbsp;= 1.43 × 10<sup>–20</sup>»</p>
<p>&nbsp;</p>
<p><em><strong>ALTERNATIVE 1:</strong></em></p>
<p>«<em>Q</em>&nbsp;= [Pb<sup>2+</sup>] [OH<sup>–</sup>]<sup>2</sup>&nbsp;= 2.4 × 10<sup>–9</sup> × (1.0 × 10<sup>–2</sup>)<sup>2</sup>»&nbsp;= 2.4 × 10<sup>–13</sup> ✔</p>
<p>&nbsp;</p>
<p><em>Q</em> &gt; <em>K</em><sub>sp</sub> <em><strong>AND</strong> </em>precipitate will form</p>
<p><em><strong>OR</strong></em></p>
<p>2.4 × 10<sup>–13</sup> &gt; 1.43 × 10<sup>–20</sup> <em><strong>AND</strong> </em>precipitate will form ✔</p>
<p>&nbsp;</p>
<p><em><strong>ALTERNATIVE 2:</strong></em></p>
<p>critical [Pb<sup>2+</sup>] for hydroxide solution «<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext=" = \frac{{{K_{sp}}}}{{{{\left[ {{\text{O}}{{\text{H}}^ - }} \right]}^2}}} = \frac{{1.43 \times {{10}^{ - 20}}}}{{{{\left( {1.0 \times {{10}^{ - 2}}} \right)}^2}}}">
  <mo>=</mo>
  <mfrac>
    <mrow>
      <mrow>
        <msub>
          <mi>K</mi>
          <mrow>
            <mi>s</mi>
            <mi>p</mi>
          </mrow>
        </msub>
      </mrow>
    </mrow>
    <mrow>
      <mrow>
        <msup>
          <mrow>
            <mrow>
              <mo>[</mo>
              <mrow>
                <mrow>
                  <mtext>O</mtext>
                </mrow>
                <mrow>
                  <msup>
                    <mrow>
                      <mtext>H</mtext>
                    </mrow>
                    <mo>−</mo>
                  </msup>
                </mrow>
              </mrow>
              <mo>]</mo>
            </mrow>
          </mrow>
          <mn>2</mn>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
  <mo>=</mo>
  <mfrac>
    <mrow>
      <mn>1.43</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>20</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
    <mrow>
      <mrow>
        <msup>
          <mrow>
            <mrow>
              <mo>(</mo>
              <mrow>
                <mn>1.0</mn>
                <mo>×</mo>
                <mrow>
                  <msup>
                    <mrow>
                      <mn>10</mn>
                    </mrow>
                    <mrow>
                      <mo>−</mo>
                      <mn>2</mn>
                    </mrow>
                  </msup>
                </mrow>
              </mrow>
              <mo>)</mo>
            </mrow>
          </mrow>
          <mn>2</mn>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
</math></span>» = 1.4 × 10<sup>–16</sup> ✔</p>
<p>&nbsp;</p>
<p>initial concentration &gt; critical concentration <em><strong>AND</strong> </em>precipitate will form</p>
<p><em><strong>OR</strong></em></p>
<p>2.4 × 10<sup>–9</sup> &gt; 1.4 × 10<sup>–16</sup> <em><strong>AND</strong> </em>precipitate will form ✔</p>
<p>&nbsp;</p>
<p>If value given is used:</p>
<p><em><strong>ALTERNATIVE 3:</strong></em></p>
<p>«<em>Q</em>&nbsp;=&nbsp;[Pb<sup>2+</sup>] [OH<sup>–</sup>]<sup>2</sup>&nbsp;=&nbsp;2.4&nbsp;× 10<sup>–4</sup>&nbsp;× (1.0&nbsp;× 10<sup>–2</sup>)<sup>2</sup>»&nbsp;=&nbsp;2.4&nbsp;× 10<sup>–8</sup>&nbsp;✔</p>
<p>&nbsp;</p>
<p><em>Q</em>&nbsp;&gt;&nbsp;<em>K</em><sub>sp</sub>&nbsp;<em><strong>AND</strong>&nbsp;</em>precipitate will form</p>
<p><em><strong>OR</strong></em></p>
<p>2.4&nbsp;× 10<sup>–8</sup>&nbsp;&gt; 1.43&nbsp;× 10<sup>–20</sup>&nbsp;<em><strong>AND</strong>&nbsp;</em>precipitate will form ✔</p>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>«Faraday’s constant, <em>F</em>&nbsp;= 9.65 × 10<sup>4</sup> C mol<sup>‒1</sup> and 1 A&nbsp;= 1 C s<sup>–1</sup>»<br>Q «= 0.0500 mol × 2 × 96500 C mol<sup>‒1</sup>»&nbsp;= 9650 «C» ✔</p>
<p>t «<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext=" = \frac{Q}{I} = \frac{{9650\,{\text{C}}}}{{1.34\,{\text{C}}\,{{\text{s}}^{-1}}}} \approx 7200\,{\text{s}}">
  <mo>=</mo>
  <mfrac>
    <mi>Q</mi>
    <mi>I</mi>
  </mfrac>
  <mo>=</mo>
  <mfrac>
    <mrow>
      <mn>9650</mn>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>C</mtext>
      </mrow>
    </mrow>
    <mrow>
      <mn>1.34</mn>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>C</mtext>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <msup>
          <mrow>
            <mtext>s</mtext>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>1</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
  <mo>≈</mo>
  <mn>7200</mn>
  <mspace width="thinmathspace"></mspace>
  <mrow>
    <mtext>s</mtext>
  </mrow>
</math></span>&nbsp;so&nbsp;<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{7200\,{\text{s}}}}{{60 \times 60\,{\text{s}}\,{{\text{h}}^{-1}}}}">
  <mfrac>
    <mrow>
      <mn>7200</mn>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>s</mtext>
      </mrow>
    </mrow>
    <mrow>
      <mn>60</mn>
      <mo>×</mo>
      <mn>60</mn>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>s</mtext>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <msup>
          <mrow>
            <mtext>h</mtext>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>1</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
</math></span>»&nbsp;= 2.00 «hours» ✔</p>
<p>&nbsp;</p>
<p><em>Award <strong>[2]</strong> for correct final answer.</em></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Any one of:</em></p>
<p>two «or more» lone/non-bonding pairs on different atoms</p>
<p><em><strong>OR</strong></em></p>
<p>two «or more» atoms/centres that act as Lewis bases ✔</p>
<p> </p>
<p>form «at least» two coordination/coordinate bonds</p>
<p><em><strong>OR</strong></em></p>
<p>«at least» two atoms can form coordination/coordinate bonds ✔</p>
<p> </p>
<p><em>Reference to “on <strong>DIFFERENT</strong> atoms” required.</em></p>
<p><em>Accept “dative «covalent» bond” for “coordination/coordinate bond”.</em></p>
<div class="question_part_label">d.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>increase in entropy</p>
<p><em><strong>OR</strong></em></p>
<p>Δ<em>S</em> &gt; 0/Δ<em>S</em> positive ✔</p>
<p>&nbsp;</p>
<p><em>Accept “ΔG &lt; 0” but <strong>not</strong> “ΔH &lt; 0”.</em></p>
<div class="question_part_label">d.ii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.ii.</div>
</div>
<br><hr><br><div class="specification">
<p>One way of classifying materials is based on the type of bonding present.</p>
</div>

<div class="specification">
<p>Caprolactam reacts with water to form compound <strong>X</strong>, a monomer.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
</div>

<div class="specification">
<p>One way of classifying materials is based on the type of bonding present.</p>
</div>

<div class="specification">
<p>One reaction to convert cyclohexanone to caprolactam using concentrated sulfuric acid&nbsp;as a catalyst is shown.</p>
<p style="text-align: center;"><img 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"></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline why this type of classification is not entirely satisfactory by using magnesium&nbsp;diboride, MgB<sub>2</sub>,&nbsp;as an example. Refer to sections 8 and 29 of the data booklet.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Structures of poly(methyl acrylate), PMA, and Bakelite<sup>®</sup> are shown.</p>
<p style="text-align: center;"><img 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"></p>
<p style="text-align: left;">Suggest, giving reasons, which is the thermoplastic polymer and which is the&nbsp;thermosetting polymer.</p>
<p style="text-align: left;"><img 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"></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A zeolite is an alternative catalyst for this reaction.</p>
<p>Explain how zeolites act as selective catalysts.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the names of the two terminal functional groups in <strong>X</strong>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Deduce the repeating unit of the polymer of <strong>X</strong>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Repeating units of several polymers are listed.</p>
<p style="text-align: center;"><img 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"></p>
<p>The infrared (IR) spectrum of one of these polymers is shown.</p>
<p><img 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"></p>
<p>Deduce, giving a reason, the name of this polymer and its Resin Identification Code&nbsp;(RIC), using sections 26 and 30 in the data booklet.</p>
<p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxUAAAELCAYAAACvXqvIAAAfEUlEQVR4Ae3dD2yc9XkH8Od1EKVtEirWavjCBkKMsKlp6ZKmajeVAFsspqKysEYaBYUmKnQqWdYuwST9oxVaGBAVpcCgRXFpSSdRSBSUtYzQWKEtqkhjhAoascWqsGUxUxkCk7UBLfdO53+xnbtwAfd+ed/7RIp8997v3ud9Ps9r577xe3aW53ke/hAgQIAAAQIECBAgQOBNCnS8yed5GgECBAgQIECAAAECBIYFhAonAgECBAgQIECAAAECb0lAqHhLfJ5MgAABAgQIECBAgMAJUwmyLJu6yX0CBAgQIECAAAECBAhMEpj41uwjQkXtwVqwmLho0rPdIUCAAAECBAgQIECgbQXqZQWXP7Xt6aBxAgQIECBAgAABAtMjIFRMj6O9ECBAgAABAgQIEGhbAaGibUevcQIECBAgQIAAAQLTIyBUTI+jvRAgQIAAAQIECBBoWwGhom1Hr3ECBAgQIECAAAEC0yMgVEyPo70QIECAAAECBAgQaFsBoaJtR69xAgQIECBAgAABAtMjIFRMj6O9ECBAgAABAgQIEGhbAaGibUevcQIECBAgQIAAAQLTIyBUTI+jvRAgQIAAAQIECBBoWwGhom1Hr3ECBAgQIECAAAEC0yMgVEyPo70QIECAAAECBAgQaFsBoaJtR69xAgQIECBAgAABAtMjIFRMj6O9ECBAgAABAgQIEGhbAaGibUevcQIECBAgQIAAAQLTIyBUTI+jvRAgQIAAAQIECBBoWwGhom1Hr3ECBAgQIECAAAEC0yMgVEyPo70QIECAAAECBAgQaFsBoaJtR69xAgQIECBAgAABAtMjUJJQ8WL0di+ILPtYrO97uY7M6ONdPTFQrfNwu2wa6o3uSiW6evZEOzO0y7j1SYAAAQIECBBolUBJQsUY1w9izepvR98BL5nHRHwkQIAAAQIECBAg8NsWKFeo+MiiWNR/a6y+e3cc+G3L2T8BAgQIECBAgAABAsMC5QoVM/8q1n1jSfSvuT7urnsZ1ISpVwejb8v6WFbJIstqfytxfndP9A4MjS6qxlDvuqhkfxnrt2yJ9cvmja7riu7v7IrBoYF4dP2yqAw/d14su+3xGJz4DZLa/r/THecPP55Fdn539PQOvGHYqQ72xZbx/daOqyu6e3pjYOy7L2OXMN3zaOyasP/Kstvi0fFjr7Xwegz2TTjuyrJY//CT8cIEgiNvjl4mdn533DN2DJV10TtUjWimnzc0rVUcioHenug+v9LAvd6aKQYxdjnbndG7677D+6r1+OgE4+qe6OmqRNbul70dOWhbCBAgQIAAAQLTKlCuUBFvj9MvWRN3LH/+DS6Dejn6vv7puPiht8dn+16LPM8jP/Tz+NKM++PCqzdOuXxqa6y5fXec+YXHI89fi/07PhK7rvxQVM75Wjzz0X+MffmhePXZ1RG3fia+uPX5kfcqVJ+PLZ9eHBf3/n7cvL+2/0Px6l1/FI9dfmms2jK6pt4YD+yKr192dTw046roO5QPH9eh/atjxn1XxdWTvvsyGNuvWh+bZ30qtg0f+77YNOdfY/H4sVfjQN+dcdmCb8avPv5AvFpbM7A2znzy0fjuYL3CU7bt/GH89JQ1MVDrd+fVsXDmfzbRTzOmtePaGFdf/njMvWvPZPeVD46+32Uo9vR8LhZd/licenNfHMrzOLT/y3HqY6ti7sUbJs9m+9fihs3vjBXb9o3MZtOZ8YPFnz8cKDvOieWP7I/8keVxdsnO9CkTc5cAAQIECBAgkFYgr/MnovZ6r0h/fpXvuHZ+Hos35v2H8vzQvs358s7OfNGtT+SvDrcx+fH8lR35tZ3z82t3/GpSk4f6N+aL4xP5xv7f5Hl+KH9lx9q8M6asG35uZ75447P5obFnH3o237i4M++8dkf+yvjzxvYzvmhkf51r8x2vjD9z7MHD9Y54/Dd5/8ZPjPc2cuwxWmvs6WPHOlZzpN+R4xlbk+cjz51y7BMezvNRp0nHMHXfY08Y3T62tinTKb2M7Wrix+H9vDdfvnnvYd/a45Pc6x3n1DUTd+o2AQIECBAgQIDAdAnUywql/P/bjjkfi+vvOMplULMviJv3746bF74UvVu2xJba357uuHDuitj+ljPeS7H7ke0x2HlWnHHqiRP21hEzTzsr5g1uj0d2vzRh+9jNjph9wY2xf/9XY+ELPx45pi0PRk/3x2PuigfGFjX4OLrv+GX07zsQMfSLeOS+/TFvbiVmTnzGzErMnfeOiVuauN1kP02ZnhiV9384Fm3/p9i49SfRu2Xn4cu6ho+kGkO7fxT3Df5h/Ml7fzcmnZzDxx7xdP/+xpeQNbOmiY4tIUCAAAECBAgQODaBSa/bju2px/PqE2POUS+Dql1isyIqs+bGhbc/EcM/hPZdF8Vdu78Vi8demI+3d2bMPW3SS/PxR456Y/CmuPDkGaPvGxh538aMNwotB56JnmXvj1lzL4vbn/ifiOiId3XdErs3fiLi6edi39j7Ko5aOKL6wt54qpnLnN5gP5MefsN+mjHtiJnzV8W2/vXxoZf/JW649PyYO2vGhPebvB4v7H0ujnbog0/tjRcmvndl0kG6Q4AAAQIECBAgkELghBRFW1Kz4/S45PqvxPIPXhOr7z4zVk4oWh14MFat2BUXbd4b9yw5ffR/xGtvzN4eT0fEuRPWvumbizdG/8PHci3/wRj4/vWx4tHzYvO+r8eSOWPf5ai9KfmXEXFW04fSceoZcW5nxFNNP6OJhW/QT3Wgp0nTjph59qJYUvu7/OaovTF96/e+EddceFn07/hhfOGMs6Iznmt4QJ3nnhGndkTsa7jCAwQIECBAgAABAq0WKOl3KkYYD18GdUPcvmvsl+JV48C+5+LpmHqJzf/Fqy+P/eSntzKGU2JB1+LofPrJeGbw9Qk7qr1J+bY4P1saPQMHJ2wfu3kg9vX/MmLeH8d7O8cCRURU/zdefvG1sUXNfZz9vui6onLkpUIH9kf/079ubh/jq5rp59dv2rSjc34suWpZXNG5P57a+1LMXPBncUXns/H4M/89+Rf0DR97HHlJ1/hxukGAAAECBAgQIJBKoNShImLsMqjXYufOfx817ojZwy9cfxr33fuT0R8D+3oM7ron1l1z51EvvWluSB0xe9HVccdFj8U16+6JXcPBohoHBrbGDavvjLh1dSw9+6Q6uxp98b79/rh353+N/hSpwdi14ctxTc8zddYfbdO7Y9HfrouL7lsVK3ueGXkPwoE9seVrN8ctR7u2qO4um+nnHU2aHoyBnqWRnb8utoz/+NuhGPjRj2JXLImru86MjtkL4lNfXRgPX/Pl2LBrcMShdlnYylVxy9w1cePSsye/16LuMdtIgAABAgQIECDQSoGSh4ra2xJGL4PqnMA6+0/j77bdHAt/tiwqM2rvd5gf1/343bFs6wNx7cR1E55yTDc7To8lGzbHpvP+I7orb4ssmxGzFj0U71l5f/zz5xdOfvP0+I5rL95XxrZ7z42fXXhazKj9fovTrosf/96y2Lr52jjWw+qYc0ls2Lk+5j321zGrtq9Zq+KJDy6PWxcf6xu1RwzfsJ+mTE+Ks6/cELtXnhIPLTp59P0mJ8eih06Jldu+EJcMX/I1O85Zflvs3HRevNA9f8Rh1t9H/3kbon/bqpg/8xhOWb+nYvzscoMAAQIECBAg8NsUyGo/Wmpqgdovg6uzeeoy9wkQIECAAAECBAgQaDOBelnhGP7bt820tEuAAAECBAgQIECAQFMCQkVTTBYRIECAAAECBAgQINBIQKhoJGM7AQIECBAgQIAAAQJNCQgVTTFZRIAAAQIECBAgQIBAIwGhopGM7QQIECBAgAABAgQINCUgVDTFZBEBAgQIECBAgAABAo0EhIpGMrYTIECAAAECBAgQINCUgFDRFJNFBAgQIECAAAECBAg0EhAqGsnYToAAAQIECBAgQIBAUwJCRVNMFhEgQIAAAQIECBAg0EhAqGgkYzsBAgQIECBAgAABAk0JCBVNMVlEgAABAgQIECBAgEAjAaGikYztBAgQIECAAAECBAg0JSBUNMVkEQECBAgQIECAAAECjQSEikYythMgQIAAAQIECBAg0JSAUNEUk0UECBAgQIAAAQIECDQSECoaydhOgAABAgQIECBAgEBTAkJFU0wWESBAgAABAgQIECDQSECoaCRjOwECBAgQIECAAAECTQkIFU0xWUSAAAECBAgQIECAQCMBoaKRjO0ECBAgQIAAAQIECDQlIFQ0xWQRAQIECBAgQIAAAQKNBISKRjK2EyBAgAABAgQIECDQlIBQ0RSTRQQIECBAgAABAgQINBIQKhrJ2E6AAAECBAgQIECAQFMCQkVTTBYRIECAAAECBAgQINBIQKhoJGM7AQIECBAgQIAAAQJNCQgVTTFZRIAAAQIECBAgQIBAIwGhopGM7QQIECBAgAABAgQINCUgVDTFZBEBAgQIECBAgAABAo0EhIpGMrYTIECAAAECBAgQINCUgFDRFJNFBAgQIECAAAECBAg0EhAqGsnYToAAAQIECBAgQIBAUwJCRVNMFhEgQIAAAQIECBAg0EhAqGgkYzsBAgQIECBAgAABAk0JCBVNMVlEgAABAgQIECBAgEAjAaGikYztBAgQIECAAAECBAg0JSBUNMVkEQECBAgQIECAAAECjQRKGSqqAz3RlWVR6e6NoUadV/dET1clssq66B2qNlh1MAZ6lkaWLYju3hcbrIkoe71gFRHOhdonQNnPdf3Vhnw8fm107g3/A3RczsbXRl8bR18eOT9HPk2n7TXoqGuBPmR5nudTjzfLsqizeeoy9wkQIECAAAECBAgQaDOBelmhlN+paLO5apcAAQIECBAgQIBAUgGhIim/4gQIECBAgAABAgSKLyBUFH+GOiBAgAABAgQIECCQVECoSMqvOAECBAgQIECAAIHiCwgVxZ+hDggQIECAAAECBAgkFRAqkvIrToAAAQIECBAgQKD4AkJF8WeoAwIECBAgQIAAAQJJBYSKpPyKEyBAgAABAgQIECi+gFBR/BnqgAABAgQIECBAgEBSAaEiKb/iBAgQIECAAAECBIovIFQUf4Y6IECAAAECBAgQIJBUQKhIyq84AQIECBAgQIAAgeILCBXFn6EOCBAgQIAAAQIECCQVECqS8itOgAABAgQIECBAoPgCQkXxZ6gDAgQIECBAgAABAkkFhIqk/IoTIECAAAECBAgQKL6AUFH8GeqAAAECBAgQIECAQFIBoSIpv+IECBAgQIAAAQIEii8gVBR/hjogQIAAAQIECBAgkFRAqEjKrzgBAgQIECBAgACB4gsIFcWfoQ4IECBAgAABAgQIJBUQKpLyK06AAAECBAgQIECg+AJCRfFnqAMCBAgQIECAAAECSQWEiqT8ihMgQIAAAQIECBAovoBQUfwZ6oAAAQIECBAgQIBAUgGhIim/4gQIECBAgAABAgSKLyBUFH+GOiBAgAABAgQIECCQVECoSMqvOAECBAgQIECAAIHiCwgVxZ+hDggQIECAAAECBAgkFShlqKgO9ERXlkWluzeGGvFW90RPVyWyyrroHao2WHUwBnqWRpYtiO7eFxusiSh7vWAVEc6F2idA2c91/dWGfDx+bXTuDf8DdFzOxtdGXxtHXx45P0c+TaftNeioa4E+ZHme51OPN8uyqLN56jL3CRAgQIAAAQIECBBoM4F6WaGU36los7lqlwABAgQIECBAgEBSAaEiKb/iBAgQIECAAAECBIovIFQUf4Y6IECAAAECBAgQIJBUQKhIyq84AQIECBAgQIAAgeILCBXFn6EOCBAgQIAAAQIECCQVECqS8itOgAABAgQIECBAoPgCQkXxZ6gDAgQIECBAgAABAkkFhIqk/IoTIECAAAECBAgQKL6AUFH8GeqAAAECBAgQIECAQFIBoSIpv+IECBAgQIAAAQIEii8gVBR/hjogQIAAAQIECBAgkFRAqEjKrzgBAgQIECBAgACB4gsIFcWfoQ4IECBAgAABAgQIJBUQKpLyK06AAAECBAgQIECg+AJCRfFnqAMCBAgQIECAAAECSQWEiqT8ihMgQIAAAQIECBAovoBQUfwZ6oAAAQIECBAgQIBAUgGhIim/4gQIECBAgAABAgSKLyBUFH+GOiBAgAABAgQIECCQVECoSMqvOAECBAgQIECAAIHiCwgVxZ+hDggQIECAAAECBAgkFRAqkvIrToAAAQIECBAgQKD4AkJF8WeoAwIECBAgQIAAAQJJBYSKpPyKEyBAgAABAgQIECi+gFBR/BnqgAABAgQIECBAgEBSAaEiKb/iBAgQIECAAAECBIovIFQUf4Y6IECAAAECBAgQIJBUQKhIyq84AQIECBAgQIAAgeILCBXFn6EOCBAgQIAAAQIECCQVKGWoqA70RFeWRaW7N4Ya8Vb3RE9XJbLKuugdqjZYdTAGepZGli2I7t4XG6yJKHu9YBURzoXaJ0DZz3X91YZ8PH5tdO4N/wN0XM7G10ZfG0dfHjk/Rz5Np+016KhrgT5keZ7nU483y7Kos3nqMvcJECBAgAABAgQIEGgzgXpZoZTfqWizuWqXAAECBAgQIECAQFIBoSIpv+IECBAgQIAAAQIEii8gVBR/hjogQIAAAQIECBAgkFRAqEjKrzgBAgQIECBAgACB4gsIFcWfoQ4IECBAgAABAgQIJBUQKpLyK06AAAECBAgQIECg+AJCRfFnqAMCBAgQIECAAAECSQWEiqT8ihMgQIAAAQIECBAovoBQUfwZ6oAAAQIECBAgQIBAUgGhIim/4gQIECBAgAABAgSKLyBUFH+GOiBAgAABAgQIECCQVECoSMqvOAECBAgQIECAAIHiCwgVxZ+hDggQIECAAAECBAgkFRAqkvIrToAAAQIECBAgQKD4AkJF8WeoAwIECBAgQIAAAQJJBYSKpPyKEyBAgAABAgQIECi+gFBR/BnqgAABAgQIECBAgEBSAaEiKb/iBAgQIECAAAECBIovIFQUf4Y6IECAAAECBAgQIJBUQKhIyq84AQIECBAgQIAAgeILCBXFn6EOCBAgQIAAAQIECCQVECqS8itOgAABAgQIECBAoPgCQkXxZ6gDAgQIECBAgAABAkkFhIqk/IoTIECAAAECBAgQKL6AUFH8GeqAAAECBAgQIECAQFIBoSIpv+IECBAgQIAAAQIEii8gVBR/hjogQIAAAQIECBAgkFRAqEjKrzgBAgQIECBAgACB4gsIFcWfoQ4IECBAgAABAgQIJBUQKpLyK06AAAECBAgQIECg+AJCRfFnqAMCBAgQIECAAAECSQWEiqT8ihMgQIAAAQIECBAovoBQUfwZ6oAAAQIECBAgQIBAUgGhIim/4gQIECBAgAABAgSKLyBUFH+GOiBAgAABAgQIECCQVECoSMqvOAECBAgQIECAAIHiCwgVxZ+hDggQIECAAAECBAgkFRAqkvIrToAAAQIECBAgQKD4AiUJFS9Gb/eCyLKs/t/Kslj/6EAcGJ/XwRjoWRpZtjR6Bg6Obx25UY0DAzvjwfXLojK+v3mxbP390TswNGWtuwQIECBAgAABAgQIlCRUjA6yc23seOVQ5Hk+4e8r0X/HnPjB4ktj1Zbno3rUmQ/FwJYvxsVzb4qfv+ez0XdodD+vbo7L44dx+dzLYn3fy0fdgwcJECBAgAABAgQItJtAuUJF3enNjrOXfD6+dO3bouebO+K5hqmiGgf6NsbVl26LMzd/K25atjA6x3Rmnh1/vnpDbLs1Ys3Ft0TvUMOd1D0CGwkQIECAAAECBAiUWWDsZXOZezzc29PPxb4DjQLBS7Hr+9+LnYs/F92XnB5HwrwrPvDJr8TWOxbHacMPHu0SqsMl3SJAgAABAgQIECBQdoETyt7gcH/VF2PvU/sj5p0Vp808Mi4Mrxn6RTxyX190XnFGnNpgSUfn/Pj4kjGxk+Ls5d+PfPnYfR8JECBAgAABAgQItKdA+UNFdTB2bbgpvrj9d2L55gvjrAaBofrC3nhqsDPmza3EzPY8F3RNgAABAgQIECBA4E0JNHiJ/ab2lf5JgzfFhSfPmPwToGZU4pKn5sUdu7fHPUvqXdaU/rAdAQECBAgQIECAAIEiC5QrVEz66U+vRP/mtbEoFscVF3w0PvyBzjrvkzg8uo5Tz4hzOwfj6f79E3707OHH3SJAgAABAgQIECBAoL5AuULFpB5rP/XpH2LT5j+I+65cEdfd+8zRw8Ls90XXFfNj8Km98UKj93LH6zHY94jfVzHJ2R0CBAgQIECAAIF2FyhxqKiN9sSYc8na2LS2Et9dcV3cfdTfMXFKLFz6yVi0/ba4eWu932cxFHt6/ibmX7wtXn7nSe1+3uifAAECBAgQIECAwLhAyUNFRHTMiQvW3RC3Lnoy1qz+dvQ1/JGyHTFz/oq4a+PCePjSq2Ltd3bF4Nh3LA4MxKPrV8YFK/bFlZvWxiVzThwHdIMAAQIECBAgQIBAuwuUP1TUJjxzQXxm/ZpYtPPWWH3jjsNh4Yjpz45zlt8VfbtXxtx/+1JUZmQjb/qedWlsir+ITf0PxI0XzBl9b4bfU3EEnw0ECBAgQIAAAQJtKZDleZ5P7TzLsqizeeoy9wkQIECAAAECBAgQaDOBelmhPb5T0WaD1i4BAgQIECBAgACBVgoIFa3UVosAAQIECBAgQIBACQWEihIOVUsECBAgQIAAAQIEWikgVLRSWy0CBAgQIECAAAECJRQQKko4VC0RIECAAAECBAgQaKWAUNFKbbUIECBAgAABAgQIlFBAqCjhULVEgAABAgQIECBAoJUCQkUrtdUiQIAAAQIECBAgUEIBoaKEQ9USAQIECBAgQIAAgVYKCBWt1FaLAAECBAgQIECAQAkFhIoSDlVLBAgQIECAAAECBFopIFS0UlstAgQIECBAgAABAiUUECpKOFQtESBAgAABAgQIEGilgFDRSm21CBAgQIAAAQIECJRQQKgo4VC1RIAAAQIECBAgQKCVAkJFK7XVIkCAAAECBAgQIFBCAaGihEPVEgECBAgQIECAAIFWCggVrdRWiwABAgQIECBAgEAJBYSKEg5VSwQIECBAgAABAgRaKSBUtFJbLQIECBAgQIAAAQIlFBAqSjhULREgQIAAAQIECBBopYBQ0UpttQgQIECAAAECBAiUUECoKOFQtUSAAAECBAgQIECglQJCRSu11SJAgAABAgQIECBQQgGhooRD1RIBAgQIECBAgACBVgoIFa3UVosAAQIECBAgQIBACQWEihIOVUsECBAgQIAAAQIEWikgVLRSWy0CBAgQIECAAAECJRQQKko4VC0RIECAAAECBAgQaKWAUNFKbbUIECBAgAABAgQIlFBAqCjhULVEgAABAgQIECBAoJUCQkUrtdUiQIAAAQIECBAgUEIBoaKEQ9USAQIECBAgQIAAgVYKCBWt1FaLAAECBAgQIECAQAkFhIoSDlVLBAgQIECAAAECBFopIFS0UlstAgQIECBAgAABAiUUECpKOFQtESBAgAABAgQIEGilgFDRSm21CBAgQIAAAQIECJRQQKgo4VC1RIAAAQIECBAgQKCVAqUMFdWBnujKsqh098ZQI83qnujpqkRWWRe9Q9UGqw7GQM/SyLIF0d37YoM1EWWvF6wiwrlQ+wQo+7muv9qQj8evjc694X+AjsvZ+Nroa+PoyyPn58in6bS9Bh11LdCHLM/zfOrxZlkWdTZPXeY+AQIECBAgQIAAAQJtJlAvK5TyOxVtNlftEiBAgAABAgQIEEgqIFQk5VecAAECBAgQIECAQPEFhIriz1AHBAgQIECAAAECBJIKCBVJ+RUnQIAAAQIECBAgUHwBoaL4M9QBAQIECBAgQIAAgaQCQkVSfsUJECBAgAABAgQIFF9AqCj+DHVAgAABAgQIECBAIKmAUJGUX3ECBAgQIECAAAECxRcQKoo/Qx0QIECAAAECBAgQSCogVCTlV5wAAQIECBAgQIBA8QWEiuLPUAcECBAgQIAAAQIEkgoIFUn5FSdAgAABAgQIECBQfAGhovgz1AEBAgQIECBAgACBpAJCRVJ+xQkQIECAAAECBAgUX0CoKP4MdUCAAAECBAgQIEAgqYBQkZRfcQIECBAgQIAAAQLFFxAqij9DHRAgQIAAAQIECBBIKiBUJOVXnAABAgQIECBAgEDxBYSK4s9QBwQIECBAgAABAgSSCggVSfkVJ0CAAAECBAgQIFB8AaGi+DPUAQECBAgQIECAAIGkAkJFUn7FCRAgQIAAAQIECBRfQKgo/gx1QIAAAQIECBAgQCCpgFCRlF9xAgQIECBAgAABAsUXECqKP0MdECBAgAABAgQIEEgqIFQk5VecAAECBAgQIECAQPEFhIriz1AHBAgQIECAAAECBJIKCBVJ+RUnQIAAAQIECBAgUHwBoaL4M9QBAQIECBAgQIAAgaQCQkVSfsUJECBAgAABAgQIFF8gy/M8n9hGlmUT77pNgAABAgQIECBAgACBIwQmxogTpj468cGpj7lPgAABAgQIECBAgACBqQIuf5oq4j4BAgQIECBAgAABAsckIFQcE5fFBAgQIECAAAECBAhMFRAqpoq4T4AAAQIECBAgQIDAMQn8P09yhg57Qa/bAAAAAElFTkSuQmCC"></p>
<div class="marks">[2]</div>
<div class="question_part_label">d.iii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\Delta \chi ">
  <mi mathvariant="normal">Δ</mi>
  <mi>χ</mi>
</math></span>&nbsp;=&nbsp;0.7 <em><strong>AND</strong> </em>average <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\Delta \chi ">
  <mi mathvariant="normal">Δ</mi>
  <mi>χ</mi>
</math></span> = 1.7 ✔</p>
<p>&nbsp;</p>
<p>bonding between metallic and ionic</p>
<p><em><strong>OR</strong></em></p>
<p>more than one type of bonding present</p>
<p><em><strong>OR</strong></em></p>
<p>bond type difficult to determine as close to several regions/several types/named&nbsp;bonding types «<em>eg</em> ionic and covalent <em>etc</em>.»</p>
<p><em><strong>OR</strong></em></p>
<p>bond is mostly covalent «based on % covalent scale on diagram»</p>
<p><em><strong>OR</strong></em></p>
<p>bond has « <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{0.7}}{{3.2}} \times 100 = ">
  <mfrac>
    <mrow>
      <mn>0.7</mn>
    </mrow>
    <mrow>
      <mn>3.2</mn>
    </mrow>
  </mfrac>
  <mo>×</mo>
  <mn>100</mn>
  <mo>=</mo>
</math></span>» 22% ionic character ✔</p>
<p>&nbsp;</p>
<p><em>Accept “EN” for “<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\chi ">
  <mi>χ</mi>
</math></span>".</em></p>
<p><em>Accept “bond is ionic but close to&nbsp;several regions/several types/other&nbsp;named bonding type(s) (eg covalent,&nbsp;metallic and covalent etc.)”.</em></p>
<p><em>Do <strong>not</strong> accept just “bond is ionic”.</em></p>
<p><em>Accept any value for % ionic character&nbsp;in range 15–24% or % covalent&nbsp;character in range 76–85%.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Thermoplastic polymer:</em></p>
<p>PMA <em><strong>AND</strong> </em>«weak» intermolecular/IMFs/London/dispersion/van der Walls/vdW/dipole-dipole&nbsp;forces «between layers/chains»</p>
<p><em><strong>OR</strong></em></p>
<p>PMA <em><strong>AND</strong> </em>no/few cross-links «between layers/chains» ✔</p>
<p>&nbsp;</p>
<p><em>Thermosetting polymer:</em></p>
<p>Bakelite<sup>®</sup> <em><strong>AND</strong> </em>«strong» covalent bonds «between layers/chains»</p>
<p><em><strong>OR</strong></em></p>
<p>Bakelite<sup>®</sup> <em><strong>AND</strong> </em>extensive cross-links «between layers/chains» ✔</p>
<p>&nbsp;</p>
<p><em>Do <strong>not</strong> accept “hydrogen bonding” for M1.</em></p>
<p><em>Award <strong>[1 max]</strong> for correct&nbsp;reasons for both polymer&nbsp;classes even if named&nbsp;polymers are incorrectly&nbsp;classified.</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>pores/cavities/channels/holes/cage-like structures «in zeolites» have specific shape/size ✔</p>
<p>only reactants «with appropriate size/geometry» fit inside/go through/are activated/can react ✔</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>amino <em><strong>AND</strong> </em>carboxyl ✔</p>
<p> </p>
<p><em>Do <strong>not</strong> accept “carbonyl”, “hydroxyl”.</em></p>
<div class="question_part_label">d.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><img src="data:image/png;base64,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"></p>
<p> </p>
<p><em>Continuation bonds at NH and CO are required for mark.</em></p>
<p><em>Ignore any brackets and n.</em></p>
<div class="question_part_label">d.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Name and reason:</em></p>
<p>PET/PETE <em><strong>AND</strong> </em>peak for C=O «at 1700–1750 cm<sup>–1</sup>» ✔</p>
<p>&nbsp;</p>
<p><em>RIC:</em></p>
<p>1 ✔</p>
<p>&nbsp;</p>
<p><em>Accept “PET/PETE <strong>AND</strong> peak for C–O&nbsp;«at 1050–1410 cm<sup>–1</sup>»” for M1.</em></p>
<p><em>Accept “PET/PETE <strong>AND</strong> peak(s) for&nbsp;COO” for M1.</em></p>
<p><em>Accept name or abbreviation for&nbsp;polymer.</em></p>
<p><em>No ECF for M2.</em></p>
<div class="question_part_label">d.iii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.iii.</div>
</div>
<br><hr><br><div class="specification">
<p>A representation of the unit cell of gold is shown.</p>
<p><img style="display: block; margin-left: auto; margin-right: auto;" 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"></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the name of the crystal structure of gold.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the number of atoms per unit cell of gold, showing your working.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The edge length of the gold unit cell is 4.08 × 10<sup>‒8</sup> cm.</p>
<p>Determine the density of gold in g cm<sup>‒3</sup>, using sections 2 and 6 of the data booklet.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>face-centred cube/fcc</p>
<p><em><strong>OR</strong></em></p>
<p>cubic close packed/ccp ✔</p>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{1}{2}">
  <mfrac>
    <mn>1</mn>
    <mn>2</mn>
  </mfrac>
</math></span>&nbsp;«atom per face» × 6 «faces per cube» × 3 «atoms» <em><strong>AND </strong></em><span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{1}{8}">
  <mfrac>
    <mn>1</mn>
    <mn>8</mn>
  </mfrac>
</math></span>&nbsp;«atom per&nbsp;corner» × 8 «corners per cube»&nbsp;= 1 «atom» ✔</p>
<p>«atoms per unit cell&nbsp;= 3&nbsp;+ 1 =» 4 ✔</p>
<p>&nbsp;</p>
<p><em>Award <strong>[1 max]</strong> for “4” without working shown.</em></p>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>«4 atoms per unit cell»</p>
<p>mass of 4 atoms «<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext=" = 4 \times \frac{{196.97\,{\text{g}}\,{\text{mo}}{{\text{l}}^{ - 1}}}}{{6.02 \times {{10}^{23}}\,{\text{mo}}{{\text{l}}^{ - 1}}}} = ">
  <mo>=</mo>
  <mn>4</mn>
  <mo>×</mo>
  <mfrac>
    <mrow>
      <mn>196.97</mn>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>g</mtext>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>mo</mtext>
      </mrow>
      <mrow>
        <msup>
          <mrow>
            <mtext>l</mtext>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>1</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
    <mrow>
      <mn>6.02</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mn>23</mn>
          </mrow>
        </msup>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>mo</mtext>
      </mrow>
      <mrow>
        <msup>
          <mrow>
            <mtext>l</mtext>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>1</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
  <mo>=</mo>
</math></span>» 1.31 × 10<sup>–21</sup> «g»</p>
<p>volume of unit cell «= (4.08 × 10<sup>‒8</sup>)<sup>3</sup> cm<sup>3</sup>»&nbsp;= 6.79 × 10<sup>–23</sup>&nbsp;«cm<sup>3</sup>»</p>
<p>density =&nbsp;«<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{1.31 \times {{10}^{ - 21}}\,{\text{g}}}}{{6.79 \times {{10}^{ - 23}}\,{\text{c}}{{\text{m}}^3}}}">
  <mfrac>
    <mrow>
      <mn>1.31</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>21</mn>
          </mrow>
        </msup>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>g</mtext>
      </mrow>
    </mrow>
    <mrow>
      <mn>6.79</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>23</mn>
          </mrow>
        </msup>
      </mrow>
      <mspace width="thinmathspace"></mspace>
      <mrow>
        <mtext>c</mtext>
      </mrow>
      <mrow>
        <msup>
          <mrow>
            <mtext>m</mtext>
          </mrow>
          <mn>3</mn>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
</math></span>» =&nbsp;1.93 × 10<sup>1</sup>/19.3 «g cm<sup>‒3</sup>»</p>
<p>&nbsp;</p>
<p><em>Award<strong> [3]</strong> for correct final answer.</em></p>
<p>&nbsp;</p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Nanotechnology has allowed the manipulation of materials on the atomic level.</span></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Describe the structure and bonding of a carbon nanotube.</span></p>
<p>&nbsp;</p>
<p><span style="background-color: #ffffff;">Structure:</span></p>
<p><span style="background-color: #ffffff;">Bonding:</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Suggest <strong>one</strong> application for carbon nanotubes.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Structure</em>:<br>giant covalent/network covalent &nbsp;&nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;"><em>Bonding</em>:<br>each carbon covalently bonded to 3 other carbons<br><em><strong>OR</strong></em><br>each bond has order of 1.5 &nbsp;&nbsp; <strong>[✔]</strong></span></p>
<p>&nbsp;</p>
<p><em><span style="background-color: #ffffff;"><strong>Note:&nbsp;</strong>Accept “cylindrical/tube shaped”.</span></em></p>
<p><em><span style="background-color: #ffffff;">Accept “has delocalized electrons” <strong>OR</strong> “has sp2 hybridization”.</span></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any one of:</em><br>3D electrodes &nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">catalysts&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">biosensors&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">molecular stents&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">body armour&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">synthetic muscles&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">micro transistors/circuitry/capacitors/electrodes&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">reinforcing phase in a matrix/composite material «such as concrete»&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">micro antenna&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">stealth technology&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">water/air filtration&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">solar cells&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">tennis racquets&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">microelectronic circuits&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p>&nbsp;</p>
<p><em><span style="background-color: #ffffff;"><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">Note:&nbsp;</strong>Do <strong>not</strong> accept just general answers such as “medicine” or “defence”.</span></em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>Describing the structure and bonding of a carbon nanotube was generally answered satisfactorily, although some candidates simply said the bonding was covalent with no further detail.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>There were some vague responses for applications of carbon nanotubes when specific details were needed to score the mark in (b).</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">X-ray crystallography of a metal crystal produces a diffraction pattern of bright spots.</span></p>
<p><span style="background-color: #ffffff;"><img style="margin-right:auto;margin-left:auto;display: block;" 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" width="392" height="305"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Using X-rays of wavelength 1.54 × 10<sup>−10</sup> m, the first bright spots were produced at an angle θ of 22.3° from the centre.</span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Calculate the separation between planes of atoms in the lattice, in meters, using section 1 of the data booklet.</span></span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p><span style="background-color: #ffffff;">«<em>d</em> = <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{n\lambda }}{{2\sin \theta }}"><mfrac><mrow><mi>n</mi><mi>λ</mi></mrow><mrow><mn>2</mn><mi>sin</mi><mo> </mo><mtext>θ</mtext></mrow></mfrac></math></span>»</span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><em>d</em> = «<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{1 \times 1.54 \times {{10}^{ - 10}}{\text{m}}}}{{2 \times \sin {{22.3}^ \circ }}}"><mfrac><mrow><mn>1</mn><mo>×</mo><mn>1.54</mn><mo>×</mo><msup><mn>10</mn><mrow><mo>−</mo><mn>10</mn></mrow></msup><mtext>m</mtext></mrow><mrow><mn>2</mn><mo>×</mo><mi>sin</mi><mo> </mo><msup><mn>22.3</mn><mo>∘</mo></msup></mrow></mfrac></math></span>» 2.03 × 10<sup>−10</sup> «m» ✔</span></span></p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Polybutadiene, used in truck tyres, is a polymer of buta-1,3-diene. The spatial arrangement of atoms in the polymer depends on the type of catalyst used.</span></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Outline <strong>two</strong> differences between heterogeneous and homogeneous catalysts.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Suggest, giving a reason, how elastomers used for the tyre tread can increase the traction between the tyre and the road.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Tyre fires emit trace quantities of polychlorinated dibenzofurans and polychlorinated dibenzo-p-dioxin.</span></p>
<p><span style="background-color: #ffffff;">Outline, using section 31 of the data booklet, why polychlorinated dibenzofuran is not classed chemically as a dioxin but considered “dioxin-like”.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Classify polybutadiene as either an addition or condensation polymer, giving a reason.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">State <strong>one</strong> factor considered when making green chemistry polymers.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any two of:</em><br>heterogeneous catalyst is in different phase than reactants <em><strong>AND</strong> </em>homogeneous catalyst in same phase &nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">homogeneous catalysts chemically change/react and reformed at end of reaction<br><em><strong>OR</strong></em><br>reactants adsorb onto heterogenous catalyst and products desorb &nbsp;&nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">heterogeneous catalysts are more easily removed than homogenous catalysts&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp;&nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">heterogeneous catalysts can function at higher temperatures&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp;&nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">homogeneous catalysts are «generally» more selective&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp;&nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">homogeneous catalysts offer a broader range of reactions&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp;&nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p>&nbsp;</p>
<p><em><span style="background-color: #ffffff;"><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">Note:&nbsp;</strong>Accept “state” for “phase”.</span></em></p>
<p><em><span style="background-color: #ffffff;">Accept “heterogeneous catalyst provides a surface to activate reaction”.</span></em></p>
<p>&nbsp;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">elastomers bend under force «and return to original form when force is released»<br><em><strong>OR</strong></em><br>elastomers make tyre more flexible &nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">allows greater contact with road &nbsp;&nbsp; <strong>[✔]</strong></span></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">does not contain heterocyclic ring with 2 oxygen atoms<br><em><strong>OR</strong></em><br>middle ring has only 1 oxygen atom &nbsp;&nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">produces similar toxic effects to dioxins &nbsp;&nbsp; <strong>[✔]</strong></span></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">addition <em><strong>AND</strong> </em>not two different functional groups reacting<br><em><strong>OR</strong></em><br>addition <em><strong>AND</strong> </em>formed by breaking one bond of the carbon–carbon double bonds<br><span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: italic;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">OR</span><br>addition <em style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: italic;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"><strong>AND</strong> </em>empirical formula of monomer equals empirical formula of polymer<br><span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: italic;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">OR</span><br>addition <em style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: italic;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"><strong>AND</strong> </em>no atoms removed/all atoms accounted for/no loss of water/ammonia/inorganic by-product/small molecules<br><span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: italic;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">OR</span><br>addition <em style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: italic;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"><strong>AND</strong> </em>atom economy/efficiency is 100 %<br><span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: italic;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">OR</span><br>addition <em style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: italic;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"><strong>AND</strong> </em>there is only one «reaction» product &nbsp; <strong>[✔]</strong></span></p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any one of:</em><br>high content of raw materials in product/high atom economy &nbsp;&nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">use of low toxic chemicals/catalysts/materials/solvents&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp;&nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">renewable feedstock/raw materials&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp;&nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">use of renewable/clean/low carbon energy source&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp;&nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">high safety standards&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp;&nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">increase energy efficiency&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp;&nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">waste recycling&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> &nbsp;&nbsp; </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p>&nbsp;</p>
<p><em><span style="background-color: #ffffff;"><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">Note:&nbsp;</strong>Accept other reasonable answers.</span></em></p>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>Most candidates correctly stated one difference between heterogeneous and homogeneous catalysts. Few gave a second difference even though the question is worth 2 marks.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Most explained well how elastomers increase tyre traction.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>But had difficulty applying their knowledge to outline why polychlorinated dibenzofuran is considered dioxin-like but is not classified as a dioxin.</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Some candidates failed to score the mark as they did not give a reason for classifying polybutadiene as an addition polymer.</p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Most candidates were able to state a factor considered when making green chemistry polymers.</p>
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Metals are extracted from their ores by several methods, including electrolysis and reduction with carbon.</span></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Determine the mass of aluminium, in g, that could be extracted from an appropriate solution by a charge of 48 250 C. Use sections 2 and 6 of the data booklet.</span></p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Once extracted, the purity of the metal can be assessed using ICP-MS. Suggest <strong>two</strong> advantages of using plasma technology rather than regular mass spectrometry.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Explain the action of metals as heterogeneous catalysts.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Outline how alloys conduct electricity and why they are often harder than pure metals.</span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Conduct electricity:</span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Harder than pure metals:</span></span></span></p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Carbon nanotubes are added to metals to increase tensile strength.</span></p>
<p><span style="background-color: #ffffff;">Write an equation for the formation of carbon nanotubes from carbon monoxide.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">moles of electrons «= <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{48250{\text{ C}}}}{{96500{\text{ C mo}}{{\text{l}}^{ - 1}}}}">
  <mfrac>
    <mrow>
      <mn>48250</mn>
      <mrow>
        <mtext>&nbsp;C</mtext>
      </mrow>
    </mrow>
    <mrow>
      <mn>96500</mn>
      <mrow>
        <mtext>&nbsp;C mo</mtext>
      </mrow>
      <mrow>
        <msup>
          <mrow>
            <mtext>l</mtext>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>1</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
</math></span>» = 0.5000 «mol» &nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">moles of aluminium «= <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{0.5000{\text{ mol}}}}{3}">
  <mfrac>
    <mrow>
      <mn>0.5000</mn>
      <mrow>
        <mtext>&nbsp;mol</mtext>
      </mrow>
    </mrow>
    <mn>3</mn>
  </mfrac>
</math></span>» = 0.1667 «mol»&nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">mass of aluminium «= 26.98 g mol<sup>–1</sup> × 0.1667 mol» = 4.50 «g»&nbsp; <strong>[✔]</strong></span></p>
<p>&nbsp;</p>
<p><em><strong>Note:&nbsp;</strong><span style="background-color: #ffffff;">Award <strong>[3]</strong> for correct final answer.</span></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any two of:</em><br>larger linear calibration&nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">«accurate» detection of multiple elements/metals&nbsp;<strong><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></strong></span></p>
<p><span style="background-color: #ffffff;">«accurate» detection of elements in low concentration &nbsp;<strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">temperature around 10 000 K atomises/ionises every material &nbsp;<strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any two of:</em><br>reactant(s) adsorb onto active sites/surface&nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">bonds weakened/broken/stretched «in adsorbed reactants»<br><em><strong>OR</strong></em><br>activation energy lowered <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span></span></p>
<p><span style="background-color: #ffffff;">products desorbed <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span></span></p>
<p>&nbsp;</p>
<p><em><span style="background-color: #ffffff;"><strong>Note</strong>:&nbsp;Accept “products released” for M3.</span></em></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Conduct electricity:</em><br>«delocalized/valence» electrons free to move «under potential difference»&nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;"><em>Harder than pure metals:</em><br>atoms/ions of different sizes prevent layers «of atoms/ions» from sliding over one another&nbsp; <strong>[✔]</strong></span></p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">2CO (g) → C (s) + CO<sub>2</sub> (g)&nbsp; <strong>[✔]</strong></span></p>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>Many candidates did reasonably well in this question but some struggled with the number of electrons required.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Most candidates did not seem to understand any advantages of using plasma technology rather than regular mass spectrometry.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This question was reasonably answered with many candidates receiving a mark for the action of a catalyst. The terms adsorbed and desorbed were often missing.</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Most candidates were awarded one mark for how alloys conduct electricity. Some struggled with describing why they are harder than pure metals.</p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Carbon nanotubes proved to be difficult for the majority of the candidates. Hardly any candidates stated an equation for the formation of carbon nanotubes from carbon monoxide.</p>
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">Describe the characteristics of the nematic liquid crystal phase.</span></p>
<p><span style="background-color: #ffffff;">Shape of molecules:</span></p>
<p><span style="background-color: #ffffff;">Distribution:&nbsp;</span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p><span style="background-color: #ffffff;"><em>Shape of molecules:</em><br>linear<br><em><strong>OR</strong></em><br>rod «shaped»&nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;"><br><em>Distribution</em>:<br>no positional order <em><strong>AND</strong> </em>«some» directional order&nbsp; <strong>[✔]</strong></span></p>
<p><em><span style="background-color: #ffffff;"><strong>Note:&nbsp;</strong>Accept “partly ordered”.</span></em></p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>Most candidates were able to obtain at least one mark on this question but struggled with the distribution of the nematic liquid crystal phase.</p>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Superconductivity has many applications.</span></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">State what is meant by a superconductor.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Outline the difference in behaviour of Type 1 and Type 2 superconductors when the temperature is lowered.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">«material with» no electrical resistance&nbsp; <strong>[✔]</strong></span></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">Type 1 has sharper transition to superconductivity&nbsp; <strong>[✔]</strong></span></p>
<p>&nbsp;</p>
<p><em><span style="background-color: #ffffff;"><strong>Note:&nbsp;</strong>Accept annotated plot of electrical resistance against temperature.</span></em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>The question about superconductor was well answered by the candidates.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Some candidates struggled to outline the difference in the behaviour of Type 1 and Type 2 superconductors when the temperature is lowered.</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Heavy metals are toxic even in very low concentrations.</span></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Outline why heavy metals are toxic.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Determine the maximum concentration of lead(II) ions at 298 K in a solution in which the concentration of carbonate ions is maintained at 1.10 × 10<sup>−4</sup> mol dm<sup>−3</sup>. Use section 32 of the data booklet.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">State a method, other than precipitation, of removing heavy metal ions from solution.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any one of:</em><br>disrupt endocrine system<br><em><strong>OR</strong></em><br>compete for active sites of enzymes/cellular receptors<br><em><strong>OR</strong></em><br>form complexes with/inhibit enzymes<br><em><strong>OR</strong></em><br>denature proteins<br><em><strong>OR</strong></em><br>change shape of active site&nbsp; <strong>[✔]</strong><br><br>participate in redox reactions<br><em><strong>OR</strong></em><br>disturb normal redox balance «in cells»&nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">initiate «free» radical reactions «in electron transfer»&nbsp; <strong>[✔]</strong></span></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">«<em>K<sub>sp</sub></em> = 7.40 × 10<sup>–14</sup>»<br><em>K<sub>sp</sub></em> = [Pb<sup>2+</sup>][CO<sub>3</sub><sup>2–</sup>]&nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">[Pb<sup>2+</sup>] «= <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{7.40 \times {{10}^{ - 14}}}}{{1.10 \times {{10}^{ - 4}}}}">
  <mfrac>
    <mrow>
      <mn>7.40</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>14</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
    <mrow>
      <mn>1.10</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>4</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
</math></span>» = 6.73 × 10<sup>–10</sup> «mol dm<sup>–3</sup>»&nbsp; <strong>[✔]</strong></span></p>
<p>&nbsp;</p>
<p><em><span style="background-color: #ffffff;"><strong>Note:&nbsp;</strong>Award <strong>[2]</strong> for correct final answer.</span></em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any one of</em>:<br>chelation «by EDTA/polydentate ligand anchored»&nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">ion exchange systems&nbsp;<strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">adsorption by «water» plants &nbsp;<strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p>&nbsp;</p>
<p><em><span style="background-color: #ffffff;"><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">Note:&nbsp;</strong>Accept “use of zeolites”.</span></em></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>The candidates seemed to have difficulty in outlining why heavy metals are toxic.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Majority of the candidates managed to get two marks in determining the maximum concentration of lead(II) ions using solubility product constant.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This was not well answered by most of the candidates.</p>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Polymers have a wide variety of uses but their disposal can be problematic.</span></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Draw a section of isotactic polychloroethene (polyvinylchloride, PVC) showing all the atoms and all the bonds of four monomer units.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">The infrared (IR) spectrum of polyethene is given.</span></p>
<p><span style="background-color: #ffffff;"><img style="margin-right:auto;margin-left:auto;display: block;" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA0cAAAKqCAYAAADxFyVrAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAP+lSURBVHhe7N0FYFZV/wfw77q7A9aDscFIaZA0EBsxMbEV67X7r4KtiIKCYmJhK93dsA0YjG2wsY2x7o7/OYeDgoTknueO78f3vtv9PXdje3bj/E5aNAsgIiIiIiI6x1nqj0REREREROc0JkdEREREREQCkyMiIiIiIiKByREREREREZHA5IiIiIiIiEhgckRERERERCQwOSIiIiIiIhKYHBEREREREQlMjoiIiIiIiAQmR0RERERERAKTIyIiIiIiIoHJERERERERkcDkiIiIiIiISGByREREREREJDA5IiIiIiIiEiyaBf05ERGd05ohHwnNsICFhdgORmXsaI8KcYyl2IiIiFoLthwREZHStO1XPDO6F3pcMw4/JxUfiGWswpePXAgrK5vDNjvPcPS85yuklFap44iIiFoDJkdERPSfwnpdgPeXZqC2thrV1dnY9Ns4hHz/LMZc8yzmZxfoo4iIiIyNyREREf0nCwtLWNnYwtbWFvb2fugQdyn+93RvpGz7C8u21eijjKWudj0mjr4QPa+dgN+25OooERGdy5gcERHRSbKAlaMT3CPbILAB2JFVouPG0oxG1FZVobKqFg2NTTpKRETnMiZHRER00prr6lCzLw/7LBsQ6uuqo0fX0LAH395/Gbq1j0RISBi69bkRU+atR35NnXq9KWkmXnnoMbzyxWzM++Ft3DuiszpObsNveQy/bD0w/umgpqYi7Fj5MW6NbP/3cTFdeuLVRTn6iH80Lvw/dOrQ7u/jevS7DZ+vTMK2mc/gmmG34rWFG5Cy4H3cfUkvhEf1w+0Tf8emkkYUbfgebz10Bx578x188u6TuCIiGlFDbsDjP25DZcZG/PDsNRgw6gl8t/fA76BUlyB35uOIbB+H5+Zm6yCw+/NbMPTCBzAzcRU+vesSdG134H2IvXca1u8pQXPObLx44yWIC41Q8VFPTcLKPRX6q4mIqCUxOSIiopNTsx+7Vn6Bh97ZCL8B9+Ka7h76haNb8/7/MDG7Pe59Zzr+nDMHP7zRH1sXbsOKTdmoqG8UiVYl9uxYgnceH4t7vkxD8I3vYv78eZj57kOILV2It197CT8fTJAqM7Hl53dx90PfIfua/1PHzf/tW0weHYr37x6J275JPnCc0LjwFXS5YxKsL3oOP/z+lzr27asa8e38rajqcCvemfoK7uwVi5DeN+KFj77F3Flf4f9uHIQOLpZoqq1AVuoqTJ0wHl+uyMfQd77BrE9fx6MXRKK5oRaVxSIx3F+Eigb9j0nNTWisLMTevVkorv7nhfryfGxeMwMPjLwOq9rdhsk//IG5r14Nu5Xv4eHbRmPYrd+iuf+N+Pi33zDx/uGoWvYdJs+ch43Fjfo7EBFRS2FyRERE/ykrYQXG3zQY8fGdEd9jMMaMn4suT0/Bb2/dhk4+TvqoI9XWrMLcb7YgxyUSPTp1Qmz7dog4bzSeGncpBnUKhIP1gcdQU2MNnDpdiHvuvht3juyL6OgodBo2BH27d4bF5u2Ys3gLcqtrUbA3E6vnLkWjbzzG3tRPHRfdqTu6XfskHulSg+Xz1yGtrAoNDbvx9ZTvsa/tGDxzyyB0jmuvju11y6v46K4LERsZhuDQIHg7OcDOyQsBbcMQFRWGQE8X2FsdmJ68qbEO9pF9MeTae3DD8K6ICg2Gn6udeu1kNdRVoPttEzBu9FB069gekSNvwM2dvFCf34Qul12Gay4bjvM6xmK4+NjJ3wJpmxKQmlmkv5qIiFoKkyMiIvpPPhEdcf1Tb+Pjj9/Ek/cMg2tyDrYvX4tiOwvYWR37UWJjG4tOPTxRv+xt3P3RfKTlVQC27ggK9IS7sx2s9DpJVrb+aN+tN3p0jYa3s62K2TpHoUOXnohvW43i3TuQXZGNrPR1WL6+ES59LsKFkT7qOFhaw84zEL1jfIGUjUgtK4fl3kX4YuFehPQfhn5h3rDVP6OtRzAiAjzgaGul9o/H0toLYbE90KVHB7g7/Pfxx2PjEIWIPr3RxscZ1pbid3ZyF7+nPRp8oxERHY0gkZTZiLh1cAhCvDzgWleH+jq2HBERtTQmR0RE9J/snN0Q0qELevY8H5dedTPGPdIPeat+x4yVefqIo7O0dMPQpz7BhzeGIeeX/8O1l16Iy695FN+uSERRbb0+SrCwg4OjI2ztrHVAzpAnY05wdmhGc10N6htrUVtTgeL0VKyd/jRGDBmKAQPOV9uQi67EI1/vgGVtJWobm2BRU4LCigbYuTrDwdrq7wVtT4aFpZyZz1FsNjpy6iysHGEjvo9cXPdQzTYOsLG2+Xsx3Wbxua21NU7/XyQiolPB5IiIiE6YhYUNHL0iEDtkMLo5F2DTzN+woaBUv3p0HqHxuPCeN/H1lHcx/v5+qNu5CFP+7yP8sXorCg9NkE6QlZs/oobfgueee+bv7fkXX8SEKV/jsw8fQW9fd30kERHRyWFyREREJ8XC2gl+bbvhimFhSFv3C5bsrNSvHJtDUBz6DRyM4Vfdj4dGx6B67zas3VOC4roDLSZN9XnI3LMH+Xnlal9qbMzF3t0pSMl3g1u7Toh294KTqzf8gl3h4hmCjv0GYNiwYf9sQ4egb69Y+DjYoc43CBFWlsjJK0VTc7P+jmeGnZ0D3N2cUFOegbK8Mh0VP29TI/Lyj5wxj4iIjIPJERERnSQr2Hn6I3xQL0QU78OcWZuQXVWrXztc8765mPDMNCxJyUZ1YyMa7eyA2gbY2tjD1RawsTywvlBzUzVS53+FT7/6EctSD6yblLd1HZYuXIn9Xu3Qo19neNh5IKRdVwwf3hb5i77He3PS1HFSY3Updv3xOu77JlHsWcDafSBuvj4KBX9OwOers1BVd+Dfadr6M178bhVS8yphaekB3yBXODSUobCkDJUNJzbGx8rTE34xMQgpKsCaJQcmimioLMT2397EY59v0kcREZERMTkiIqKTZmHrBs/IARgcZ4Mdi/7CsoKjL6Jq4RSK0IZleOfZh3HbzbfillvuwcQFpehy5VW4pEcUfO0OTHQgJz9o36MbvCu34+uXxmHMmJtx/xNTsLY+CiPuvAkj2nmoLn0u/rEYfMOtuOMiDyS8/rQ6Tm633vsYxm92xpAYOUmDBaysAjDosdfxUq9yfPrKI7j91lvUcePG/4HKxjrY2FrC2joY5181CO0at+Ob8U9i7B2P4d3f1iC14vgLwlo4+KJdnxG49cpIJH8xHvfcdjtue+ApvJ/sgauu6IdAS44YIiIyKotmQX9ORETnsObiPdiwaQuymn3RuWs3hHnaobliP3YlbcKmfEt06jkAHfwc9NFAfVUpUtfOw4Y8F8RfOAyd3I4+o1vZjoX4a30mKmoOtMw4OAehY58uiA7yUZMlNG78Ane/8APyelyFWwZFwzY7DTkV9bCwdIBvVBw6d++Ito7/1OU1N9egOCcF6+dsRGbTge9pIVuiYgfjmh6Bav+g0m1z8Ou6bNQ1HHjUObq0Qef+3RDp73lglr2K3Vi9fAtSsopQb+WEtp17oHNsOFyLU7A5cScKncIQ3zUWbRz+VZdYX478PUlYtHQHypqbRLLoCI8OfTGiTSFmzdkOv/MvR99QZ3Wo/Bl+31SD6GHD0MXXCSIvQ1NTOdJXrUBiuQdiO7dHmJ+riFuKeCF2rdqEPTVuCI+PQ5SPo/oeRETUMpgcERGRSR1MjvafdyOeum8Uenv9M2MdERFRS2K3OiIiIiIiIoHJERERERERkcDkiIiITMrSvxMuvuYajOoXi6B/j+0hIiJqQRxzREREREREJLCKjoiIiIiISGByREREREREJDA5IiIiIiIiEpgcERERERERCUyOiIiIiIiIBCZHREREREREApMjIiIiIiIigckRERERERGRwOSIiIiIiIhIYHJEREREREQkMDkiIiIiIiISmBwREREREREJTI6IiIiIiIgEJkdEREREREQCkyMiIiIiIiKByREREREREZHA5IiIiIiIiEhgckRERERERCQwOSIiIiIiIhKYHBEREREREQlMjoiIiIiIiAQmR0RERERERAKTIyIiIiIiIoHJERERERERkcDkiIiIiIiISGByREREREREJDA5IiIiIiIiEpgcERERERERCUyOiIiIiIiIBCZHREREREREApMjIiIiIiIigckRERERERGRwOSIiIiIiIhIYHJEREREREQkMDkiIiIiIiISmBwREREREREJTI6IiIiIiIgEi2ZBf06tSPruPdizOx1VVdU6QkRERERk3tw9PdCjWzfY2dnpSMtictRKvTtxIt5/931k7NmjI0RERERE5u28Pr3x608zEeDvryMti8lRK/XWu+/h66++AsSf18XZWUeNob6+HmXl5bC2soabm6uOGktpaRkcnRxhY22tI8ZRW1sr/gYNcHZ20hHjKS4ugas4d6wsjddzuLq6BlXVVbC3s4eTOIeMRD5O5Hvv6emhI8ZTWVkFSytLONjb64gxNDQ0orSsFJaWVvBwd9NRY5H3fXne29ra6IixyPumvHbdXI353CopLYWzkxOsDfjcqhHPrcrKSnHu2BquzHNQkbh3uovnlqUBn1tV1dXiAQA4OjroyKlT74OXJ2Z+/x2TIzqzXhk/AXsyMnHX2DvQo1tXHTWG/Px8rFqzFu7u7hjYv5+OGsuSZcvRqWMcPD2MV0jM3LsXeeJv0L2rsc6bQ82ZN1+dOw4Op3+jbmkpu3YhecdOhIWGqnPISBoaGjB77lyMHDFCR4wnMSlJJKVOiAgP1xFjKC0rw5Kly1ThZNiQITpqLKvFfV+e9/7+fjpiLAUFBera7d+vr44Yy+IlS9Glc7x69hpNRmYmtiQkIjAgAD26d9NRY5H3zkEDB8LeYBUz0s6UFDQ2NqJDTIyOnLpZc+Zi4qRJmD5tqsmSI07IQEREREREJDA5IiIiIiIiEpgcERERERERCUyOiIiIiIiIBCZHREREREREApMjIiIiIiIigckRERERERGRwOSIiIiIiIhIYHJEREREREQkMDkiIiIiIiISmBwREREREREJTI6IiIiIiIgEJkdEREREREQCkyMiIiIiIiKByREREREREZHA5IiIiIiIiEhgckRERERERCQwOSIiIiIiIhKYHBEREREREQlMjlqxivJy7Nq1C1sSEg/b9uXm6iOIiIiIiOggi2ZBf06tyCvjJ+DXX39HQEAAfH19dPSA83p0R+9evfSe+SkuKUZi0ja4uDija+fOOmosGzdvRlRkBFxdXHXEOHL370dxcTFi2rfXEeNZvWYtunbpDDs7Ox0xjsy9e7F7TwaCAgMQGRGho8bQ2NiIVavXoH+/vjpiPLtSU+Hg4IDgoCAdMYaKykps3LQZ9vZ26Nmjh44aS9LWrQgUzywvLy8dMZaSkhLsychA5/h4HTGWDZs2oV10FFycXXTEOHJzc7FzVyp8vL3QISZGR41F3ju7d+sKW1tbHTGOjMxMdf8PDwvTkVO3cvVq/DjzJ3z9xXR1PzAFJketlEyOli1bjp49eyLiXydrmzbBCAkJ0Xvmp6i4CFu2JMLV1UXcKLrpqLGs37AB0eIh4+bqpiPGIVsWi4qKENuhg44Yz4qVK9G9ezfY29nriHHIwlV6+m4EBwchOipKR42hsbEBy1asxKCBA3XEeHampMBRJEdt2rTREWOoqKjAuvUbRHJkjz69zbfy63hkz4bgoEB4e3vriLHISqX03bvRrWtXHTGWdevXq0oxFxfjJUc5+/Zhx46dqjI4LjZWR41l+YoVOO+8HrCzNV6l3u49e9AkkqOIM1Cht0y8D9/M+BZff/6ZquA3BSZHrZRMjvZkZOKusXegRzdj3ajz8/Oxas1auLu7Y2D/fjpqLEtEYtqpYxw8PTx0xDhky0We+Bt0N+gDXpozb746d2QLgNGk7NqFZPGQDwsNVeeQkTQ0NGD23LkYOWKEjhhPYlISnJycEBEeriPGUFpWhiVLl8HR0QHDhgzRUWORLb7yvPf399MRYykoKFDXrlFbThcvWYounePVs9doZMuFTK5lS0OP7sasVJX3TlmxJCs4jEZWKsmWozPRajdrzlxMnDQJ06dNRYC/v462LI45IiIiIiIiEpgcERERERERCUyOiIiIiIiIBCZHREREREREApMjIiIiIiIigckRERERERGRwOSIiIiIiIhIYHJEREREREQkMDkiIiIiIiISmBwREREREREJTI6IiIiIiIgEJkdEREREREQCkyMiIiIiIiKByREREREREZHA5MiEGhobUVdXh/r6etTW1qrPm5ub9atHkq/J4+RWU1NzYBOfH+9riIiIiIjoxDA5MpGqqiosXLQIb783EV9+/Q0ef/pZTJryMYqKi/QRh5MJUE7uPvzvqWfw5LPP494HH8I9D4zDo48/ibz8fH0UERERERGdKiZHJrJx82asWbcefXr3wpDBgxEf30klQB99PFUfcTjZqvTUM8/Dzc0Nb78+Hp99MgXTp36MHcnJmCK+pqCwUB9JRERERESnwkIUyNknywQmT/4Ei5cswTvvvAlXFxdkZu3F2rVr8flnn2P58mX6qH9UVlaKxMgDM3/+CZeOvASWFhYq/vxL/4fVa1bj448+RHhYmIpJr4yfgD0Zmbhr7B3o0a2rjhpDfn4+Vq1ZC3d3dwzs309HjWXJsuXo1DEOnh4eOmIcmXv3qtbI7l2Ndd4cas68+erccXBw0BHjSNm1C8k7diIsNFSdQ0bS0NCA2XPnYuSIETpiPIlJSXByckJEeLiOGENpWRmWLF0GR0cHDBsyREeNZbW478vz3t/fT0eMpaCgQF27/fv11RFjWbxkKbp0jlfPXqPJyMzEloREBAYEoEf3bjpqLPLeOWjgQNjb2+vImVPfUI/s7Bxxf9uqIyeutLxc3dvT03ejXHx+NCUlJaqC3+NfZR45bKSgIB+5ubk68t+KiorF/zdjzl9/Iigw8ECwhbHlyIRUWipzHLFZqGTH4kDsGOSJJ487kBZpYp/5LREREREdW7MqL5761oSmpqNv6vWjxA9szUeJHW8zfZmWyZEJ7N6zB1u3JcHFxRGB/gFwcXZB++h2aBscjOLiYqxcvUYfeThrazsU6ez8UFs2bkJ1VZXeIyIiIqLWTLaWffbFl3jq2edx9ejrEBIWCW9v36Nu/n6B6NK5G2664cb/3N597z1M+uijv7cvv/wSM2bMwKpVq5CUlHjULS0tFeUVR7Yq2djYwM/PDx07djrqFh/fGSNHXIL777337+3yyy6Fm5u7bjQwDXarM4G0tHS88dZbaKyvx7Rp/4wxWrhwER544EFMnjIZAwf019ED5Ax1cgKGbdu24fdfZsLKykrFn3jyGcxbsBDzZv+JmPbtVUyS3epmzPgOTk6OcPc4vIk8KCgYbdq00Xv/aBcdhRuvu1bvmQ671ZkWu9WZFrvVmRa71ZkOu9WZFrvVmdbJdKv76utvMGnSh6qlpU3btvAVCUh0VBQ8xN8uMNAfcbGn/uywtbU56cQkNT1dNkyJcmg7HTlRFqo8a219oEwrzZ2/AB9NmYLPp01DQIC/jrYsJkcmcCrJkfwzyUkXvhIJT2lpCYLEDcDCwhJr1q5FWXkF3n5jPNoekvDI5OiTjz9FXUMdHEWCdCh/cRHJG8i/hYS0xUUXXKD3TEc+5HfsTFEFlLgOMTpqLEnbtiNUvJ8uzs46Yhz54gFfWlqGyAhjFQ4PtWnzFsTGdoCdra2OGEf2vn3IysqGn6+vOoeMpFE8qDdu2ozzDFo4kXZnZKjCSYC4TxpJZVUVtor7jjznO8d30lFj2ZGSos57WcAzotKycmRlZyM25p+KSiNJ3LoN4WGhcBbPXqPJyy9QvXJkhWRUZISOtrzq2lpVwVsmnqE24lqUiaaNtbX4uf77nJYTdXWMi4OtjY2OHN2q1asxc+bPCA0NxfDhw8S/4SaSC2uR1NjqRMO6xZ99WTk5KlGTPaBO1wbxDJk1ew6+++bLo5ZVWwKTIxOQM8/JjH/NmjX4YNJEkQQ4I3d/LlavXospkz/BvHmz4OR4eEJzUElJqVrfaG/2XtUv88YbbsQ9996H224Zc1htj0yO5INy1FVXHlH7bG1lrS6ef7O2sTaLm6JMAtet36Bm5uvbu5eOGsuKVasQ26GDIR/y8uEuE6Qu8fE6YjwLFi1G3z694XAWBraebalp6ar1KKRtW3EOGatyQK7dNn/BQlx0wXAdMR5535QVM2GhITpiDGXl5VixcpVqLR00cICOGsu6DRvFed9GJUhGVFhYhJ3i2u3Tq6eOGMuyFStFeaEj3N1cdcQ49mZlIUkkd7LVsWvnzjp69smEftHipdi7d68ox+3H1qQkNNTXw8nZBXm5+2GBJlhYWsHb2wcjLh2B60aPQmjbo99b5i9cpFod7e3sdORI6zduwuuvv6Wuk7vuugORERGwtDT9CJldqWloFPf/9u2ideTUzVuwCB9P/QRffPopW47ONX/Nmi0uhIW4dvRoBAcFqnFG+fkFKMjPx4vPP4ui4mL89sefqgbQ2spK1SYcJMcljb3nXtTW1CI8NBTjxj2oLpSDXe0kzlZnWuxWZ1rsVmca7FZnOuxWZ3rsVmc6LdmtTiYCS8UzfqEoxG/duhUenp4IDQ+Fo3jeyOSguyhzubu5q4pw2desuKRUPZPWb1iP5vpmjJ/wilrG5d9OpFvd5I8/wYqVq1WSdcHwYWpMjznYKZJEmRx1iDn9Cr1Zc+Zi4qRJmD5tKgL8TZMccUIGE7ETJ7/c5FiihoZG1SVCdkk5OD5IFjJyc/ejoqJCTeN9KDkl4549GUjfvRs+vr6qAH5oYkREREREZ151dTX25eaKRHgHdiTvVNNYSw6OjqqrW8eOcYiLi0XXrl3E1hXxnTrBP8AflRWVSBFJRFlZmTr+VFSJsqKdnS3cZHc9M0mMWiMmRyYix9LIpl/ZhWPjpk1ITU1DU1Mjhg87UONXWlKKmT/8pPpebklMUjHZyDd73ny88+77uOSSERg16mpcfdUVcHY2Xv9gIiIiIiOQvSk+//JLPPf8i3juueexauVK9O3XBx9+NBFTP5mMJ//3KO69a6zqzu3keHiZzM3NFaOuvAITXnsVAwefj+effwET3nwbr7/1DlatXnPEDMTHk7YrDY72DvDx9tIROhuYHJmIj48Phgw6HxcMG4rzunfHjdeNxuUjL0FURKR6XfazfH3Cqxhx4YUYNmSwGui2LTkZrq7OIiG6CrfdfDNuv/UWREVGHnX8EBEREREdTpanZDc8OcZHbp98+hleeW087n/wIVx2+RUYMWKk2m6740689e57eOChRzBmzC349dffkbZ7Nzp17oQHH7gfDz14P0aPHoWe5/VQ3clkeczH2/uIMpls4ZETZvXv3w9PiCRq2PBh2C7Kc1u3bcODD47D2++9rxZLPR45SdWateuQnp6OyMhwtG1rrMl6jIbJkYnIbnDe4iKSM4K1aROsLizZ1/pgM6mzszOGDh2M6KhI1fddTqsoZ5nrGBur+rO2FV/TJiiI3emIiIiI/qWhsQH78/KwbsMGNa77m+++xzvvT8TtY+/CHXeMxYQ33lTbokWLsXtPBpxcnBHToQMGDxmE4RcMU/tyDJkcO9SvX1/cdecdeOShcRh7++0YMniQSobcXE988go5C50cR3rP3XfhwfvuxQP33oPLr7gMkz/8GN9+/yNqa+UYpaOTXffk7+Lh7SkSozZqfBOdPUyODEImR95eXnB1Md4sMkRERERnS2NjE2pEEpOTm6uGH3zw4WTcfc/9IqG5G08+8QxeeP4l/Pb772oyBTleR06BfZ9IUuR2z51jcc9dd2LsbbfiPpGw3Hbrrbjllptx/z334K47bsf9IjZWfBw6ZIiunG6jps0+FbJCOzgoSH2f83p0x51jx6JLty549533UVJWdswudhmZe7Fte7KapViOV6ezi8kRERERERnOnowM/PDjTEz68ENMFtsHEz/A1GmfYUtiouqJ07tPb4y56QbcPOZG3HrzGNwy5iaRAN2NsWPvwJVXXK62gQMHqGRFTovdJjgYHh4ecHN1UwvjywSmY1ws/Pz8zsoECL4+Pnj6qcfR2NyI9evXo+4Y3euKS0rUVOFNzU0cStECmBwRERERkeEU6nURZde4pYuXYMWKFWpGODkdds+e56mJq265ZQxuEgmSXOS+p0h2okQSJKfaNhdyci4/f19k7c1CY0ODjh6djbUNrCw5nOJsY3JERERERIaxKzUVk6dMxfvvT8KuXamIiYnByMsuw81jxuB/jz6MKy+/TK135OXpqb/CvMV2iFVLtMilXY5HrsFmd5xFYunMYHJERERERGZLrgmZmp6OH2b+hPc/mIQ333oXP//yKxwdHHHpyEswevQ1uPLKK3Dtddfi5ptuVLMBx3boADc3N/0dzNsFw4ciKzMTuftzkZefp9a6PFRRUSFycnLkAHTY2HJ9o7ONyRERERERnXVyGu2dKbv+3uT6QfkF+Sp+KDkzW+bevVi5ajWmfjodr42fgFdfHY/Pv/gKf/w1CzU11bh29NV46qnHcfttt6BL53g1VsjZyZjrPsoxT3Is0bbkHWptyxqRDB6qpLgY+0XiJH9vOvuYHBERERHRSZMtHAUFBdi9Zw/25e5DQWGhmjggZdcubNqSgHkLFuLHmT/hw8lTMOmjyXjzzbcwXiQ6r7/+pmoBev31NzBBbFM//UytPZQgEoOff/0V7777HiZMeB2fTf8cc+fNQ2paGtxcXHDxhRdi7O234ZGHx+GmG29ASEjrWO/Hx9sH/kGB2C6So02bt4gkqEa/cjhXV1fY23Ma77ONyRERERER/Se5WKlMhNasW6cWUP38iy/x9jvv4o033sJbb72Dd8Tnb7/9Nt5973188dVXmC5e//X3P7Bg0WIsWrJUJDmpcHVxVusDebi7o7ysDGUlpZjyyVT1te+9PxEzvvteJVj1dXVo3y4aN4+5Cc8/9yxeG/8q7r/vbowedTU6x8ef8nTa5ipUJHo7d+5EQkLiEcmRnMWupqYWXl5ecBHvH51dTI6IiIiI6D/V1tUiads2/DV7Lr759jvV6jNh/ARMmTwZ77z9Dsa/Nh5vvfk2ZnwzA5s2bVKtSoFBQRg58hI1Jui1117FxInv491338Kr//cSXn3tFbW5ubmK7zEFv//5J+ztHfHAA/ep+IMP3o+RIy5Gu+joVr/wqVzHUnady8rai4b6w8ccyTFXVVVVsLa0go0Vp/I+25gcEREREdExVVVXIyU1FfPmLcCa1WuRmZmJuro6xMbF4vLLL8eYMTcdtl177WhcOHw4hg0ZjG5dOiMyPBzhoaGwtzt8AVO5L6fdHj5sGC686EJcdcUV6Ne3N7w8vVT8XJq22snFRS34fzSVFRUoLS5W7zmdfUyOiIiI6IxrFv/JGm+5Zefs+3uTC3fu3nNgy8rO/jteUlJyxCxdZBpy/SA5YcLWbdvVOkI//fQzpnz8CaZ//iV2794jkhcPNQnCAw/cj48mf4gvvvj8sO3jKZPxzFNP4vHHHsW114zCgH590adXT7iIBOBQcl+2mDz9xON455238cH77+LusXcgNCRExc+lBU/9/f1RKq6Bgvx8NDQefh0Uilj23r2orqrSETqbLJoF/Tm1Iq+MnyAeQJm4S9xkenTrqqPGkC9uAqvWrIW7uzsG9u+no8ayZNlydOoYB08PDx0xDjlDkJxBqHtXY503h5ozb746dxwM2A1DDmRO3rETYaGh6hwyElmwnT13LkaOGKEjxpOYlKTWEokID9cRYygtK8OSpcvg6OiAYUOG6OjZ0djUiKqqapSVlqGqugrVNTVobGhUM45VVlaKAl4pmpubxNaMsvIy9TU7dqaoj86iMCzHTxwsejg5OqKivFydO0VFxWpBzIAAfzXwXM4+5iEK4e5ubmhsbFT/jlRbW4fKqkrV9aiu7kDydTrkAHf5fSwtLVXNvVxHxsrKSt0/HMRrzs5OsLO3g7WVtYofi+xCJq/d/iIRMKLFS5YiPDwM+/fnqcVUM/Zmob6hHpUVlcjdl6MK78OGDcOg8wciKDBQf5V5kJM5bElIRGBAgFrfyIjGv/EWxr/yCsrF9bBtWxI6dOigXwFGjLgEs2bNxlNPP4X7779P/Z7mZGdKirpGO8TE6MipmzVnLiZOmoTp06YiQJxzpsDkqJVicmRaTI5Mi8mRaTA5OnUyuTlYyK+vq/+75liu0yKTg/9yaHI0ZNAgtS8Hz0tlZeXq48FWmVqRZMgEpUEUfGURoFokOrJg82+y1t7ewR42NgfWVZGDxOWxsmuPXI8lUxSeK0QyVCySIZlUyO8vE4S8nFzxfRtVgmP7rzVZgkNCRfzw7kPpqamqRrxEfJ+GxibxmiV8/XwREBSIYLG1DQ5Sg9ELCgpVclIjEplCkUjJ369aJGfFxSX6O0G8bqn+fjZHaXGQX3Moa2sr9Xt7eXmjtLRUfY38/i7i55btXnLwu5O4h/j6+MBTJGlyPyQkBP5+fiJhOnJQvFGTI/k+yvPg519/E0nQPixZvhwlhYWIiIyEm3gO+4nft2uXLmLrbLaLqraG5GjS5Cl45qmnVKXDli2b0KlTp7+vk4PJ0fsT38Ntt90KZyfzmpSByREZApMj02JyZFpMjkzjXEyO5CNUJjWVlVVoapYtJ7LbS/PfyUZFRYX6KN8b+bStEYX5pqYjH7vJO3aIwnuRSkhkIiALSDIJiY/vhH6isB0Y4H9ElyRJFmyLiouRnZODZctXwM7WFu2jo7F1+zZUlFfAUfwuabt3q2Plz+bo6Ki67agWHfljiMJXbk42aquPnDrYQXytt6+vSnCaRNJSLr6mYH+eSpbk9/H08kRIWJhKyIKC2qiWF3d3N3HuhqjfQ8405u7mrr/bf1st7vuydUj+e/L5lZycjOTt21WXooPs7B3gIwrrvr4+8HD3UIX3Q8lWn1Dx7zs7OeqIJn7XjZu36J0D5O8gE75/r7Ej15KRiU51dbXqypSdnY262jp4iORI1uaf16MHOsbFIlAkbjJZsLC0UK1KRkuO5LkjuzXuED9zg/j8i6++Rqq4/1w04mLcdMP1iBLJ0cHE2Ny1huRI3jtvvP5GFIn7wOw5szDo/PPV+VxWVoarrhqFBQsW4Jtvvsb111+nv8J8MDkiQ2ByZFpMjkyLyZFpnIvJkSxgZovkIiFxq0pmErduUwmTLNBImzdvUh9l64aM7xJJkJyi+FhcRYG/rSjclxaVYF9OLrx8vERh9ULcfeed6Nmjuz7qH3JdGVmYkF2i1q5dp36ePanp4m9Rq2qdYzp2VK0eB8XFdfy7wHue+H4uR2kBOZQciC+nbq4RyZOcali2nvj4eCNOJAmyZehMksmRPO/9/f10xDykpacjZ98+bNy0GV9+8SUSNiegY3w8HnjwPnGuX6QKsG6uboZLjuTiq2+/9wE+/vBjlcTb2tvhlVdewpibbjDbFqJjaW3J0QcfTsKNIkGVrcYrV6/BuAcfxMYNG5kctRAmR62UTI62bt2Oq6+6Ap3iDi9gOTk7/ecD0ZTkw14OAJXdSfr27qWjxrJi1WrEdohR6zgYTVZ2jnhoFqBLfCcdMR65pkbfPr3hYH/4zEhGkJqWrhKkkLZt1TlkJA3i4Th/wUJcdMFwHTEW2dUsKWmralGQA8Ll41FucozNwS5pzU3Nqsub/ChbHOT0unl5+5GSmqYaYtLSd6uvkWNvZCvODpEMWVpaoLrmQJe5zN27VQIj2YtCtWxtOZSTiysCggJQVlKG/P0FsHe0EwXxTrj0khFqPI7s5iaTHvlvyxar/LwDlUmJW5OQKBI0GZeJla3NgfEzYVFRouD+T4tTZFT034PcO8Z2UL/r8ciV+rPFPaG2tkYUPANVy5Cs9ImICDvjXXvWicJfSNs28PP11RHzsDc7W1Xabd+ejD/++ANbk7YhIDAIl10+Ev379lEtem3F9Spb++S127tXT/2V5ku2XibvSMbnX32DOX/NUcmvvaM9HnvsEVx26UhRKD+zie/ZtjcrC0lbt6lxUV07x+uosch1o+668y4UFxfj9TfewOhrrlbrQa0V5aHH//c4tmzejGkiYRg16mr9FeZjl7j/yeRIthafLvk+fDx1Kr749FM1/tAUmBy1UjI5+uqrGbC3tzui24Gs1Rp8/kC9Z35kX3nZzC+TOFk7aURyHQhZuDLnJPRYZGJUKh7ykRHGGpB+KNl9Jk4U/GTh1GjkrF1Z4kHv5+erziEjaRQF840bN6kWiRNRW1enEgnZkmH1ryThVMkHmkxMJJmE1Kv1QprVvyX+MRWXCYRs5ZEJzqFk17TdInmRyYOHrjmvb2hU3cmKi4pUIiMTI9kq1NAgkpOaauTn5qqWA1ux+fj5q1YnSSYmISFt1Ody0oHAoOAjEqHwsNBjrt1SJ5IxmZDt2pWKRSLhlAVz+b1DwkLU4pey+1mOSFpKi4vg6emF0PBQlYA5iORpyODBqmud0chJG+R5b+6VSrl5csKCVVi1ajX279+PMPF3vEYUZNsEB6sWptgzUHt+NslrIW33Hnz44WSV7A7o309Nmy3PK9ld0Fmfw0YiezvIWfQ8xXUbFRmho8YiWyY//GiKasW74YbrxXV8vvpbyNbIDyZORMrOnXjqmafV9W1ussS9U3a9bdsmWEdO3QbxPsyaPRvffv2lagk0BSZHrZRMjjaJE0xeRFFRkTp6gHwgR0aY782D3epMi93qTKs1dquTiYhMUurr69Qx8qkjZweTv2d9Qx3aBrdRLcUyobC0slLJkq3YVNIhCmwy/m8ywZHJT5P4ZnLcSF1trfheDeqjXIlfysvLV7X+8vvt3LlD1WzK7yVryTNEElRTXQ1rG2s1XuTgvyG/p/w8NDwMAf+akUsmJ34iAZIFMG8vL9XyEyaSEtnCdzJja06FXGNmrjiv0/X4ITmLWqQoBMrpkdu3a9eis9WdLebare5Y1qxbhxnf/SCeWXkquR/3wP1qvNiZ6lYnz1c5c5lMZuT1IM8/eT2cClnUUxUC4uPKVavwvyefVi2HL7/0okrqZOIuu2bK6bnls9doWku3uomTPlTJkRxvdN/dd6vKAtmt7rFHH1NddL/4fDpGjx6tv8J8sFsdGQLHHJkWkyPTYnJkGjLx+e2PPzF82NC/x9XI2KYtW7Anc69IUFKQnZWlBn8nbElEeZmc5ezAMY7OzrBzcFQ12bLQ365de3TtEi8KcAdqslXiZGmlCnFymmg5hmdb8nbVrW312vWq4JCdlYPSogJY6RXkz+vTW33/mJhYkQBZwUn8G/Lr20VF/n1uyFrm4OAg2NnaqX1O5W06RkuOamprVEFW/tz/98pr8Pb2xuP/ewznD+ivjzh11SKBT01LVWsLyRaFzp074/ZbbzlmwV8W5WRiLyeRkLP9ya6c8hyXs+/J1+TYsUWLFqvW3ZtuuAWXXzESEya8KgqfAeqakJgcmZZMjj6a/DEqKisQHR2NZ596UiWuy1euwtRp09TYv+effcYsr28mR2QITI5MSyZHsmuFh8eBh4ys5T4wQ9WJX27yypRf19KysrPE36BAPCQ768h/k9PnHo186FrITXwuH9JHawE4G5gcnX3y0SGTGvlAlORHufbNy69NUMnLypUr1UmcJn4f+VcPj45Shcf27duLv4uj6op06YiL1XopslAju7RJcsxOalqaGquzNTEJ5aUl6jqwE39L/8Ag+Pp6o6y0HGkpu8TRTWo2th69eiI+vrMaoxgWFiKSn1PvUsbkyHSMlhwdVFtXi19++RXPP/8iXnjxRdxw3enV7MsWnk+mfYYpUz5BeuoucW01oG///nhGdqkadL4+6nAyKVqybBk+mfqpWktKTj9+043XISoiUo0FnDd/AW6+6TZ1D77xlhvx0cT31D35UEyOTEsmR4uWLFNjCZvFPe/xxx5RydGPM3/G9zN/VF04mRy1DCZHrRSTI9OSyZFcN+OgVFHgyxGFv4MDsU+EHNeQlpaq91qOXGBR/pxy4cMT1aXL0c+xdu2i4e/rq8ZwyEHK8oHdEpgcnX0lJSX4SzzE1q5brwpzW7ZsxtqVq2BlbYsRl1yMgQMHqoJY586dRNLS+5S7A8luZHKgtSRbi3aIh7AcSzl08CD069NHxc8kJkemY9TkSJLTqD/5zLO4/LJL8fijj+joqflIJEXvvvM+rrrqCrh6uCE3d7+KXzbykmMmRwmJSXj9rbeRIq6PIJEgyOtz7Zo1iIuPR3yneHw/43tcec2VqsLq82mf6K86HJMj0zo0OcrJysLrE15T9yG5/tFsca8tKytlctRCzswIWCIiIiIiIoNjy1ErxZaj0yPH3KxZu07vyW4O9WoGMVkzkik+HiRryw+9hLZsSEBlZZnqVnSQu5cXQsNC1fS0AQGBqstDS+netctJrUUiV9Lftm2bWlRSrgQvBwPLn1t2yyjXi1nKLk4yfjSJiQnqPTpIthxsTdiG0pIisffP++Qi/rYhoaFwc3NFYGCQWoFdDr6X0/j279v3tFtM2HJ09mRm7sX7kz7EF198iZqqSnTp3k21CsnWQ7nmS0lJqZp2+qAz0ZXyaI+ps9VFky1HpmPklqODLTdtg4Mx4bVXdPTUjL7uRnh5e+GhB+7H2g0bsH7DRvH82YtRV12J644xGP+vWbPx6oTX8ci4cbjqystRXVONzVsS8NsffyE1ZRei27fD+P97SR17rGuHLUemdWjLUXLydnz4/vuIjo5iy5EJMDlqpYyWHMmBrRni55Vz5cvuZCm7UlVXLDnNrZwaVZIDSeVq5fKULS4tUbHTJbvpZImbaoX4Nw8l/42D433kmIZ4kWQceql4uLmjjUgeDh0T1KdXL9jYWKvjCgqLcPEFwyFXcZcPokM38X/6K84+NeZHf34i5G+YKd4PmRx269JFxQ4+SA/9/Y9105D9pP9Nvkfya0vFjV12v0pNTVfJV6F4j+TkD3LqcBkvFX/THck7kZ2ZjfYx7XHr7Tdj0PkDVEFVzmZ2MpgcnVly7astCQnYunUbJn7wIexsbHHnPWPx0P33/T2YW36Uf+e58+efU4vAmgsmR6Ylp5GWlQbyufvrzO919OTtyczADdffiGuvuxZjbrxRVRQmJ+9AQlIiLhw+7KjJkXx+fvvtd/h8+heY/sVnCA8NU3F575UFVjneVU7QcHDx32NhcmRaMjmSsx3K5+sH4lz6cOJ7KtmQydFOkeDK++stN92I7mZYpmNyRIbQUslRYVEhNm9JVIXbg2T/aFnolYsHSkWi8CvXHZEDRuXAVSlLvJ6VuVd9LsnT8OCNXK4X4ubpDTs7WwQE+Km4rJlu3z5GfX7w+JMRHByMoMCAI9a9Ofjvyo9eXp6IaddOLeh3KJkcWOlFEyWZKsjYwULhQTKZO5hILF+xEp3j4w9bmd4oztZsdfI9lv/JtRAOvu9qk39L+ZrY5N8/MWkrvvvhR6xYsRwZ6bvVdMrXXn89rrriMsTFxurvdnxMjk6fvF4TEhPx2+9/YuHCRdi1MxWBQYG4ccz1uH70Naq1T66Ncig5QYN8wDM5anlMjkyrsKgIX375FX6a+ZO4dy3T0ZP30cdT8e133+HF557B4EGDsHHzZuzdm4UvPv8SAwf0x8MPj9NH/mP3ngzxdZ+o5+o3X35+xLPpRDE5Mi1575S9VKSHHhyHn36aia5du6jkSFYYSzffeAO6iZi5YXJEhiCTox9+mAl3Dzd46cUMT5UswMqa/nRx8v+bbM2p1xdznLipypYeGZMXiaODo3jI+cNOFKBUwVhscrVnuUiYLHzIYyQfby9ER0XB2flAUlIkHjJy6l+57knfPr1VzEL8J9cjOVVyVh41W5rePxr5QJE1awcTnNPBqbxPnVwPp7q6CnvEA18WDOT5sGjxEiRv24r+AwfikotHYNTVV+qjj47J0amRDzhZqbJx0yb89uuvyMneh7DISIy4+EL0PK+Hun7ltSrf16MVwJgcmQ6TI9OSz8kFCxaI5OVRTPt0mpqA5lRcdPGlCBbPSDlTmVyjcMfOndifl4eJ709Er5498b//PaaP/MemzVsw+ZOpCPTzw0svPq+jJ4/JkWkdmhw9cN/9+PXXn0Vy1BWPPv6EKIOVqIpbJkctg8lRKyWToz/++gtBaurbI2cICwwIRGhIW7333+RJ/++Z1uI7xcHby/vvQpKtrR0sLP9JLCwtLGFlbaU+HmRpZalaWA5dDV8mLTIpOfh9uM6RaZnLOkcNDY3iQVGrxjsVFBRg7bp1+O33v5C4JRF33HW7KsDedftt+ujDMTk6OXJdjd///AtTP5kmktBtCBWJwchLR4pC9mAEBwWrmQvtHezVtSyv32NhcmQ6TI5MT/78Dz36GG64/jo8eN+9Onpi5i1cpGY4ffnF/8Mr//cSRoy4SF1r8rkrn7+PPPIYXFyd8cQTj4vnyuEVngsXLRbJ0ScYcfHFuHXMTTp68pgcmdaxkqNxjzyqrm9XVzcmRy3kyKo/ajWsLEXSYWujkpZ/b46Ojqpl5kQ3uSK87EZz6Na2bQjCwsL+3oKCAtWN6eAmH3A+3t6qu9rBzUPcdF2cndW/f3CTA/FPtRsAtV7WIrGW54eri4s433zVOSfPk+KiYjVWrLT08HFidOqam5rVJBt5eXlqLQ25sKq87tu0aYPAwAA1qYetje1xEyOic528P8mFiuWA+pNVKa45OelNY2OTSs4PXmuy4lB2X5X3Q1n4lNu/HeyibG19/DFFRHRiWCJtxcLDwzHmhhvw+CMPH7GNueE6tYr36WzeXl5MaqhFONg7oEf37njskYcw8tJLMH3adHz79bcoLinWR9Cp2pORgXfen4hvv/sBQ4YOwbTPpuG9d9/B6FFXq2uciE6MvZ2d6i2Qn5evIycuY88e7NyZgsiocNUd/t8cnZ1RUlaBvPwCHflHcVEhCvLy0LZNkI5Qa2MvnoHO4hxgBVXLYMm2FZO1Tb6+vggODjpik/F/tw6d7PZfM98QnSkyCZctjh3jYjFmzA2orq1BUUkRvvrmW30EnYrkHTvwyivjsWLFKlxx+WV44L57Merqq9VYP9nqy2uc6MTZOziIxMZddTE6WTt37kRCwhZERUXB4yjdsYOCglS31f3783TkADkmMy19N9xdXdFVzzBKrY9c5iK2Q4woe5340hx06pgcEZFhyMK6XPfh7nvuwlVXX4Vpn3yGkjM0rfu5Yt/+XEye8jGeff4FPPzQI8jcm4kxN92I668djfDwMNWNUXZ1JaKTI2v2g0USk7lnj2qRzcrO1q/8t8QtW7Bm5SrV9Vx2q/s3Hx8fNYPkfnH9Hiq/oBD78/MR1KaNqkAiY4uOikSHDu0PuwfvTktDfV0dnA/pbklnF5MjIjIUWat6z5134OabboCNnTWmfjpdv0LHUlZehnkLFmLSR1Nw333j8OPMn7BqzRp0P687nn7qCbV4q2wpkuMUiejU2NrYqNlhm2CBTVsSsC05Wb9yfHK8X0lJCUrFFh4eqioo/k3O/Cpngi0QydChZMuRXLw7RK9tRMYmx26HtGl7WKt9ZUUFGuob9B61BCZHRGQoNtbWqnZWziZ2xRWXY+rHn2BvVpZ+lST5fvw1ew7efOttjH/9Ddx66+149bUJ2LBpEyIjI/HA/ffhxeeew11jx6Jvnz6GnJ2KyNzIVSBkl/OIyAhsFsnR9u079CvHJxf4rKmpUZ/LiWf+vX6YJLtTNTc0/L1guUyo9mbtxZYtW7AvJwdd4jupOBmbnPhGrut4JpYUoVPH5IiIDMnaykpN+7s3M1O1jNA/yivKkZaWjrXr1mPNmrWYO2cutm7bqqZHj43rgH79+mJA/35qNjqOKyI6c+QMsTJBktNyywTmRMhjD85CJ1ufjjbRkbzfNTc3qXFHUl19nbjvlatlDqoqK9WMskR0ZjA5MhF5Y9u2fTv+nDUbS5evwIzvvse8BQtQWVWpjzicnKZTrn/yy29/qAVSv/vhR/U1cj2dal3jRHQukYX6zvGdEBYZgdlz5unouUcWluS9QS4W+c233+PZ51/Es888h8VLlsDF1RVe3t6497578dYbr+PO229F3969ODaB6CyRY0LkWlOZmRnIzjmxMUeV1dXw9vFFYJs2sD3GeD/ZWu4rjqmtq1VThe/dm40lS5dj3/796BDbAWGhIfpIai0qRdJ7tKnb6exjcmQi6el7sHzlKnXyW1lZIitnH7ZuS8b8BQv1EYeTC8G9Ov511R9VDtiUNb5t27bBxImTUFRYpI8iOnfIxYPl+loXXXwxpn/2hY6eO+S94/c//sIDDzyMJ554Ek899TRmz56N3RkZiI2Nxairr8KtN4/BbbfejPvvvw833XC9ai2KjIg4arcdIjp9jg4O8PP1xbrVa5CwebOOHp9ceNvNwwNBwUFqHcKjkWMtXV1dkJ9foBbpTktPE9f/n2pChl69esHb21sfSa1F+u49qBKJM7U8JkcmkpiYhC1bEhAX2wHRUVHo1jVeFFhsMfPHmfqIw8na4V9/+R2FhYUIDQlBUOCBhVa3bt12SgvOEbUGdra2uH70aOzauQtrN2xAc3OzfqV1a2xqVLNhvffeRKTv2a2m8O3evRuuGXU17rvnbowb9yCuG32NSob69emDtm3acJYjohYgu9R17tRRjQPK3puFHTuPP6237C2yYsVKNdZIVmo4OTnqV47k7OqKOlEWKCouxv7c/di4bh1qReE5pn17fQS1JoVFRaivq1ef29nZqhZJ2b2Szj4mRyYgT/itW5NQWVamCi1yoGV8x47w9/XF9u3bsXvPHn3kP6ysrDF8+DCMH/8Gfpj5E95651288fY7uHjERao2iehcJFuP5NoPnTp3wh9/zlLdT88FpaVlmDt/AbJFAezpp5/Eo48+gocfegiXjrwEfXr1VIu3ckAvUcuTC8HKBdhDw8Pg5eODNevW61eOTo4NlIu/nj9wgGrtPV4LkJw4paGxSZQRMpCTk43CggI4OtgjIiJcH0GthewOfeh40ODgYLRv106U97jOUUuwaD5XqlrNiLwZvvHWW2isr8e0aVN1FFi4cBEeeOBBTJ4yGQMH9NfRA2Shb3NCAt5+6z1kZO3FtqRtKvbGG6/hxuuvU+srHOqV8ROwQBSe2kVHISgwUEePL1Ac1/9f/64pyFqxhIQkuLi4oHs3Yy5qt37DJkRHR8LNgDeyfbn71fSwMukwAtmq+sFHU7B29Rp8/dXnqoVkxarV6N61K+ztjbdez56MTOzevUd1oZVrXvxbk7hly3uIrChpG9oWLz73jH7F9GT/+OUrVomCnunvI6cqJWUXHBwd0SY4SEeMoaKiUtx3NqpzvrdIkI0oITFJPa+8vb10xFiKi0uQvmcPfH28xTP+bVV507ZtWzwy7kF9xJFk19ivvpmBl154FiHiWHt7B9XV/mh+/f0PrFu/HjHtY5CWmoqffvoZV15xOV566QV9xOlZt34j2rePPupU4uYuZ1+uSjJ9xHsve+QYkRxqcV737qqV6MGHH1UziV44fBjGPTgOt952KwaKBNpc7REJu5xqPiL89KeUl8+Qb7/7Dl9/MR0BAQE62rKYHJnAqSRHkvxT/f7nX7jnvgdQkJuv9p959ik8NO4BuLu76aMOkMnR5A8/Qs5JLELXvUcPPPvcs3rPdOSaDbvEjd9JFFDat2+no8aSvGOHahU82mJ+5q6wUK6bUYawsFAdMW+ykmD5ytV4/+138cPM71RyJAtZMeLckVOiGs2+3Fzk5OxTiz62bROso/+QD6Dt25Mx8b2JuPPuu9Cje1f9iuk1NjaJ9z4RXbt01hHjkeM/5AKMctyIkcixCcnJO9Q53zEuVkeNZVdqmircursd/jwzCjk7nbx2ZXInxwPJyoKqqko8+MAD+ogj/fDjTGzbth33iGvZ399PR49OJr9bt26Fh4cnsrKysXr1atXiNHbs7fqI07NdnD8hIW3Vs9do5PpPGZmZ4r1xR3iYMdd8ks+tDjHtVYvRu+9/gI4d49Cr53l4Q5TnLrv8cnTr3k0faX72ieRUPotlpd7p2pKQiAWiPPz9jK/U8BFTYHJkAqfaciRPmLnz5qGysgprVq9VN143NxdVozB08KDDCuIyOZo9azbaBgfD9wQf8nKCh+EXXKD3TKe4pBiJSVvh4uxi2ELWxk2bERUVAVcX47Uc5e7fj+LiYsP0Y5e3sLT03Rh11TX44usDLUeF4kF5Xg9ZA2e8liNZOJdda4MCAhEZGaGj/ygpLcEff83GYnG/ePHFF46aQJmKvCetFAW2Af366YjxyIoZBwcHNTuYkVRUVor7zibY29mj53k9dNRYkkTBXxaGvLyM2XIkF3KVE6LIa1K2CFVVVYlnWSI+/ugjfcSRpnwyVc02+dgjD/9nQXDJ0mVYvHSJOD8dVQWWTJSGDRmi1i07EzZs3IR27aLUs9doZKWSfB/lYtYdYozR6+HfVq1eg+7duqoKjqeffU6NIx06eDAeeeQR3Hzzzejf33xb5GViKu//ZyIxlc8QWWnwDVuOzi1ytpl333tPrc8yRSRCcl0EOfPUsqXL8dLL/4fvvvv2iO40NTW1uOXWO+AX4It33nwDy1esRIM4EV968SVYWlnh888+PaymXyZHsnvOXWPvQA9xsRlJfn4+Vq1Zq/pXD+xvzEKWnGK9U8c4eHp46IhxyMK5nA1JdkszCnkb6xDbGdfdeC0sLa0Q0y4aF194gSrkGo18wCfv2KnWcJLn0EFy4hXZ5VR2+3r9zbfQt29vPPPkk/pV8yC7OM6eOxcjR4zQEeNJTEpSFU1ykWEjKRWFZVl4loO2ZYHZiFaL+7487/+rBcVcyTWH5LUrlxhYt2Ejcvfn4sUXXsb6davg7nb0hZYfe+JJlJSWqe6x/5WQLxZ/36mffob9+/fD19dHVZoOOn8g7h47Vh9xehYvWYouneMNuSi0LJzLCmSZYPYw4xaW45H3zkEDB6rZRG+69Vb079cfV19xBUaNGoVHH30UF198kT7S/OxMSVHJ0ZlITGfNmYuJkyZh+rSpCPD319GWxQkZTEB2G5AnkJWNDTKzstTgatlSsl8USGNjO6rESK6WnbR1G/bn5SFf3HAbGxvw16zZiIiMVAOtZVO6bC265NJLRWEpRdVQEZ3LRl5+CRbMX6gWPK2rq9PR1kE+dORYhq+/mYHf//gDDeL3u/Lyy/WrRGROHB0dVXfXTnGxqBbP5m3JyfqVI8lER1biyPFJ/yUwwB92tjbYsT1ZfLTDpSNHikTMuF1Y6fjk4sAHF/2llsXkyETiOnZEp/h41cc3PX03Nm7egiqREF119RXqddm69Pa772PZipWqNk3eOIcNH6IGvcmaZVlQkl1vbKytMXDQIDV5AdG5SlYYXHThhVi/dj3WrFyD3Nz9IqFoHTPXycQoMzMTv/zyq1r4eZu4Z4y9cyyn7yUyU/J5LbtUe7h7ok1oCBIStupXjiQrP+XskjbW/8xMdixyrSNHO3vU1dQiIiwMl1x8IeIPaV2m1iUjcy8ys/aitrZ1VfYZAZMjE5GD7gafP1A1i8vuEHLF+vDQUAwdMkgf0Yym+gbU1dWjrr5e9UH9v5cOjC/YmSKSI5FQpe3eo26W/3v0Yfj5GWvwMNGZNmhAf7U4clCbIGxOSBTXTutY/ysvLw8zf/kF8xYsUF1oRogC0airrtSvEpG5kjMHduzYEZu3bNGRI2VlZsHfz0884/87OfL18RHfrxNGXnYpBg0eBDdXN0N2HaYTI3sQycl35EQf1LKYHJmITHY6x8dj1JVXYPjQIRh726249JIRcHY6MCW3LOR9+eVnuOHaa3D1FZfD0tISsR064KEH7sdlIy9RXeqGDjoft958E7p16WLIgedEZ1q/gf0w4PwByN2X02q6I8gxRnPmzENERASefPwxNXU/EZk/OR5YLgq7bds2HTlSWUkxmpoa9d5/O6/Xebjl1jFqoVkiOjuYHBFRqyELInIwcXlZuWqVbQ3kukayMkXWGsspXuVsfERk/qwsLdWaQdWVlTpydB7inmV1gte1s7OTmur8RMYoEdGpYXJERK3G0CGDMWzoEOxM3qnHHZ14jay5qq6uVmMKhw0dKgpRHoacZpfoXCS7vPU6rwcy9+xR03wfS7euXU54baHoyEh0iotjdzqis4jJERG1GiMuvAAjL74Inp4e+GPW7FbRV7ukuAT7snLUFM1EZByyxTcuNhZ29k6YM3+BjhKRuWNyREStTs8+vbBx4yZUVVXriHE1NzfBQtypHeyZHBEZjZxooWPnjmqBVaJTYWtnBysrFtdbEt9tImp1YmPjsHL5SrVOmJHHHslJJeSaTXK8UTwHYBMZjrW1Ddq1a3fUtdeqq2vUAtZExxMd0x6uBlyY18iYHBFRq9O1Szy8/Xzw8y+/oaioSEeNJzsnRy0GTUTGJRdxT07ervf+sXT5MtTU1ug9IjIXTI6IqFWSCyTLKXJZMUtEREZiZWmlFjcn02ByRESt0sUjLkZycjIqKit0xKDE85HPSCKic0d0u3ackdCEmBwRUat00QXDsGHdOmRk7EF9Q72OGo+buzuC24boPSIiIjqbmBwRUavUo3t3BIWEYN78RSgsNO64IzkdsFz4kYiIiM4+JkdE1CrJnmgXXnABUlNTUV5mzPWOZFK3JyNT7xER0bkiJWUnKisr9R61JCZHRNRqDR82BAmbN4sEYzfyC/JRV3/kdLrmTE7/W1VVpfeIiOhcwWneTYfJERG1WjY2NmhsbFRrHakHjcGeNfLH5QOSiIio5TA5IqJWq2NcHAKCg7ElcSsWLVmGouJi/QoR0dlna2uD87p313tH8vD2gaWVld4jInPA5IiIWi07W1u0bdsGu/dkYNPmzSgz4NgjNzc3BIkEj4iMR65VY29vr/eOFBLSVrVwEx1NeWUlGhoa9B61FCZHrVhJcTE2iwLhkmXLDtt279mjjyBq/aKjo9XYnfz8AtQbbMyRZGVlBVsbW71HRK2JTIy42Ccdyx5RXuOkDC3Popkd2lulV8ZPwLczvoezizM8PDx09IC+fXtj4IABes/8lJaWYnvyDjV9sewWZUSJSUkIDw0V77+LjhhHfn4+SkpKERUVqSPGs2HjRnQS546tnR1+/e03bNy4GVXV1bhr7O0qWTJn2dnZyNybBX8/PxQUFGD2nLk4r0d3XHjhBfoI89XU2Ih1GzaiV8/zdMR4du/erWr6AwICdMQYqkQBKiFpK+zEOd+1S2cdNZZkcd/39/c74pllFGXi2ZWZlYW42FgdAerr6rBqzRr89vufeOetN3T0AHmf+vHHn/DYow/Dx8dHR00nITERkeHhcHJ21hHjyMvLQ1r6bnh5eop7fJSOGst6ce+M79RRLd8w49vvVG8HP/kcyC/AmDE3IrZDB32k+ckS570c29u2bVsdOXXrN2zA73/8hW+//gKBJroPMzlqpWRytHlzAkZecjE6xMTo6AEe7u7w8DTfh09hYaG4ODbBzc0VvXv11FFjWbV6jXjf28NdvNdGk52dg4LCAnGT7qQjxrNo8VL0EeeOvYO9+HwJ3n7nPWTn5GDyhx+Y/TmVlp6OXbvSVHdA+cD56ptvcNGFF+L6a0frI8yX7P6xULzfFwwbqiPGs317MhwdHREaaqyFd+V09SvFfcdBnPMDB/TXUWPZsHET2rYJhq+vr44Yi5x6f1dq6mGVA7U1tZg9bx6++vob/PTDdzp6wG9//oUZM2bg3bfeRGBgoI6azspVq1ViJ5+9RpOVlY2t27aL5NoXnePjddRYFi5agn59esPO3g7vfzAJK1auQlBQEHJzc/HYww+he/du+kjzk5qWhqbGpjOSmC5ctBjTPpuOLz+bZrJKKiZHrZRMjuT6KHeNvQM9unXVUWOQLRer1qxVicXA/v101FiWLFuOTh3j4GnAGtDMvXuRJ/4G3bsa67w51Jx589W54+DggMVLl+HJp59V3RO+n/E1zh9ovq2mUsquXUjesRNhoaHib5GJqZ9+hstGXorbbhmjjzBfMjmaPXcuRo4YoSPGI1t9nZycEBEeriPGUFpWhiXiXHd0dMCwIUN01FhWi/u+PO9l65ERyZZeee3279dXR4Camhr89seforD3GebPnqWjB8z44Ud8+eWXmDplMtqYwbjCxUuWokvneENW6mVkZmJLQqJqaehhxknE8ch756CBA1XL9WtvvImlS5ciOLgN9u3LwXPPPI3ePc23Ym9nSoqaGfbflfGnYtacuZg4aRKmT5uKAH9/HW1ZHHNERK2aLCxWV5ajtKhQFN7rdZSIyLQyRYGeg+2JzA+TIyJq1aIjI2FtaYXamhpkZGSioqJCv2IMshXDx8db7xGR0cga9bSUNL33Dzl7JjvvEJkfJkdE1KrJwd3unp5wdfdAYVGRmpjBSBwdHODl5an3iMhompqakZ+3X+8RkbljckRErZ5/gD9CwkKQk5uLsrIyHTV/ZaVlKMjLh40110EhMq5mkSA16s+JyNwxOSKiVi88PByxsbGoqalVA6SNorqqCiUlxXqPiIjOBe6ubmqNOzINJkdE1Op5eHjCx8dXrR9BRERkzpydnJgcmRCTIyI6ZxQVFanWIyIiInPl6urK5MiEmBwRUasX4O+HkLZt1Srq5eXlOmoMLs4uJlvrgYjOLhcXUQi2ZFGMDufq5gprJkcmwyuSiFq98LAwxMXGoKqiAtUGma1Orn9SV1enVqsPDg7SUSJqTXx9fWFlba33iMgcMDkiolYvKCgQEeHhsGhuQn5+niEmZSgtK0Vefr7eI6LWyN7eHpYWFnqPiMwBkyMiavXaBAcjMiICbh4eyM7ZJxIP85/OWy4QWVBQoPeIiIioJTA5IqJzhpOzCxoaG9HQwDVHiIiI6EhMjojonCG7sFRWVqG21igz1lnAwoK3aSKjsrCwgJOTo94jIiPgU5eIzhlt2gSjoLAQpaWlOmLe7EQy5+zsoveIyGisra3VhDBHU1FejqamJr1HROaCyZGJyBticXExMjL3Yt++XKSmpSErK1vNUHU08vhdqWlYsmTpEdvGTZsMteo/kakEBgbC0tLymNeZOZFd/5ycnBAYHKgjRGQ0cq0aOebxaHbv2W2IexGZlly8nNO9tyy+2yZSWFSERUuX4vc//8TyVavw6edf4Ieff8autFR9xOHkDfTjaZ/iqaeeOmy7/fY78OTTz2L//v36SCI6FkdHR+RkZxui5ai8vAwFhZyQgYjoXObj4wt7ewe9Ry2ByZGJbNmSgPUbNqFH927o3asn4uPjVY329Olf6iMOJ1/rIo5ZvXrVYdvd996L4RcMh5Ozsz6SiI4lpl07Nd6ooqJCR8xXZVUVSkrNf1Y9IiI6exwcHGBtzQVhWxKTIxNJ3ZWGtJRUtbijm6sLOsbGwMXJEatWrNBHHE72W77hutF67x9z5s5F187xcGFyRPSf5MDomqpK1BlmQgYiIiJqSUyOTODgyveWlhawtrKCpYUlbGxsVALU1NR4QuOH6uvr1dYs/rO2sZZT4uhXiOhY5HUmW2HltdPYaP7TecuZrizFPYKIiM4tctkJWVbkpB0tj8mRCWRkZGL7ju1wcXaEv58/nJ2dER0ZheDAIJSUlGLtuvX6yGPbun07ErcmqYJeeEgY7Gxt9Sv/kBdVSUmJmp3r0K1YxMrKy4/Yqqqr9VcStU7toqPh6eGJ1PR0dS2YO3lv8Pby1ntEZGQs5NLJyNqbhcTERFRUlOsItRSLZkF/Ti0kLS0db7z1Fhrr6zFt2lQdBRYuXIQHHngQk6dMxsAB/XX06J5/+RWV/Mi+qA/ce7co8HnoVw54ZfwETJ/+hWpZcnY5vMtd27ZtERoSqvf+ERsTgztuu0XvmU5+QQHWrF0Hdzc39O/XV0eNZdnyFegYFwcPD3cdMY69WVnIy89Hty5ddMR45s5fgAHi3JHXx7/dNvYuNXvUHbfdqqb2Nje7UlOxY2eK+DtkI2XXLnTv1hU3XnetftW8yVbxOfPm45KLL9IR40naulXNEnis6ZfNVWlZmbrvyHN+6OBBOmosa9atE8+mEPj7+emIscgKF3nt9uvTW0cOKCoqQlhYBHam7Djsd7ti1DXiHtQWzz39JHy8TV8JsmTZcnSO76SevUaTuXcvEhKTEBDgj+5du+qosch75/mi7CfX41u8dBnuuetupKen47Irr8TLLz6PmPbt9ZHmRz6rZG+MM/Ezyvfhw48+wvRp09Tf0xSYHJlAevpuvCmSIznuQSZHsuuM/DPI5OjBcQ/h44+nHDcpkMf27NsfVVVVmPzRB+jZvYea6vFQMjmaNvUzNDQ1wsnZSUcP8PP1PerDJygoCEMGna/3TKe0vBy7dqWqmcU6tG+no8ayPXmHSELbwFkUsoymoLBIFbQiwo5MoI1ii3hIxohz52gtql98/Q1KiotxsSjAR0VE6Kj5yMnNRU7OPmRkZGDPnj3oJpKj8wcM0K+at8amJmxJSDB0Yi2XV7C3t1P3SSORLf/yviOfBZ3iYnXUWFJSU+Hr42PIwrkke2Bki2s3pl20jhxQXlGBm28ag6efe04U3P+5Nl5+dTzOHzgA5/XoDns7Ox01nW3bkxEaGgIn8ew1mnyRmMpeOR7u7ogIN1bFxkGbExIR2yEGtjY22Cr+FhPffRf79u1D3/79ccMN1x9zSnhzkLMvV7WMBged/tIT8n2YN38Bvp/xFQIDAnS0ZTE5MpEPP/wIixYvxvvvvwdXVxdVW7927Xp8Mf0rLF26QB91dNt3JOPFF19GbW0dPp32Cby9vPQr/5DJ0R5xo7hr7B3oIQpXRpKfn49Va9bCXdzkBvbvp6PGImvgOnWMO6JFzwhkDZxsOTJq7Zska57kuXO0lqNPPp2Ordu24cbrr8N53bvpqPmQNXDJO3Zi85YtKtG48oorMEY8GI1AthzNnjsXI0eM0BHjSUxKUi1HEeHhOmIMskJjydJlcHR0wLAhQ3TUWFaL+35YaCj8/Q3aclRQoK7df1duypajwMBg/DDzR1x6yT/XxsgrrsToUaNw+WWXmkVF2uIlS9Glc7x69hpNRmamuF8mqsK0nAXYiOS9c9DAgarlaJH4W9x5x1ikpaXhiquvxisvv4gOMTH6SPOzMyVFtRydiZ9x1py5mDhpEqZPm4oAf9O0HHHMkYm0EydQZLt2SEvfLW6cJVi7fiPKK6vERXC5el0WTse/8RaWr1yJNWvXqthB3//4M3r16o3zzz8fdmZQ20REREQnZ92qVait4cyZROaGyREREREREZHA5MhEep7XXXX7kQNQFy9diqSkrWhqbMB1o0ep1wsLCvHhBx9h0ZJlWL5ytYod9OWXX2HkJRdh1Kgr4XiUbkNE1Dr4+/urhWuJiIioZTA5MhFnJ2cMHTwY9999F64ddTVefv5Z3HXH7fDx8VGvR0VFYtPGtXh03AO4966xKnbQulUrEB4WjkD/AFhxDRSik1ZYUICqykq9Z57kmMKa6hpYWvE2TdTaFBYVoqmpWc1Ma8QJEIhaMz51TUTOUCdnFZIDf+WgcRcXFzU7m1wQVpILwvr6+qh1TuQxh/Lx8VZJkVzjiIhOXkVlBWrrzLuvf0lxEfbvy9F7RNSabN6SgPqGetjZ2aryABGZD5auieicI2tszX2izqbGJjQ0NOo9ImpNZMuwh5cPKzmJzBCvSiIiM+Xs7AQvT0+9R0SthVzLrE3bYNVLhIjMC5MjIiIzJWuVrW1YeCJqberq6lTXenapIzI/TI6IiMyUi7MzfLy89R4RGZFMgNz/dR3n5uWhqalJ7xGROWFyRETnFA93N9jbm+/iyeXlFarLTWlpqepyw4WeiYzN0soKIaEheu+A2toahISEslsdkRlickRE5xQ/X98jZoA0J1XV1SgoKECFmU81TkQnRnacc3I6crpuOUutBSdkoKPoFBerZjAm0+BVSUTnFNkSY23G64PJrjb1DQ1oauRMdURE5yJvb2/Y2NjoPWppTI6IiMyQm4cH/AL89R4REZ1Lrrv+OgQEBOg9aklMjoiIzJDsUuHq6qb3iIjoXNKjRw+4ufMZYApMjojonLM/NxcV5eV6z7zIKX7LKypQU1ujI0TU2uRk53C2OjquiIhwODpw3JEpMDkionNOcVERqiqr9J55qaysRN7+/Sg30+SNiE6eTISyREJ0UH5BPpMjOq7goCDY29vrPWpJTI6IiMxIfX29SpDqaut0hIiMrrm5GRmZmXqPiMwZkyMiIjN0YMyRq94jIqOrqWFXWSIjYHJERGSG5FpM7u7ueo+IiIhaApMjIiIiIiIiwaJZdoSlVueV8ROwavUanD9gAKIiI3X0gIAAfwQGmu/c+UVFRdi0eYvqUnRej+46aixr161H+3bRcHMz3jScOfv2obCwCB3jYnXEeJYtX6HOnaMNZk3esRMvPv8Crhl9Da666kodNR+//vY7fvjxJ7h7uOPCC4bj0ktG6FfMX2NDI5YsW44hg8/XEePZIc4P2aWxbds2OmIM5eUV4r6zTpzzDujXt7eOGsvmzQkIDg6Cj4+3jhhLUVEx0tLT0aN7Nx05oKKiArfdcSfi4uLw/LNPq9hNt9yK0JBQPPbIw+I5YR7dZ9esXYcOMTHi2euiI8aRnZOD5OQd8PX1RaeOcTpqLEvFvbNXz/PUQuUHXXnFVfDx98djjz4iynIROmp+0nfvQWNj4xn5GZcsXY4vv/4KX03/zGTrPDE5aqVkcvTTzF/gLR4ycqXlQ8mLr68ZPzxLSkqxdes2OLs4o3N8Jx01ls1bEhAZHg4XAz5k8vbnobikBO1EcmdUa9euR+fOnQ57yBxUWVGJF0RyNHjIYFw84mIdNR8//fwrvv3uBwT4++HSkZdg2LAh+hXzJx+Oa9asM+v7y39JS0tXCUZQkLEWX5STeMjkws7e7ojCuVFs27ZdnPf+8PTy1BFjKRXPrj2ZmYjv1FFHDqisrMLDj/4PMTHt8fC4B1TsgXEPo22bNrj7rjvhIp515kBWSkZHRqpnr9Hsz92PXalporzjhfbt2+moscjktGuXzrC1tdUR4Pbbboe3r586T8LCQnXU/GRm7lWzL4aGhujIqZPPkJ9++QXffPk5Apkc0Zkkk6PEpK0YcfFFiGl3+I1CthrJKSLNVX5+PlatWavGWwzs309HjUXWnsvaK08PDx0xjsy9e5En/gbdu3bVEeOZM2++OnccHBx05HCjR1+LESNGYMyYm3TEfHw8dRre/+BD9SC87ZabcdUVl+tXzF9DQwNmz52LkeK9NarEpCQ13isiPFxHjKG0rAxLli6Do6MDhg0xTkJ9qNXivh8WGgp/fz8dMZaCggLVMt2/X18dOaBM/G1GXnElOnfugvffflPFLhhxCSIiIvHqyy/Cw0zGFi5eshRdOscbcqyjnAlwS0KiKkwbtXJA3jsHDRx4WI+Hvn37IyQsDC88/yzaRZtvheXOlBRVOSZbHk/XrDlzMXHSJEyfNlVVlpgCxxy1YrJbmjxRZfeiQzdzToyIWkpDY4NZrzPi4uICby8vvUdEROciPz+/Y1b00dnB5IiIzklyXFV5RYXeMx/1dXWoqqyAjZWVIcesEdG/WFjA2tpa7/xDXt+WliyG0fF5enoctYs4nT1md1XKmtzS0lK1ERGdLXIAb0lxid4zH6UlJchIT0dRYYGOEJGRWYjkyMXpyHE8neJiYWtjo/eIyFyYTXJUV1en+ozKAWnffv8Dvp/5EwoLC/WrwO7du9Xr5twNhoiIiOhQFmI7dJA9EZk3s0iO6urqkZCUhHEPPYIB/c/HY48+hscf/R9+/v139bqcM+Lp557HQ4/8T83IQ0TU2snaZgtLWawiIiOTXef8AwP1HhGZO7NIjtJ3p+O18ROweOEixMV1xOVXXAFrm8P7V3bs2Al//vo7snOy2XpERK2eo4OjmlSFiIiIWo7Jk6P6+nrsSknBkkWLMebWW7Bly3q89srLcHX/Z30YWYM6eNAAWFg2I3lnipouloiotZFTocpN8vX1QVjI6a8ZQURERCfO5MlRWXk5UtLS4OXliaFDBuvokQ4ukpadnSMKD2w5IqJTZ2FpqSpdzM3erCy1ERERkWmYRbc6S1FIkYMVff18deRIWdn71EdPd3dYsh8+EZ2GwOBguJnhQofV1TVqIyIiItMweXLk7uaG9tHRKCgoxOzZc9XkC+J/EP/7mxxjNP3zL9THTvFxR10vgIiIiIioNWFzQMszeXJkZWWF6HbtMOyC4Xj/nXdwzfU34LsfZ6KirBLJO1Lwg/j84ksvw/ffzMAll12K8NBw9TVERKfK2dnZbKfWtbCwhKWljfjI+xxRayErd7ds2az3gPWrN6C+nuOn6fg6demM4LZtYMP1sFqUWXSrCw8LwwvPPYchw4fj5x9+xLNPPYXC/FxMfPtt3CCSpfmz56BHr154fcKrsLe3119FRNT6eHp7IbpDe/j6++kIEbU2jY214v8P7SNDdKQP3nsXY264AZ4eHjpCLcEskiM5MDoyIhyffjIFCxfPx/MvvYj7HxqH+x58EI88/jjmzJuNxQvmISoiSq0XQER0ugoKClBeUa73zMO+3Fyx7Vf3RHOcMIKIzhQmRvTf5DASlntbntm84/KP7+7ujr59+uJRkRi99vJLePXlF/H800/i/AED4eTkxBOEiM6YgsJCkRxV6D3zUFNTI7ZqvUdEREQtzSyyjcrKSixbuRKTP5mKffv2wdHRUY0JkJuDgwN2pKRgzK23Yd2G9X+vAXKuS01PQ0rqLnz1zQysWLkK1dUsUBGdjKYmOfmLedXeHpyQhoiIiEzDLJKjlF2pePqZ57BgwUJ4/Gt6Xdm1JCggAKvXrMP/nnhK1azSgcVz5VZRUYGa2ho0sURFRERERHRaTJ4cVVRWImlrErL37sWgQefDyenAYq8HyeTIzc0N118/GhvWrsOWxAQ0NBh/hheZ0KxesxbTpn+On379Da+/9Ta+mvEtysrL9BFHV1RchDfeeRc/zPwZM3/6Fb179USPbt3gwIkqiFoFNzdXhLRtA09PDsAlIiJqaSZPjurq6lBUVAwbKytERUQcdVyRjHXq2Al1tbVITt7ZKpKj7dt3YJVIjvz9/REpfm8nZ2fk5efjux9m6iOOJKcCfezxJ5GVlY3rR4/GLWNuRPv27eHq6srxWEStgLwfyq7DdnZ2XM+NiIjIBExeopYtHn6+PqiuqcHujAwdPVJeXp76KFuRLFpBIrA1aSuSEhLRPjoKbYIC0b1rFzg7OeKP337XRxxOJoQ/zvwZixYvxX1334WI8DCEtG0Le1GI4qxWRCdH3ndszDD5KC0tFVuJ3iMiIqKWZvIsQ9aQBgcHw0Z8/PrLrzF3/gLU1v4zrkjWov786694/9330dxsiXbRkbA2+CKwOfv2ITEpCWhuUr+7bPmJi+2gxlZligQxUSRO/yaTo08//xxeXh5IEq+/8/4HePPtd/G/J5/CqjVrUFMr10wgohPh6eUFRycnvWc+GhrqW0XLOBH9Qy5cH98xTu8RkbmzaDaD6Zrk2h4ffjQFH0ychPDwULQJDoK7pxesbWxQsD8X6bv3YNvWbXjokUfw0gvPwsXFxdCtJWlp6XjjrbfQWF+PadOm6iiwcOEiPPDAg5g8ZTIGDuivowfIGf0Cg9vi4UcfwY3XXqumIG4W/33w4WRYWlrg5ReeR1BgoD4aeGX8BPw08ye4OjvD3d1NR48vMioK14y+Ru+ZTklJKbZt265mK4yP76ijxrJlS6Jq3XNxddER48jLy0dxcQnatYvSEeNZt26DOndk5cvRzJo1Bym7dmHokMGIi4vVUdP77fc/xc++Dj4+3ojv1EmNwzQSWZm1du169OnTS0eMJy1tNxwc7BEYGKAjxiCfEfK+I8/57t276qixbNuWjIAAf8OOtysVz66MzL3o1OnwRKihvgErV6/Gt9/9gCkffaBiQwYNwUfiWR8ZGSmSJ/PoDbN5cwKioiLUs9do9u/PQ2pqGry8vdC+XbSOGou8d3bpHA9bO1sdMY69e7PU/T80NERHTt0a8T788utvmPHV5wgMMM192CySI1lTmpGZKQoGv6vCQWZGJnJz9sHKxkqtfRQUFIgrr7gC11xzjRqobPTxNaeaHLm6umPq9M9wy403/P0ePPTY/5CYmIhpH09BeFiYikkyOZr84UfIyc7Wkf/WvUcPPPvcs3rPdMrKyrErNRVOjo5o376djhpL8o4daNumjVqfy2gKC4vE36AMYWGhOmI8CYlJiBHnjq3t0R8yS5Ysxe49e0QhvjfaRZvPg3T+goVITk5WBfOIiAjxoOysXzGGxsYm8d4nomsXY/3ch8rcu1clGH6+vjpiDFXV1eLc2aHO+Y5mlPCfjF2icCsrBtzdTqxCz9yUl5cjR5Rd2v2rcN7Q0IhNmzfj199+x2uvvKxi142+FlM++VgNFTAX28X5ExLSVj17jaagoFCVIz083A8rCxmJfG51iGkPGxsbHTGOffty1bh4WV4/XVsSErFAlIe/n/HVuZ0cSfJNlf3t5cVZVFyMYlFAk41DruLGIW8enTrGwcPTE61hdM3pJEff/vA9rr7i8r+To+lffIk3Xn8Dv/w8U03OcJBMjlauXIVe5/VAWOiJFXJljUunTp30nunIwvmmLVtUd8OePbrrqLHImo/27aMN+ZCXD/fCoiLDFrCkpctWoOd53WF/jFkcf/zpZ2zbnoyRIy5Gt65ddNT0PvxwCtasW4euXTurlqPBBms5koXAJcuWYejgQTpiPMk7dqq19mRFnJGUl1eoc0eOp+vXt4+OGsumzVvQJjhYJUhGJCeXSktPR4/u3XTkALnsxoKFi/HZ59Px43ffqliHmFgsX75MPXfNhZxBN7ZDjHr2Gk12dg6279ihKjVkedGIlixdjt69zjtmjwdzlp6+G42iHB8VGaEjp27J0mX44quv8dX0TxFgouRILjpILUwkgc0vv/xK83XXXd8sEsHm6urq5uycnOYffvyxucd5vZtF4VQf+Q+RHDUHtQlpnvbZ9ObGxkYdbW6eO39+c1BQSHNS0lYdOeD/XhvffPtd9zSv27BRR4wjLy+v+dff/2hesmy5jhjP4qXLmkWCofeMJSMzs3n9RuOdN4eaPXdec1VVld470mdffNl86x13Ni9avFhHzMNzz73Q3H/AoObnXny5+c+/ZumocYhCYPPvf/6p94wpITGxOTUtTe8ZR4l4rsj75rwFC3TEeFatXtO8b1+u3jOe/Pz85mXLV+i9f9TW1TX/+NPPzQMGD9GR5mZXV7fm/fvz9J55WLR4SXOxKJMY0Z6MDHX+r1u/QUeMZ9acOao8aEQ7du5s3rZ9u947PX/NntN8wYhLmnP2HVkWbilm0z+tublJNUknJG3FwsVL8Nsffx51q6qqVKvIG5mslYmJaQ8Xd3fVDCweatiSmIiComL07NVL9bmWY4rmL1ykaqHERa8GdF540UVYvmLlYb+/HI/VrkMMHBwddISIToTsOii7IpkTeR+U4w9k7b8cc0lEREQtyyySI5EpqzV/nnv+Rbz4wot45f9ewWuvvnbUbcfOFDXoy+g6d+mM7t27qz6mSVu3YdPmBNTW1uGaa65SrxfkF+Ddd9/HkmXLsXL1GtUH9c47bldTnssFYFWy+OdfInnajTFjboC3l/k0zRMZQX1DvVneS1xcnFVXArkYLBG1DrJSc096ut4jInNmFsmRbD15/fW38OmnnyE1LRVNzU1oG9IWUVFRR2zWNtatYl0fOehxyKDzEREWBi8vT7XOUa+ePdCj24G+ynK2GDneQA4slOsZyTFGsh/zrTePUTMpyT6pdra26nuMuOgiNYMfERlXcUkJSsvK1DgpOajY0cF4g6KJ6OhkcpSVuVeNH5abwTvAELVqJk+OampqsHXrVixfvhznDxqIZ55+Gs888wyeffZZPPuc+PivLToyyvCz1Uk21jYq8ZEDZ7t27owLhw9Dr/PO+3sAuRyQ+tijD2PQwAHo16e3ismkUB53+aUj1ceDm2w1ag3vCdG5rEQmR6Wleo+IWqPKKpEctYLhAUStmclL1LKbWG5uLtxcnHH1qFG4dvQ1GD50iFowrX109BGbTB5aQ8sREdGh6usb1GxvRNR6ySmP5cbkiMh8mTw5srOzhZccL2NpiarqKh0lIjp7PD081HTN5kRO9yuTIwsLtgITtVZ7MjLVJpcvISLzZPKnsOxXHxcXh3btY/Dn738iads2/QoR0dkRFBgANzNcy0OOHXTm+EEiIiKTMXlyJGtPHJ0c0b59O6xZtRYTJryOGTO+Per27YzvUFhUyOZoImp1yivKYWtvC08vTx0hIiKilmby5Eh2Jdm5cyd+/eVXlFeWY8bX3+CGG248xnYTdqWmtoqpvInItCoqKlFbU6v3TG///jzkFxToPSIiIjIFkydHcnIFZycnxHVoj2FDBuHiiy865nbRxReIY104IQMRnbbcnFyUlpTpPSIiIiIzSI5sbW0xoP8A/PXXnye0xcV2gJWVlf5qIqJTc6B7rnl10bW2thGbtd4jotZAVufK9QmJyBhMnhwREZlCc1ODSJDMq4uum5ub2oio9ZAVuhHh4XqPiMyd2SRHdXV12JuVjZ07U467VaiVpTkhAxG1LvIeKLsM29ra6QgRtQZykfbQkBC9R0TmziySo9raWmzasgVPP/scRl173TG3MbfdjoTEJE7IQEStTn5+PgoLC/UeEbVmcp01Dp8mMk8mT45kK9D25GT87/En8MvMmSgrLkJpURGSt25FVkYGKsvK1P72pCS1YKzciIhOh52dHazMcGyP7H5jbc0xlUStXXy3rrCxsdF7RGROTJ4cVVdXY/v2bUjYvAVXjLoKa9etwfLlyxAcEor7HxqH1NQUrFi1DCHhEYiJiUFM+3YcsExEp6VjXBwCA/z1nvnw9fWBj4+P3iMiIqKWZvLkSI4hytybjaCgQNx5x1j4+frBytoKvv6+qlVJ9sEPDgzGCy88i88+mYqsrL1q4Vgiotakqbnp73seEbVODQ0NaiMi82Xy5EgWBFRhoPng1Lrih7K0hKuLK/Ly8v8uLAwfOljFl69aqwYuExG1JoUFhaipqoaDPaf8JWqNZHlmc0Ki2jh2msh8mTw5knP/B/j7ob6+HgV6MLJc+yg0LAx//PYH8gvy1E3kj7/mqBYjexsb1qyeDHEzljfkQzciOkBeDuZyTVSUlaGyokLvEVFrVCauc7kRkfkyeXLk7OSM9u1jYG1vj6++/lrFXJydMerKy5G7Lxtxnbqha89euPP2O9DY0IzOXTpxzNEJKsjPx/IVK/H7n38dtiXv2KmPIDq3paalYcWqVcjKztYR03J0dICDg4PeIyIiopZm0WwG1aZFxcX4+bffsHDhInw08T14eHiioqICH0yejOeeegFNTXWwtLTF+x+8iztuvxV2tpyx7r+8Mn4CPv30czSL/1xcXHT0gEHnD8SwoUP0nvmRtWopu1Lh5OSImPbtddRYtifvQNs2beDs7KQjxiFbcOXfIDwsTEeMJyEhETEx7VUr9LG8+847cHJ2Qbdu3RAUHAR/Pz/9imlM/+wzkRg5YoC4PnNy9sHXxwdt27bRrxqDbOXfIt77bl276IjxZGRmwt7OHn5+vjpiDFVVVeq+I8/5Th3jdNRY5H3f18cb7u7uOmIsZeXlyMnOQfv27XTkHzU1NRg96hoMGT5c7e/L3Y9nnnpCPCOc1b452LY9GaEhbcWz13jPrfyCAmRkZIryo7thF9yV984O//HcMlc5+/ahqbEJweJZero2b0nA/AUL8f2MrxAYEKCjLcsskiP5IxwcpGhvb6+6zcmY7GpXXV2DXWkpaBfVTr3GqS9PjEyO0tLScestN6Nbl846esCB6YLNt/UtP78Aq9euVQ/IAf366qixLF2+Ah3jYuHp4aEjxrF3bxby8vMNXcCdO3+BOneO1wpz6623wdnVFcOGDRMPpBhERpjugbp7zx48//wLqjLg6mtGYceOnQgLDVXnkJHIe/icefNxycUX6YjxJCZtVYXDiHBjVQ6UlpVh6bLlav2coYMH6aixrFm7DqGhISavqDhVBQWF2LFzJ/r17aMj/5DJq7u7J/oOHKD2ZRnn15k/mlUiuGTpMnSOjxc/k5uOGEdG5l4kJCaqwnT3bl111FjkvfP8Af1VWddodu7ahcaGRpXcna7Zc+fhw48mY/q0qQgw0ayyJu9WJ8kJFopLilVB5uB4IvlRZs9ubq7iYu0sCvSW2JGSwkGMJ0Gu4yLfU/mgP3STF55Mjsx3s1IJ3MEkzoiboX92+f6L7WivGWU7kfdfTvBiaWGpjzXt7yt/Fkl+tNbnvlHPIXmvPlrcOJvpz4dT3Q6cN8Z9/9U5b3X014yxHf+6PZQs4xztGFNuB352Y577B9/7473/5r4Z+t55Bs8d+TeETAVMOL2AyZMjWZvy+x+/47LLrsAfs2bp6OGsLK3w6x9/4aILLsKGTZs4DSYRtSpyvbfaWs7CSUREZGomT47k2h4yQdq/f7/6eCw2IpuUxyQkJjE5IqLTZmlpDQvdYmNqsouNg5OT2oiIiMh0TFYykAO+tyQmYtXqtdiVlq5qTVNS07B0xcrDtiXLlmPS5I8x9dNP1VTegQF+f3dBISI6VW1C2sDLy0vvmVZ1TQ2cXZzVYGIiao0s4OFjrEk+iM5VJssy5Kw6zz33Au679158OnUa8vPyMOWDSRh7+x2HbXeOHYsJr76KlcuWoXO3bujRrTsnZSCi02ZnZwdrG/OYmCQ3dz9KS0thZcVlCohaI0tLC4QbbJIPonOVyZIjOUNL5y6d0UUkO+ERkbCzt0dEdBS69ej+r60HBgwehFdfe00kUZ/A29v770kbiIhOh2yxkdPv1taZdryPnJSmvp7dhYlaM3t7O/0ZEZkzkyVHISFtcecdd6h5/i+7bKRKlq666iq89MILR2wvv/A8xtx0IzrHdzowiwUR0RkgZ7+sb2hQXXaJiIiITJYcOdjbo01wEGJjO+CSESPw6GOP4qILhiE6KvKILSoy0pDrxRCReZPrkqSn70ZJSamOmI4c/8QxR0RERKZl8pkN5Iq6cha6NatXIy+/QEePNGf+fFx//RikpaexlpeIzoiammo1OYzs1mZKFRUVaBb3NTs74y3+R0QnrqKiUm1t24bAkj1hiMySyZOj+oZ6ZGVnYd269diXm6ujh5PT3BYWFGDmzJlYt2Ej6uvr9StERMZXUV5+3KUMiKh12J2WpjZXV1dYcvw0kVkyWXJUXVONPZkZ2LotGXv3ZomEpw6Z4mPi1q1H2bZhwaLFaGyqR11dPZr19yAiag0aGhvVYG1HBwcdIaLWRlb0lhYXq01+TkTmyWTJUVpaOt5//wO89NJLmPnjTygqKsZ3M77FM888e8T2rNj+/P13uLl7omNsB7UgLBHR6fDw9ISTk7PeMy3Zrc/F2QVubm46QkRERKZgsuRIdo0rLStXfW9ramtVf/vq6mqUl1ccuVVUoFu37nj66SfQLjoKVlYm7w1IRAbn6uICe3vzGOMjZ8yTay5xql8iIiLTMlmWERoairvuvAOPP/4/XHrpJXBzd8eVV12JZ5995qjbM888jbvvuhOOjk7iq9lPl4haj4qyMlRVcswRERGRqZksOfIQyVDPHj0wdMggXHThhRg16mpcMuJiDB086Khb/7594OzkzAVgj6KouBgNjVxAksio5IQM1VWVeo+IiIhMxeT902xtbNE5Ph7jxj2oxhOdKxoaGpCRmYm169cjaetWLFqyFBs3bUZNbY0+4khyAKccq/Xuu+/h7bff+XvbvGUL6mpNOxUxkRGVl5chLy8PVWaQmKh1jty5nhsREZEpmSQ52pORgd9+/wNbEhLQLP4rryhXBfy/Zs/BzJ9/Pu5WXNI6ZnnJzsnB0uUrsG37DvH5PqxYtVrtr1u/QR9xdHK9pzQ5Feju3X9vMsG0tOQ4LKKTVVxcguzsLDW20VTkQrRl5eXw9/ODj4+3jhJRayJ7vcjpu4nI/LV4ibqxsQGrV6/Gk08/g2+/+wH1dfXYtHkzHn/iqRPaUnbtEt+jUX8340pISMSmTZvRpXMnxHfqKD7Gw8bGGjNmfKuPOJxMCPdkZGL2nHm4atQoPPa/x/C/xx/H+++/h/79+prNwHIiOjlZ2dkoLCzUe0TUGsnkKCAgUO8RkTlr+eSoqUkV5AP9A+AsJ1ewADzc3NGn53kntNnY2OrvZGzZWTnI3putaoqdnBwRHhYCRwd7bE1M0kccTr5vsqVt/fr1+OzzL1QXPLkv130iIiIi8+bo6Kg/IyJz1uLJkewCNqD/ALzz7lu47fZbYG9nj/79++Prr786oa1r586wNvg6RxWVlSgtLYGNtRUc7B3ERxu4urjCSdw45Xon+QUF+sh/yGkonJ2dEBwcrMZIrFmzBqtXrUb67nQ1DTARGZe9uA/Y2rWOih8iIiIjM8lAFS8vT8R37IigwHOziXl/7n7sztgDR0d7eHl6wsHBAW1E0uPj7YOKigps356sj/yHHFMUHRWJO8feLo7zxg8//CiSxa8x+ZNpItEq1UcdrrCgEJs3b8byFSsO2zZs3Iht4t/495a5d6/+SqLWz15cd7a2NnrPdGSFiJuHO9w4GQMREZHJWTSbyewG8seoqalBcUkJqqqOvd6HTCLsVA2rcaf0ljPOvfHWW2isr8e0aVN1FFi4cBEeeOBBTJ4yGQMH9NfRo3v9rbdVoWrq1GlYsnABwsPD9CsHvDJ+Aj779HM0if+cnOXaUP9oE9wGbdu21Xv/aB8djZtuvF7vmY4cf7Fh4yY1eLV3r546aiyrVq9Bh5gYuLu76YhxZGfnoED8DeRYOKNavGSpOneONxZPTn7y3Q8/YNeuVNx68xhcecXl+pWWtWjxEvz08y9qWYMrLr8c6em7sSs1FW3btEFMTHt9lDE0NjRi4eLFGD5sqI4Yz/bkZNX9KTQkREeMoby8XN13ZNI/sH8/HTUWed+X572vr4+OGEtRUZG4dtPQ87weOvIPOb76hf97BdOmTFH7t9x+O1547hk4OR3+fDallatWIy42Fm5uxps4IisrG9u2b4efnx86x3fSUWORz4K+fXqLMq7xFgOX5Vo5H0B0dJSOnLqFi5bg0+nT8eVn0xAQEKCjLcsskqN6kSTk5OSIwsp6bNqSgIyMDP3KkeTNJDIiElZWVjpiPLLw+fY776BIFEA/+eRj9bvU1tViyeKleOqpp/H5l5+jS3y8PvroSkpLVELZMa4zlixZiMjISP3KATI5+uH7mfD08oS3j5eOHuDp4QEvz8Njknwgde/eXe+ZjmwJkwUUua5Vx45xOmosiYlJCAsLhYuLi44YR35+PkpKShAVdfo3OVPZsGGjOneO95BJFYWYP//6SxVmrrjsUgwdOkS/0rIWiwfishUrVIXI+QMHivtDtmrFlbPXhYUdXulh7uTDcf2GDejV05iVGlL67t1wEEm1qR7Kp6qyshKJSUmws7VD165ddNRYkpN3qPPew9OYrajy2bV3bxbi4mJ15B8Nopwz+eNP8ON336n96264AbfecrNKZs2FnCgqIiIczs7OOmIccrhBWnq6KtuciQK6Kch7Z3ynTrC1NV4X66ysLDU2PuQoFe8nS1Zc/vHHn5jx9RcIPFeTI/nPZ2Zm4q2338UnH08ThXl3USg+dk3KJ9M+Qb8+fWBjY/ruMKfj008/w8LFi/B///eyWtskNS1NFaj/+P0v/PbrTLUOkpziV44zkrPcyNql6poa9dCWCouK1Hs3bNjF+Pmn71VB/FAyOZKz29019g706NZVR41BFs5XrVkLd3d3w9aALlm2HJ1E4VwmokYjC+Z54m/QvauxzptDzZk3X507ssvqsWzavAUfTZmCjRs34qEHH8TNY27Sr7Ssb3/4EUuWLsMVl47EhRcMVzNyJu/YibDQUHUOGYm8b82eOxcjR4zQEeORCYa830aEh+uIMZSWlanzyNHRAcOGmCbRP12rxX1fnvf+/n46YiwFBQXq2pUzyP6b7Onx6BNPYdJ776n9t999F/fcNfa496iWJlvc5cy58tlrNHLdyC0iuZOF6R7du+mosch756CBAw05+/DOlBRVOSZ7zJyuWXPmYuKkSZg+bSoC/P11tGWZfHEc2Wq0WRRSPpkyFdHtovHE009h2mefHnOTBX2jT8gghYSFoU1IqMi2c1BWVo6t25NRWV2DQUPOV68XFRdj+pdfYXNCgloktklk5Lv37FavSbPmzsPvf83C4GGD4exivFoeInOwNyMDWzZuQt7+/TpiGrKFy8aAtYVEdGoCAwNgaWncHjBErZnJk6PyigqkiUK/f4AvHn50HB66/z5V43uszdnZRbWkGJ29vZ2qMZLjrKqrq1FbWyeizX93w5IZeElJKarEa7LFSLYSyYVj5VZUVIz6ujqRWDaolgkjdzEkOtfJ1pbWsHYbERFRa2Dy5EjOwmZnawtrGxuV9Ji4l1+LkV2WBg0coLrQbN6yBftE0uNo74Cr9aDw8rJyzPlrNhKTtmLb9h2qSf5/jz+NB8Y9hGmff6661ZWVleLB++4xZNctIjpAXvvFxcWtotKHiIjI6EyeHHm4u6NP797w9vPDzJ9+Rn5BvkgE6o+5tRayT+nA/v3xwL334PprR+PlF57D2NtvhZvbgdnN5IDChIQN+N/DD+H+e+5SrUxbNqzFzz/+gMcfeVjF5WbEAf9EdDg5O5oR+5kTERG1NiZPjqR27aLx2KMPISlxK+68+z78/tdfx9xqamv1VxERnToLSwuzaK2R4wkDA/zh6+OtI0RERGQqZpEcNdQ3qHE39g52+P2XX3DNVVdj9NWjjrrNX7gQsosZEdHpiAgPEwmJ6ddTSduVitycfXqPiFor9pwlMgazSI4SEpJw19j7kJG+G+1i43Dr2LF45PH/HXXrEt+pVcxWR0Sm5eriCnt785lGl4haLzm+Ov4/1i8kIvNg8uRILjaZtDURjg62uPf++5C0eQM++WgSXn/1laNuwUFB6iZDRERERER0Jpk8y5Ar6tbW1cHT0xODBw9WrUJyamqZAB1tA9guTUStS2yHGISHhek9Impt5PhGDz3hEhGZN5MnRx4eHujcKR6V1bVYtHiRjhIRtZwdO1OQmpau91qGXOB59tx5yMrK+rtCiIhaL07XT2QMJn8aW4qbRVzHONx//z349adfMWXqNP0KEVHLkIuwtvRCrHIiGjm5jGw9JyIiIvNg8uSovr4eKbtSMGv2HOTlF+C5p59BVFS7Y27rN25UK8oTEbUGIWGh8PXz1XtERERkSiZPjmRtbXl5uRp3FBkdiYDgYDg4Ox9z4zTeRNQa7M3OxrbkZFRWVcGKM3ASERGZBZMnR7a2tujTqze+nP4pvvvmK3z/7TfH3eI7dlT984mIjExW9FRX16ChoWW78xEREdGxmX7MkaUl3NzcENO+/Qltzs7OHNRIRGdEcNs26NSlM3xM0K2ttqYWlZWVIjmq1xEiOlfEtG8Ha2tW9BKZI5MnR8fS3NyMsrIyTP/yK3zy6WdYs269ihERnSkODg5wdXODnZ2djrScxqZGNX7S29sHbm7uOkpE5wK5ZiN7wRCZJ7NIjnam7MK4Rx7Fp9OnHwgIZeVlePSJJzD+1dfwxoTX8eADD+KLr2eoCRyIiM6kgsJCFBUX672WUVZSirz9+1Wlj+xeTETnDhsbXvNE5srkyZHsVrJh4wYsWrgQ7h4eB2JVVZj586/4eebPaNO2LUZdMwpVNTUiSXoD2TnZaOLUt0R0BpWVlaOiokLvtYzS8jLk5+ejpqZaR4ioNZPDAojI/Jk8OaoWSU9Ozj71g3SIaa9icva6GTO+hYWIPv/cM7jv3nsxbtyD2JWyE9u2J3MqbyI6o0yxzlGjuI/V1dfB3d0dLi4sNBG1ZnJ8daeOcXj4kYfVxtZiIvNl8uTIytJK9feXMzZVlFegqqoaK1auRFJCAgYOHoS+fXojOCgQvXr2gJyHYU9GBhdNJKJWw8nJySRjnoio5ciJpHx9fDDw/PPVxskYiMyXRbOJZzmQ09nOX7AQD457CD2690D7mPaYP3c+du7ciS+/+RwXX3ChOm7x0iW4YNiFmPzJx7jh2tGwt7dXcTq6V8ZPwFzxPnboEIM2bYJ19IDoqCi0b99O75mf4uISJCVtVbXpXbp01lFj2bRpMyIjI+Hq6qIjxrE/d78afxOjW3KNaPXqtegqzh07++MnHZ9/8SWWLF0GPz8/XH7pSPTu3Uu/cva99uoELF+xAkOHDcWoq69C27ZtVDwzcy/27MlAYGCAOIciVMwoGhsasWr1GvTv31dHjGfXrjQ4ONgjODhIR4yhsqISG8V9R57zPc/roaPGIu/7gQEB8PL20hFjKSkpUddu587xOvIvorS1e88e9WloSFtYWJrFsO+/bdi4Ce2iow3Zkp27Lxcpu1Lh7e0tyj3GfHatWrUG3bt1ha2d8VoVMzIy1ZCXsLBQHTl18n34YeZMfP3FdHU/MAWTJ0eSbA16+5338Pvvf6C6ulo9YG++ZQxeevE5uDi7qAHLDz78CL6d8S0WLVyAWFHg5ywvxyeTo1mz5qgTNeBfJ5csNJ7Xw3wfnkVFRdiSkKgSi+7duumosazfsAHR0VFwc3XTEePYl7tP/A2KxXXWQUeMR7Y+y3PnvypRfvzpZ6xZu04Vhi8YPgz9+7Zcof7BB8Zhzpw5uPGmm3Db7bcgOOhAJYa8H6an71Yt5tGioGIkjY0NWLZiJQYNHKgjxrMzJQWODg5o0+ZAsmoUcszcuvUb1DnfpwWT/DNpS0KCmsVNFnCNqLi4GOm7d6Nb1646Yixr169XU4y7urjqiHHk7MvBjh0p8PX1QVxsrI4ai6wsk2UzI/YkkEl/U2MjIiJOv0JvmXgfvhHl/a8//+yI8mtLMYvkSLYepYkbyvJly5Gflw83d3eMGHExwkJD1OvyR3zy2edgZ2uDZ558kl1QToBMjrYn78DVV14hbhSHF3I9PT3h7WW+NXNykPqqNWvVWIyB/fvpqLEsEeey7F/uqScZMZLMvXuRJ/4G3Q36gJfmzJuvzh05VffxfPfDTHGurVGfX3zhBbhQJEgtZdSo0Zg5cyaefe5ZkSjdDx8fHxVP2bULyTt2ivtfqDqHjESOB509dy5GjhihI8aTmJSkujpGhIfriDGUlpWpVlBHRwcMGzJER41ltbjvy/Pe399PR4yloKBAXbv9+xmz5XTxkqXo0jlePXuNJiMzU1WqypaGHt2NWakq752yYsmIPaNkpZIct9shJkZHTt2sOXMxcdIkTJ82FQH+/jrassyiTVcOTIxp1w53jr0DzzzzFO6/756/EyNJ9tW97eabcf+993AQ40lwdHRUtZ+yG92hmzknRkTngnxRiKqurlKf+/v5GrIwQkRE1BqZVYdX2YIks3/ZLP3vzcbGGhUVleoY1XGXiOgMkV2S5LICLSU7Oxtl5QemDpct4TY2NupzIiIiMi2zSI7kwq67UlPx+Zdf4a2338Ybbx57S9+djsZGzlZHRGdOWVmpWkKgpdTW1rX41OFERET038wiOdqXm4sPJ0/B88+/gB/kGIBVq465FZeUqDFIRERG5u7hDr+AADg4OOoIERERmZrJkyPZarRt23Z89+33airbe++7F089/eQxt/bt2nGmOiIyNFnJ4+7piah20XB1N96MhkRERK2VyZOjyqoq7N69G9ZWlrj5llvwwrPP4Lprrjnm5unhqSZoICIyKjkjYFlZy3XjIyIiohNj8uTIytIStnZ2ahY6DwNOe0xExmVlZQlra2tYmmAxRjnlspubG2xtOAMnERGRuTB5cuTi4oL4jh3h6eWDxYsWI3f/fv0KEdHZ5erqqtZRkOvatKTqqmp4eXkjPDxC/QxERERkHkyeHDU3N8HP3w/DLxiKuXPm4ONPpiIhMfGYW0VlBSdkIKIzws/PF9FRkfBo4XWG9u3LQUUFu9URERGZG5MnR3V19cjcm4Ht27ejoakJ4199DTfcdPMxt+3J2zkFLhEZnuzKJyeX4RhKIiIi82Hy5KixqRGFBUVIS9kFL3d3REVFwUIkScfaGhu4xhERGVujuJfJLsU+Pt6wt7fXUSIiIjI1kydHjg6OuOzSS5GUlHBCW+9evdQAaiKiM0UuLN3U1HIt0mWlZfD19kZsTAw8PFq2Sx8REREdm8mTIyIiUyssLERRUYneO/v2ZWehqqpKVfSwWx0REZH5MJvkqKmpCTU1NaioqEBJSckxt4aGBv0VRERnRlVFOaorK/Te2SW71DU1N8PfzxcREWGcrY6IiMiMmEVyJBOjnH25mDr9c9z/8KMYeuHFR90uGDESCUmJTJCIyLCysvaisqICQYGBaB/dDu5ubvoVIiIiMjWzSI5S09Lx0KOPYdx99+Pr6dORsHEjNq1bh83r16vP1f7aDerY2to69bE1kFOSy8RQbqo2WWwnSn6t3GSiyKnNiYxDXq28YomIiMyTyZOj6ppqbNq8EbP++AuDhg3FgsWLkJa2C8GhoXjmhedRV1eDhKTNsLSyxsUXX4RuXbq0igkZqqurMX/hQkx48218+vkXePixx/H+pA9RXFKsjzi+HSk7sX1HMkJDo8X7la6jRGTucnL2oaqySu8RERGROTF5clRVVa0KC22CA/HU449jYL++sLS0goeHh3pdDlaOaReDjz6ehPEvv4bsnKyTamExVxs3bcbqtevRp08vDB08GPHxndQ4hI+mfKKPOL6ff/kd3//4M8rLZTLFemgiI2kTGgoXdqcjIiIyOyZPjhrq61FZXqkWRLS1t1PJkJW1Fby9vVFUWKSOkbGhQ84XKUAj1oqEol58jdFt27oN25O2ISIsFJ6eHjive1e4uzhj3uw5+ohje/X1N3HDdaNx1x23wsnJSUeJyAhkN2LZjdbWxlZHiIiIyFyYPDlydHJEUJtA1DfUo7joQJcyG2sbBAQE4K8/Z6GqqlLFtiZtR1NzEyprag0/xmb3nj1ITEqCk6M9ggKD4Origg7tY9C2TRsUFBRg1eo1+sjDyd/7m+9/QK/zeqjB3AH+AWqFfSI6Nd7eXggLC4FbC7biyBk5G8T9DpzBm4iIyOxYiAK3STMN+c+vWr0ad917PwYNOh8fvPuOGo/z+59/4qYbx6B3v37o0CEGP33/Mwry87Bh81rEd+xk6KRAjhF646230Fhfj2nTpuoosHDhIjzwwIOYPGUyBg7or6MHyK6E6zduxLbkHbj+mlF/r6rfpk0IFi9eiMjISLV/0CvjJ2D6p5+horwcNjY2Onp88fHxePChcXrPdMrKyrBjZwqcnZzU396Itm3bjpCQtnB2dtYR4ygoKERpWSkiwsN1xHg2b0lArDh3bG2P3zojF35tamrG9M8+U62w199wg37l7Jk1azYyMjMxfNhQRERE6Og/cvbtQ1ZWNvx8fdU5ZCRNjY3YuHkLenTvpiPGk5GRCTt7O/j7+emIMch1s7aK+46dnR3iO3XUUWPZmbJLnPc+cHc35sLIZWXlyM7ORkxMex0xlq1btyEsLNSQPVLy8wtUxbPsiRN5lPuqEWwS986OcbEnXGYzJzk5OapHRJvgYB05dfJ9mD1nLr775ksEBgToaMsyeXIk5e7fjy++/gaJiYn4aOJ7cHV1Q15+Ph5/8inx5syArZ2tKORX4vGnnsBzzzwlCs3GK3Ae6lSSo0ZR6Fi1Zg12ia+95cYbVDdE6XjJ0eQPP0KOuFGfqO49euDZ557Ve6YjHzC7UlPh5OiI9u3b6aixJO/YoVoCjfiQKSwsUgmqfEgaVUJiEmLEufNfydFBX3z+ORwcHHDN6NE6cvbMnTdfPUgGnX8+QkNDdPQf+3Jz1ThMHx8fcQ6d/oOmJTU2Non3PhFdu3TWEePJ3LtXJRgyOTWSqupqJCfvUOe8LGAZ0a7UNHHeext2evvy8nJ17bZrF60jxrJdnD+yQkY+e41GVurJSicPD3eEh4XpqLHI51YHkVgbMTnaty9XVeIHBQXqyKnbkpCIBaI8/P2Mr87t5EgW/EtFYUzO4BQQ4K9aheSbLJOm1NQUbN22A1FR4egc3wXeXl6GX1H+ZJMj+SfKy8/Dh5M/wcPjHoDHIbVqx0uOZC3QFZddirjYDjp6fLJwKAtkpiZvcms3bBAPSFf07d1bR41lxcpViBXv+6F/K6PIEgm1rIXr0jleR4xnwaLF6txxcDjQwvpfnnvuedXK98QTj+vI2fPciy+pBPTuO8eiU8c4Hf2HHJO0c9cuhLRtiziDtZzKpQXmi/vYRRcM1xHjka0vTk6OCAs1VuWArFRavmoVHO0dROI9QEeNZZ2474e0aQs/P2MlpgcViOs6RVy7fXr11BFjWbZipbonGTE5zczKQpIo8wT4+Rm2ckbeO/v37Qt7ezsdMQ5ZsSHL8u3PQMXAvAUL8fHUqfji009VTmAKZpEclZaWInlniloxPjTk8JpUORapqrJaFXJOtBbY3NXW1uKDDyZh3fr1mDRpIpwcnbA/bz9Wr16Ljz6cgjlz/4LLId2xZIFjrTj25VdePaLJUrasXTzyErz79ltqHNJBMjnak5GJu8begR7duuqoMeTn52PVmrWqa8XA/v101FiWLFuuHjKeetZFI5E157LltntXY503h5ozb746d2TCfyIef/wJuLi4iCTp7LecPvzY/1QFz5133HHUB4ksXCXv2KkK50dLnsyZvFfNnjsXI0eM0BHjUeNBnZwM161UVjAuWboMjo4OGDZkiI4ay2px35fnvb+/sbo0HiTHDMtrt3+/vjpiLIuXLFWVYkbs1ihbjWSLg2xpMGq3XnnvHDRw4N/DJoxkZ0qKSo46xJx+hd6sOXMxcdIkTJ82FQH+pkmOTD4hg7yh//7nX3jyiSdUgfLf5OQMbm6urSYxkmSXjXYx7eEfFITdezJRXFKKjZsTUCzei8FDh6jEqLi4BF/N+BYJ4kG9Y+dOxHbogLden4BxD9x/2CZru2++6UZ4eXrq705Ep0K2VOfm5uq9s0e2yrm6uKrWCSIiIjIvpp/Ku6FBdRlLTU1TszidK7p364Y+vXthw8ZNqlVoS0KCmqL8umtHqddlDdR7707EoiVLsWLVatXM3TEu7ohN9k1tFx1tyJoGInMix1mVlpXrvbOnKD9fTQTBmSaJiIjMj8mTI9mVRc4+5+Hphb/+mIX03en6ldbN18cHQwYNwgXDhqKHSJSuHz0al4+8BFF67JDsZznhtVdw8YUXqEVij+Xzz6erac+J6PTIcY4yaTnb5DTegeL6dnEx9sQyRERErZHJkyNrKyuEhYZg6NAh2Ja8HY88/D988uln+PKbGUfdKirKDb/OkSRrjX28vREZEa5mpJLTDsu+1gdnKZHd5YYNG4J2UVHqmGMZMmSwIWdEIzqXyeubi8ASERGZH5MnR7V1tdiVugvLli5FQd5+zJ49G2+98SYmjB9/1C1p23Y16IuIyGjkOi5yVjFHB0dY21jrKBEREZkLkydHcr0eT08v9OvfD2PvHIu7770bF118EYYNG3bUTc7+ZfSpvIno3CRnYqyrb1ATzFhZcswRERGRuTF5ciS7lnTo0AEPP/TQCW2y6xkHMhOREcllC7x9fODIrrBERERmySTJ0Z6MDMz8+Re1lo1sBXIWBYXQkLYntLWmKb2JyDx4ennBvQXWpNqXux/2jvawM+Aif0REROcCkyRHaWnp+PLrb7Bk6VIdISIyHTd3N7i4uuq9s6eyqhJubm6wt+PU+0RERObIJMlRdXU19u/fj9KSUh0hIjo3eHh4qoWgiYiIyPyYfMwREdG5ori4GHV1dXqPiIiIzI3JkqP6+nrszcrCylWrT2qrqKxoFescEZF5aWhoQL3YziY5W52VpSWsrTmNNxERkTkyWXJUVVWFlStW4uVXXjmpLTUtDY1NTfq7EBGdGaVlZSgtLdN7Z0dlZSW8vbzg6OigI0RERGROTJYcHVipqBn1tXUntdWKDWw5IqIzTE6zLbezKXdfrppxk7NuEhERmSeTJUdynY9BgwfjzbfePKmtY2ws1zkiIsORY40qykrh7uYKe3vOVkdERGSOTJYcyT73fr6+6Nal80ltjo6Oam0kIiIjkV3qGhobER0VJRIkNx0lIiIic2Ky5IiI6FxSXlGBxrM84QMRERGdHpMkR/YO9vD19VWLIRIRnQt278lAY3MzuwUTERGZMZMkR5EREbjpphsw8PwBOkJnQ0N9PSrKy1FSUnLYVlNTo48gIsnGxlZsNnrv7JDd6vwDg+Do5KgjREREZG4smrloUKv0yvgJWLF8Jbp264KQtiE6ekBshxh06thR75mfgsICrFu/QbUs9u3dW0eNZcWqVeJ97gAPd3cdMY6s7GzkFxSgS3y8jhjPgkWL0LdPbzjYn9iU2bPmzMHS5SswaOBAXDh8mI6eWR98NBlLly3DM08+gS6dO+vokVLT05CSsktct23VOWQkDY0NmL9wES4aPlxHjGfr9u1wcnREWGiojhhDWXkZVqxcBQcHB3UeG9G6DRvUeS/HIxtRYVGhunZ79+qlI8ayfOVKdIqLM2SvHrluZtLWrfD390fX49xfzdn8hQvRv19f2NsZb8KeXWmpaGxsRPvodjpy6uT78PHUqfji008REOCvoy2LyVErJZOjGTO+g4uLKzy9PHT0gF49z0O/Pn30nvmR680k79gJZycnxMUaq3B4UNK2bQgNCYGLs7OOGIdMjEpKSxEVEaEjxrNx8xZ17tid4JTZq9euxZaERHTt0hk9e/TQ0TPrx59+xq7UXRh9zTWICAvT0SNl5+xTD3p/P191DhmJfDhu2LRZvIfddcR4ZPdHOZtggL+fjhhDZVWVKBxug52dHbrEd9JRY9mxMwV+4rw3YqWSJJ9dWVnZqgLSiBJFchEu7k3y2Ws0efn5SN+9B16enoiKNOazS947O3WMg+1Z7sVwNmRl56CpqQlt2wTryKmT78OsWbPx7TdfIjAgQEdbFpOjVkomR3syMnHX2DvQo1tXHTWGfHGTW7VmLdzFA3Jg/346aixLli1XNzlPj8MTUyPI3LtXPWi6dzXWeXOoOfPmq3NH1qKfiN/++BMLFy/B8KFDcMnFF+nomfXC/70izu0CjLv/XrSLjtbRI6Xs2qUqB2TLhTyHjKShoQGz587FyBEjdMR4EpOS4CQKhxHh4TpiDLJgvmTpMrXA8LAhQ3TUWFaL+7487/0NlpgeVFBQoK5dWftvRIuXLEWXzvHq2Ws0GZmZqoJLFqZ7dO+mo8Yi752y1deISz3sTElRlWMdYk6/YmDWnLmYOGkSpk+bigB/07QccbY6IqJTJB8GJ7pwbFNjE1gXRUREZN6YHBERCTJxaWpu0nv/TSZGO3buwOgbbtSR49uXm4OGhnqu00ZERGTGmBwREQm5ubnI3Zer9/5bTW0t1q3biA1r1urI8ZWVliOuQyw83I3X1ZKIiOhcweSIiKgF7ElLRVVVpd4jIiIic8TkiIjoFFRXV2PF6tV678TIWazc3Fz1HhEREZkbJkdERKfqBCZYWLx0Gf6cNRslJaVqimLbE5xenIiIiFoekyMiorNITtwgtwNpFCdjICIiMmdMjoiIToFc02dfTo7e+2/unl6wYasRERGRWWNyRETnPLkqv7e3l947MU2NjSguKdZ7x7Z5y5YDixp7uBlycT8iIqJzCZMjIjrnOTs5wcnRUe+dmNraOmxN2KZakDYnJOjokeSU33LyBn//ACZHREREZo7JERGd8ywsLGFpeXK3w6amJlRWlqmP+/fv19Ej5e/Pw77sbDg4OMDa2lpHiYiIyBwxOSIiEvJy89R2Iurq65GVnYVmPVtdQ0Oj+ng0sutdQVGhajWytrbSUSIiIjJHTI6IiATZTa62tlbvHV9zUxOqa6r13vE1NDaorneyZcrCgrPVERERmTMmR0REQnNzI5qajt0CdKh6kezk5RWIhMdGR44tfddu7Ni2Ez5eXnCwd9BRIiIiMkdMjoiIhANd5P57UVepvq4e+/fnITI6UkeOraS4CIUF+fD0cIetHafyJiIiMmdMjkykrq4OSVu34rc//sTiJUvxxdffYNacuaisrNRHHE4W3EpLS9VxL7/6Ku59YBzuuf9B/PzLb6iqqtJHEVFLqK+vQ05urpqe+3j2iWPksbJVKiIi/KRnxCMiIqKWxeTIRNLS07Fi1WrUiiTJzt4O+QUF2LEzBXP+v737gI+iWtsA/pBAIL0QIAktlBBCJ/TeUSyAgB0R+73ftQD2Kyi2a0URUVFQUFGxUWx0CCAdQieEkE4J6Y1QUvjOe3Y22UACoUgy5Pn7G8memWx2z8ycOe+cMsuWGVsUJzNibdm+HYHNAtAxuAP8fH3g41MH06d/itTUiz9rhYiunrz8fGRmZqJu3XpGSsmiY2LUtmd19zsvTy9Uq3bxbnhERERUfhgclZPdu/di545daNUiCAFNmiC4fTs4qiDp119+NbYoTgZy169XD107d8ZNQ27EXXfejrvvvAOp6WnIzcs1tiKiy+Hl5QlPjwu3AtnKy81DcnIyPD09jZSSxcXFw9fPF00CmqB69epGKhEREVVUDI7KSWpKql7c3N10y1Gd2rXg4FANcbFxxhbFyUxXzZs1M14B7u7u8FCVOQ9PD9jbcXpgoivh6uoCZxdn49XFycQNJ05kG69Kl52dDS9vL9TxrYNq6vwmIiKiio3BUTlISU3FsYRjqFG9GtxdVXBUXQVHtWrD08MDOSdzdFecC5FxSWvXrcfqNWvRt08vODtzHAPRlXBwcIBDtbJPliDd6rKystGwYQMjpWTpGZnIV9sSERGROVQ5a32KIV0zkZFRePf995Gfm4tZs2YaqcDKlavwxBNP4rMZn6FP715GanEnck4gZO06zJ+/UD87papdFdx5553o2bMHnByLpgl+46231futRvv27eB/TgXO2dkZLi4uxqsi7m5uaNSokfGq/KSmpWHXrt1wdXNFx+BgI9Vctm7fjmYBATpPzSYhIUEH8C1btDBSzOfvDRvQsUMwalSvYaRc3LSPpiG/IB/jx483UkoXFRWFf/37P/j3v/+FN157DR9+NBW9e51/zn6o3jM2LlYHSM9OmIAGDS4cTInY2FhERcegbl0/fQyZSX5+Htat34C+vXsbKeZzMCICjqoslW7MZiKtlFu3bdcPG+7WtYuRai67du9GXT8/eHt7GynmIg98jlbnbnD79kaKuWzZug1BzQPh6upqpJjHsWPH9LjtWrVqoVVLc167/l6/Hp06djRlF+yYmBh1/SxAk8aNjZTLt07lww/z5mHunNnw9fU1Uq8tthyZjMSy1ao5oE+vnujftw/i4w9j2rRPkJSUZGxRJDoqGj/9/As+mTGj2PLdD/Pw51+Lz1s2q4JRP7CynBepYMkEFAWqQlnSejMs8tnle5S0ruIv8ryfghLSzbMU5BcgP+/Sjp+CswV6RsiUlJQS18ty6tQpHE88jkR1vuWePoWGDerrc00uCiVtn6i2rVO7jtquIeyrVi1xm3MXCaQk/+XfktZX6EXlueR9ietMski+mzLvrceNCvBLXl/xl3w5b02Z95ZFyhz5DiWtM8Mi3YVLSjfHYjn+zfwdzHz8yzXwan12uYaUd7MNW47KgQzk/nDqR/oO8YwZn+ruPHLXb+26dXj9tTfx408/oGmTJsbWF7YqZA3GjnkIf/31G1q1KrpbIi1Hy5evVGkt0aBB8Tugnp5eqOnlZbwq4uvjg+7duhqvyo8Eehs2bYaHh4cOAs1IWvfatG4Fr4sM2K+I4uLjdeXfrK12Ysmy5frYkRaAsnr55VdwKDISkye/UmqLTVZWFvbs24voqBi88vLLWLNmDYKCWuD7eT/glpuGGFsVGXTjTejTt48eI3jHyBEqUKptrCmdtFyEHQhHI39/fQyZibRmL166FLfefLORYj679+zRretX4w7otZSRmYmQNWvh5OSIQQMGGKnmslGV+3Lcy0ysZiTXdjl3e/XsYaSYizxWpH27tvraazaxcXHYuWs3/Hx90aljByPVXKTs7Nenj279NZvwgwd1cNQiKMhIuXzyWJtp06dj9qyZul5aHthyVA6ky0CLFkGo5uCgKqKH9UVt1969OJ6UjFat2+jA6OTJU/pEly5OxxMTjd88X7OApmjRKkidTOc3wwY0C8DY+8fg+WeeKbY8+tCDGHnb8POWihAYEZWn3Nw8nDlT+uyPp06dRmRkDI4lHId3GQKdI4cPo56fr56R8lK6+BEREVH5YHBUTur4+KK2ioiTVEB04oRMwhCLU6fPoH2Hdnp9VnYWFi9dhojISERHR+u0kuwPC0O79u30nU4i+mfJtPlyd/hETg4almF8XnZmpu4/LpOm2NmzuCUiIqroeLUuJ941a6J27dpITknRYxjS09Nx9mwB/Bs21OtPnzqNg+EHkXA8EYkqgJLmShmst+j3PxC6cyeiYmJ0QJVz8hSCmjdHDUfelSb6p0mfcAmMZOyRw0Ue6Cpd8KQPvDwLqZa3N6pVrWqsISIiooqKwVE5aRHUXE+oIAPPMjIy4ersgkYqMBo4oJ9eL0PB8nJzcebMGd3NRypZa9asxa/zF2DrtlAcioxCZHQUXFyccfuoEXoacCL6Z8n5eOToUT2bn5fn+eP2bEmrrwRTTRo1RvPAQFP2IyciIqpsGByVE3muSvu2bXH7yNsweOAAPPLQAxh26y1wUUGSaNCgPr79ZjbuvetOjBoxHNWqVcNL/30R38z+Eo89/CAGD+iPgf366cV2Cm8iujw11Hl0sQkc8oxudTKBinSLvRC5geHs6gZ7ez6kmYiIyCwYHBERKXV86qiA58KzZJ08eVJ3dz0cfxi1vGuiSpUqcHQq+SHMByMOoWlAEzhUL/vDZYmIiKh8MTgiIjIUnD2ru7CWJudEDvbt3ovDsfFoHtgMVatVRaOmTY21xaWnpcHD3Z0tR0RERCbC4IiIyHD69GmcUkvpziI//wzs7M/C19cHdlWqwNXV0hX2XIkJCfDy9kZVe07EQEREZBYMjoiIDPoJ33l5xqviZF3OyZP6Z+lOJ+MAL0SeGF61alW1rZFAREREFR6DIyIiQ3JyCo4fL/mhy6lpadgeukN3k3Os4Qj/BpZp90uTlJIMP18fFSBdOIgiIiKiioPBERFRGZwtOIsqVexQ268uataubaSWTMYt7dy2Hb4+PhdtYSIiIqKKg8EREVEZpGdkIDwiAs2aNUXDhg2M1JIlJiXqAKldm9aoUaO6kUpEREQVHYMjIiKtih5LVLqzcHJyQps2bdEsMNBIK9m27Tv0GCUvLy/OVkdERGQiDI6IiBRfX1+9lCYrKxsREQeNVxcWGxuHDl06o3p1thoRERGZCYMjIiIiIiIihcEREVEZnDyZg6zMbPTr0xudO3Y0UksWFx8PV2cX2NmxiCUiIjITXrmJiAz6IbCnLM8yOteZ02eQlZGOmjW94OHhbqSWLD4uDr5+frCvygfAEhERmQmDIyIiQ0ZGBtLS0oxXRdLT0xF24ABcnJ3RtXNntG3d2lhTsrT0NNStWxdVORkDERGRqTA4IiIynD1boKfgPteZM7k4kXMSHjVrwsHB4aLPLtq2Zat+ACxbjoiIiMyFwRER0UVIS1BUdDTq1vUzUorIlN1hB8KNV0BqWipOnTyJtm1aw6Gag5FKREREZsDgiIjoIiQAOn3mTKktRqdOnTJ+AvLy8vS/jo41YGd3oecmERERUUVT5axi/EzXkTfeehs//zwftWvXQq1a3kaqRYfg9ujcqZPxquJJz8jA/rADcHFxRptWrYxUc9m1Zw8aN2oEVxcXI8U8EpOS9D5o1rSpkWI+W7eHok3rlqjuUPbnDIXu2IElS5chMDAQI28bbqRaSKvRL7/Oh5+fL0bfc4+RajlWX578Glqrv/XIgw/qtL3792PCU+Pw3Q/fwdvbWx4tq9PL6vCRI4iLPwwfnzpo7O9vpJqDBJFbtm1Hty6djRTziYqOQY0aNXS3SDM5kZODXbv36GdrdWjfzkg1l/0HDsCnTh14eXoaKeaSkZmpZ6ps3bKlkWIuO9Xx07RJYz220myOJyYiMipaT5gTGBBgpJqLlJ3tpMeBg/l6HMQfPoKCgnw0bNDASLl8kg+//f4Hfpj7tSqHS3/24D+JwdF1SoKjkJA1qoLYGvXr1zdSLVq3aol2bdsaryqe5JQUbFOVW3d3N1XJ6mKkmsuGTZvQIqg5PNw9jBTzOHL0KJKTk9G2TRsjxXxWhYSgW9cucKzhaKRcnEy48OPPP6NevXp4+IEHjFSL0B2hmPbJp+jXtx/uH32vkQqkpKbgwUceQ3tVGZ08caJO+/izGfj9t0X4ad4Pl7X/I6OjEBERiQYN6qNF8+ZGqjnk5edh5eoQ3DBwoJFiPvvDwuDk5AT/hg2NFHPIzMrCho2bdItln169jFRz2RYaigb166F2rdpGirmkpKYi4tAhPWmLGa3fsBGtWrWAu9uFZ+OsiA4fOYy9+8JUcF27QtdvLmTl6tXo0b0balSvYaSYx6GoSOTnF1yVwFTyYdZXs/HNV7Mu+GD2fxKDo+uUBEcHIw5h9D13nVfJdXZ2rtB3hpKSklRwsRkeHh7qIt/TSDWXkLXrVGDaypR3QOXOp7QedQwONlLMZ8my5frYcXQse3B0IDwc38z9Tt+pevz//m2kWqxYsRIvv/KaWibixsGDjFQVyKsg8va770GHDh3x/tv/02nPvvgSYmNjMWvGp3Bzc9Npl+JgRIQew9TI318fQ2YiXQoXL12KW2++2Ugxn9179ugysknjxkaKOUirRciatSqwc8SgAQOMVHPZqMp9Oe6l1dSMpDyQc7dXzx5GirmsDlmD9u3a6muv2cTGxWHnrt26/O7UsYORai5Sdvbr00e3XJtN+MGDuudAi6AgI+Xy/bVkKaZNn47Zs2bC16d8WvA55ug6Jk2znp5eqFO7drHFjE3mRNdCsgoKjyckGK8scnNz9YQMOJuPoOaBRmrpIiIOqvPOkw+AJSIiMiFevYmIDCdzcpBz4oTxyiIzMwuxsXF6LEdZ7mKFHziIRo38Yc9nHBEREZkOgyMiogs4c+aMCpAydUtQWQbKZmVnw93dHVWqcKY6IiIis2FwRER0ATknc5CdcxJ+9eoaKReWlZ4O75pe7FZHRERkQrx6ExEp8gyjkp5jlKMCo1OnT8O/USMj5XxnCwr0dN+y5JzI1lPQV61a1VhLREREZsHgiIhIkWcS1VLLuXJyTiAtLU1PblKagrNnsWvvXr3UqlMHdf382HJERERkQrx6ExEp7m5ueqzQuWRChrTUVDRsUPx5YbYKCgoQFhaul6YBAQyMiIiITIpXcCIiG2np6fo5T1Yyg93pU6cQ0LSJkXI+CY4OhofrpWHDhgyOiIiITIpXcCIiG6mpqUhIOG68kgeb5qJALW7uF36gq7QuyeLh6cmZ6oiIiEyKwRERUSlOnDiBxKRkPVGDq4uLkXq+s2fPIiMzUy81a9aEio6MNURERGQmDI6IiEqRpAKj6JgY1PHxQU0vFfSUQrrVRURE6CWoeSDs2a2OiIjIlHgFJyIyWLrDFRWL2SdO4HRuLpo0bWqknE9ajU5kZ+NofLxeWgQ155gjIiIik+IVnIjI4OjkDGeb7nNZWVlIT89AzZrnT/FtlZ+fj8hDh+Dq5qaX5s2aMTgiIiIyKV7BiYgMNb29ULNWTR3wCJlgIeHYMdSqdeHgaH/YAQQGBemFkzEQERGZF4MjIiIbZ86cwanTp/XPGRmZyM7MRuNGjfTrkpwtKEBmWir8fH31AjA4IiIiMisGR+VEBnBnZGTg6NFj+pkqMbFxOJaQgLy8PGOL8+Xm5mJ/WBg2b96M7aE7EKoWmXLYepebiK6cnIOnTp3S55ucW1Xt7eHoWMNYW5y0Ejk6Oel/q1evrhc2HBEREZkXg6NyIg+aXLVmDX6ePx+rVofgsy9m4oefftYzY5VEgqn9Bw7grXfexcMPP4o77xmNO9Ty4bRpOriSQeFEdOXS0tIQFR2Nw0ePICU1GW5uLmjcuOSWo6pVq6Jp0wAdHDVt1kwvREREZF4MjsrJjp27sHXrdnTq1BE9undD27ZtYKcqWF/O/trYori8vHz89vufmPrB+whZswq33z4Sw4cNxWfTP8HWbVtx2ugGRERXLuH4cWzatAXRMfEqOPKAq4ursaZk9vb26NWjm1445oiIiMi8GByVA+m2s2/PPkRGHEJj/4bw9PBAx+B26l83rF29CqdOnR/oVKtWFf/3r0f0s1ZkmfDUE3jumfFwdXVDcnIqci/QHY+IykaCHHv7qjh2LAHr1m9AcmoKmgY2MdaWTmana9KksV4YHBEREZlXlbPsj3XNRUZG4d3330d+bi5mzZpppAIrV67CE088ic9mfIY+vXsZqSWLPxyvu9INHDAE3//wDdq1a4uqqlJn9cZbbyP8YARG330X2rVtY6ReWNWq1eDi4my8Kj9JycnYtHkrPDzc0atHdyPVXNb+vR6tW7aEp6eHkWIe8YcP64efBrdvZ6SYz7IVK/Wx4+joaKSUzYpVq/HXkqXIzMxEisoDV1dXDBjYH/ePvtfYojiZsOG/L7+C+T/Px7GjsUbqlYk4dAgHwiPg799AH0NmIjd+li5fgZuH3GikmM+evfvg7Ox0wUk4KqIMdcyuXbceTk6OGNCvr5FqLpu2bIV/wwbwqVPHSDGX5JQUhIcf1L1BzGjN2nW6F4uHu7uRYh5x8fHYtXsvfH190DG4vZFqLlJ29unVEzVqlDzGtSI7GHFIj9GVh6BfqSXLluPTGTMwZ9YsvT/LA4OjcnA1gqNPPp2BM+r3pSL74vPPopZ38amGJTj67JNPcfTIESPl4jp26oSJkyYar8pPZmaWriA6Ozmh+VU40cpD2IEDaFC/vqpklX+wealSUlJ1cNCokb+RYj67du/RhbSDg4ORUja71e9tDw1FYmISYuPiUbeuH4bceEOpgWJOTg6+/2GeOg+P4NVXJhmpV0YmZpGJWmrVqqWOoXpGqjnk5xeovN9t6sBaKlkysUad2rWNFHPIOXkSYWEH9DHfupW5gmqriEORetp8M1bOhTwXTc7dwEBzjj2URxI0VMGpXHvNJjk5RZXZcfqGpNlubFjJdUseIl6tWjUjxTykt4WMjZdr5pXauWs3Vqj68I/ff2vMAHvtsVudCUk8a13sq1ZFlVKmDpauPnKhlLsQZVlkW/mdCrFUUd+qpHSTLFWqlJxujsXceX8lSxX13YU6uwonObGzL3lb6yKTMsiMdiWtu+xFHf+yH0pcV4EXe5VX0q2wpHWmWUx67trLv6bPe5N/frWYuuxU+a+PI7MucvyY+Npr7rJTPvvV+/zljS1H5eBKW44SkxLx7pSp+nksr708ER4e53fdkpYjmR78sUceRqcOwUaqOSQlJWHDps36e0kTsxmFrF2HNq1bwcvT00gxD7lzLjMgdgw213FjS5rl5di51G510h3vqzlfY9uWLYiMiMCgQYPw0bSpCGre3NiiODkHN6ltpbXzlpuGGKlX5qD6u2EHwtHI318fQ2Yi3eoWL12KW2++2Ugxn9179ugW3yaNGxsp5iDd6kLWrNXd6gYNGGCkmstGVe7Lce/jY9JudcnJ+tzt1bOHkWIuq0PWoH27tiXWKSo6aTWSFgdpaejUsYORai5Sdvbr00ffrDab8IMHdbe6FkFBRsrlk67t06ZPx2xVP/b1KZ9udWw5KgcyaLtNq1Z6Om+ZLjgzKxP7wvYjVlVKa9XyuWhg9MmMmXjztcmY9sH7pizEiCqyI4cP68BISBef0gIjIa2tvXv2vGqBEREREZUvBkflpFnzQDQJaIaoqBikpaVj6/YdyM7JwdDbhur1iUnJeO+DqVi/cSM2b92qu/gcTzyOF196GY88eD8cbPqkLvjtd/1clgs9QJaIys7Hzxfde/dS52npgRERERFdfxgclZOunTujb59e2LR5s27K3rVrN/JVcDP6njv1+pTkZEz78GOsWBWiZz6TJ/YPHT4Sc7/+Gq1atoGXlzc8PWvqZd68H/UAPhn7QESXr3btWroZ39u7Ftq1a48GDRsaa4iIiKgyYHBUTlxcXDCgf3/8378ewx23j8KrL0/Eow8/hFqqUiYCAppi+/aNePqpJ/B/jz6i+6D++dtCxMZG48CB/QgL21e4zPh0ernN6EF0PZHAqGGDBvBw90QjFRjVNs5HIiIiqhwYHJUTmZWkuoMDXJyd4eToCDdXVz19pnWWDmkFql27tg6iZHCwbO/t7Q0fVXk7d5GHyMrDK4noysj5J+eSzDYo/1aEWXOIiIjo2uGVn4jIILMLDh16K8aMHY1WrVqgXr26xhoiIiKqDBgcEREZpLVIHmA6asRt6N61K5oFNDXWEBERUWXA4IiIyIaM75Mn9Et31urVqxupREREVBkwOCIiIiIiIlIYHBERERERESkMjoiIiIiIiBQGR0RERERERAqDIyIiIiIiIoXBERERERERkcLgiIiIiIiISGFwREREREREpDA4IiIiIiIiUhgcERERERERKQyOiIiIiIiIFAZH17FTJ0/i2LFjiImNLbakpacbWxARERERkVWVs4rxM11H3njrbSxbtgLNmgXAz8/PSLVo37YtOnRob7yqeFJT0xC6Yyfc3FzRuVNHI9VcNm/ZiuaBgXB3dzNSzOPosQSkpKSgdauWRor5rF33tzp2OqFGjepGinlEx8QiMjIK9evVRWBgMyPVHPLz8xGyZh0G9O9rpJjPgfCDcHJ0RIMG9Y0Uc8jKytblTo0aNdCzRzcj1Vx27NyFenXrolYtbyPFXNLS0nAoMhqdOgYbKeayafMWtAgK0tdeszly9BjCwg6gdu1aaNO6lZFqLmvWrkPXLl1QvbqDkWIeUdExKFDlf9OmTYyUyxei8uGbb+fi29lfwtfX10i9thgcXackOPrj97/QuHEjFRwVP7hatmyB1hW48EhPS8feffvh4uqCdm3bGKnmIhf5po0bw9WEF5njxxN162Jzk1XMbW3evFUfO9VNGBzFxx9GbGycuij4oEmTxkaqOeTn5esKVg+TVs6FBKYSYNStW/ymUkV3IvuELnfkmO/UsYORai5S7vv6+KBmTS8jxVzS0zMQGxeHtm1aGynmEhq6E80Cmuprr9kkJBzHoUOR8PauiebNA41Uc9m0aQuC27eDgwmDo7i4eBQUFMDfv6GRcvk2qnyYv2ABvvtmDvwYHNHVJMFRjKpgPfbIw+jUwVx3sZKSkrBh02Z4eHigT6+eRqq5yJ0PuXvl5elppJhHXHw8EtU+6BhszrufYsmy5frYcXR0NFLM42BEBMIOhKORv7/p7oDm5eVh8dKluPXmm40U89m9Zw+cnZ3RpLG5AtOMzEyErFkLJydHDBowwEg1l42q3Jfj3senjpFiLsnJyfrc7dWzh5FiLqtD1qB9u7b62ms2EpTu3LVbV6bNenNAys5+ffromzNmE37woO45IC2PV+qvJUsxbfp0zJ41U98sKQ8cc0RERERERKQwOCIiIiIiIlIYHBERERERESkMjoiIiIiIiBQGR0RERERERAqDIyIiIiIiIoXBERERERERkcLgiIiIiIiISGFwREREREREpDA4IiIiIiIiUhgcERERERERKQyOiIiIiIiIFAZHRERERERECoMjIiIiIiIihcERERERERGRwuConJw6dQrrN2zEjJlf4udf5+ONt9/BnG/mIjMz09iiZCmpKfjm2+/QZ8Ag9OjdD4mJScYaIiIiIiK6EgyOysne/fuxYfNmNGhQD82bB8LT0xMpaan4bt6PxhbnO3v2LEJ37MKZvDxs37IFWzZtxJkzp421RERERER0JRgclZO9e/Zh7649CAwIQF0/P3Ts0B6uzk7447ffjS3OV6VKFXQMDoaXpwfyVYCUl5trrCEiIiIioivF4KicnMw5iRy1VK9RHVWr2sPF2Rn29vbISE83tiiZpwqMqlatqgMlIiIiIiK6ehgclYOjx44hKioSzk414F2zJpwcndCwQQPUqV0bWVlZ2L1nr7ElERERERFdK1XOykAWuqYiI6Pw7vvvIz83F7NmzTRSgZUrV+GJJ57EZzM+Q5/evYzU8/32x5+46447cfLkScTHx6JevXrGmiJvvPU2Fiz4DXXr+qGOT20j1cLD3R2eHp7GqyLe3jXRtm0b41X5SU/PwL59++Hi6oK2bVobqeayc9duNGncGK7qO5iNTPKRlp6OwGYBRor5bNmyTR/L1as7GCnmcfjwEcTGxsHX1weNGzcyUs0hP78AmzdvQffuXY0U84mMjIajYw34+fkaKeZw4kQOdu7cpXsjdOwQbKSay759Yfq49/I6//pkBhkZmYiNi0Ob1q2MFHPZoY6fgKZN4eLibKSYx/HjiTh0KBI1VT2meWAzI9VcNm/Zivbt2sLBwXzXrfj4w7r89/dvYKRcvs2bt2L+wkX4/ts58PMtn3KYwVE5uFbB0VdfzkF+QT6cXYsXdPXq1kOD+vWNV0WaNWuGe+++03hVflJSUhG6Ywfc3NzQpXMnI9VcNqkKYlDzQLirQNRsjh49pvZBClqb9AIv1qxdp4+dGjVqGCnmER0dg0ORkaivzmuZrMVM8vPysXrNWgwc0M9IMZ+wA+FwcpLW/PPLyIosKytblTub1THviF49uxup5hK6Y6c+7mvV8jZSzCU1NU2du1Ho3KmDkWIuGzdtRssWQfraazZHjhzF/rAw3QOnjUlvqoaosrNb1y6oXr26kWIeUVHRKjjKR0BAUyPl8q0OWYs533yDb2d/CV8GR5WHdJ37aNrH2LdvHz79ZDpqONbQher69esx5f2p+O23+ahTp46x9fnKGhxt2rQF/fr2Vgdr8RYAGd/k4nJ+i4aHhzuanbNteUhKSsIGVUh7eHigT6+eRqq5hKjKudw99PI03x3QuPh4JKp9IJN/mNWSZcv1sePo6GikmMfBiAhdQW/k72+6O9B5eXlYvHQpbr35ZiPFfHbv2QNnVUZKy6+ZZGRm6sqVk5MjBg0YYKSai1TO5bj38Sn9+leRJScn63O3V88eRoq5rA5Zo1su5NprNtJiJz02pKWhU0dzBqdSdvbr08eUN/XCDx7UwVGLoCAj5fL9tWQppk2fjtmzZsLXx8dIvbY45qgcuLq6IiioOdxVxTlGndDSjWyHOqlT0tLRtXs3HRhJALVYVfDkDnJUdLTxm5fGx9cHvXv3xtBbbi629O/XF507dTxvqQiBERERERFReWFwVE7cPTzV4oHMzCycPn1G36k/k5uHRo399fqTp07p/uPHEhKQmJio04iIiIiI6J/D4Kic+DdsgKZNmiAmNhYRhw7pcR5nCwrQIbi9Xn8i+wTWrf1brYtEZHSMThPRMTHYu2+/br4Uu/bsUcEVHwRLRERERHSlGByVk4YqOOrftw8aN2qEml5e6KiCoq6dO6FTB0tfWZktRtZL/2uZ5ttKnoXUMqg5Jk2aiFdfnQwvTy9jDRERERERXQkGR+WkWtVqesBvrx7dEdy+HW4cPAhdu3QuHIhXq1YtPPPMePTr0xs9u3fTaUJmmRs29FZMnPgSXn55kmlnNiEiIiIiqmgYHBERERERESkMjoiIiIiIiBQGR0RERERERAqDIyIiIiIiIoXBERERERERkcLgiIiIiIiISGFwREREREREpDA4IiIiIiIiUhgcERERERERKQyOiIiIiIiIFAZHRERERERECoMjIiIiIiIihcERERERERGRwuCIiIiIiIhIYXBERERERESkMDgiIiIiIiJSqpxVjJ/pOvLGW2/jqy/nqPC3ClxdXY1Ui759emPggP7Gq4onMzMTByMOwdnZCUHNmxup5rI/7AAa1K8PFxdnI8U8klNS9D5o3KiRkWI+u3bv1seOg4ODkWIex44l4MjRo6hdqxYaNKhvpJpDfn4+du7ajQ7B7Y0U84mLi0f16tVRp05tI8UccnJydLlTXR3zrVu3MlLNJUKV+7XUce/h4W6kmEtWVpY+d5sHBhop5rJvfxj8GzbU116zSU5ORkxsHDw9PdGksTmvXVJ2tmgRBIdq1YwU8zh67BgKCgpQr25dI+Xy7dy1C8uWr8SP338LP19fI/XaYnB0nZLgaPPmLejRvTsanVNQNG/WDC3VCVhRJSUlY+PmzeoC6YHePXsYqeayZt06tG7VCl6qoDabuPjDah8kmbqCu3T5CvRSx46To6ORYh5yY+BAeDga+furY6ilkWoOeXl5WLJsOW65aYiRYj679+xVlUNn01WwMjIydbnj5OSIgf0r7s2vC9mkrllSOffxqWOkmItU0A+EH0TPHt2NFHMJWbMW7dq20ddes4mNi8Ou3Xt0Zbpjh2Aj1Vyk7Ozbuxdq1KhhpJhH+MEIfXOsRdCV39BevHQZPvn0U8yeNQu+vj5G6rXF4Og6JcFRVHQMHn5wLDq0L17Jta9aFVXt7Y1XFY9UzDdssgRHfXr1NFLNJWTtOrRpbdbgKB6Jah90DDbnBUbIRUaOHUdTBkcRCDtgCY7kGDITCY4WL12KW2++2Ugxn9179hjBUWMjxRwyMjN15VaCo0EDBhip5rJRlfty3Js5OJJzV27MmNHqkDVo366taYMjaXmR4KhTxw5GqrlI2dmvTx+TBkcHjeDoym+8/7VkKaZNn66Co5nw9Smf4Ihjjq5jdnZ2qFbNQXcRsV0qcmBERERERFReGBwREREREREpDI6IiIiIiIgUBkdEREREREQKgyMiIiIiIiKFwREREREREZHC4IiIiIiIiEhhcHSdSktLR3x8PE6cyDZS6FqJio7G3+vXIzMz00iha23+goXq2M8xXtG1Is+5CAlZi7DwcCOFrpWTJ09ix85d2LotFCtWrjJS6VrJPnECu/bsQeiOHUYKXUuRkVH4ft6P6tq7wUihaykmJhZbtm7D8cREI8XcGBxdp06eOqkr57lnco0UulbS0tMRFxeH06dOGyl0re0PO4DcXB7711pBQQGiY2L0wzD5fPFrKzc3D8cSEnD02DFERUUbqXStnDlzBgnHj+PYsQQjha6l1LQ07NmzV1976dpLV/WeI0eP6psE1wMGR9epPHWhlDuJefl5RgpdKydzTiIpOYWV83KUqCqI+Tz2rzkJiBITk9hqVw4K8vP1DbGMjAykqIoiXVvSapqZmaUr6XTt5ahK+bEjh5GWmmqk0LWUrcp86bF05vQZI8XcGBxdp6SgPpN7Rt/JpWtL7iBmZWWpwDTfSKFrLSM9jcd+OZDGogxVQT99mq2m11rB2QKczMnRy4nr5O6tmUh5Izckmffl44wqc9JVYHQim0MJyoOU+XLs5+VdHzclGRwREREREREpDI6IiIiIiIgUBkfXKUsTZ44ee2Q20mc7JGQNtoeGGinmIt2K0tPSkW/S5uU0lf8HDoQjOSXFSKFr5fCRI9izdx8io6L0pAZmc1b9J8e+HENmJGXPgfCDSEoyX97n5+Xrz5+SmmrKY0fs2r1HlTvm/OwyxlTGXGRlmbdb18GICETHxLJbbDnYtj0UEYcikafOYzM6deqUPv5zTl4f400ZHF2nZKa0bFVI55qwgp6Skoqly1dg8+YtRoq5ZKRnIDUlzbR9byX/96oKemJSkpFC10pcXLyejjn8YASOmzH/z55FWqqqoKtjyIwkqNi3fz8STTgdrUy+I4FRSkqK+vzHjVRzkRtiMqGHGcnMsKnquM8y8SMc9u8Pw6GoSAZH5WDT5s36xoxZJ9E6dfKkPv5zrpPJeBgcmYjMBLVu/QZ9d826rN+wESdVxH4umblI7iSeNeGgdH0HTl3gMzMyjBRzOaM+v7QamXUiYz2hRHYWp4EvB1Ipyc7ORk5Ojsp/8836IxMyyLEvx5AZyQ0NyX8zVg4l76XslOW0SfM/O0vKHXN+dpkQI1cmQco370Qw0uols61yMptrL1Plvcy4Z9ZHIMgxk5eXe91MRMXgyCTkwDsYcQjf/TAPCQkJ+kFbsvyyYCH27N173sUwP08V1CrNjIWczDqTcPQIUkzaciEVqzxVQdG1FROSYDs1NY13D8tBzsmT+nkRcvdZuimYkRz7cgyZ8eg/ffqM0TXkpJFiHmdV5VyCUrkWlHTDzAzSUpJNe9znq6Do1KnT+uaAWaWkpSIrOxv5DI6uOekSK1Pxm/GGtpDPLdN4Xy+PMGFwZBLSD/XHn39G9erVMXDAAAweaFncXF3x5+Il+tkWRERERER0+RgcmYQ80PLP3/9Ay6AgVKliJCrNAgKwfu06ZGVmGSlERERERHQ5qpw1awfHSkYeruXm5oH5Cxdg6C03qwDJEiEtW7ECY8eMxbJlS9CqVSudJu665z788cefePw//0LvXj2NVHPYsWMnJk6chGbNAvDhhx8Yqebx2x9/4eeffsZL/30BzZsHGqnmsXHTZqxdtx7Dh92KQLUPzOjee0dj6tQPUatWLSPFHLZuC8W69ev1gww7duyAITcMNtaYw8mTp3DnnffgjrvuwL1331lYTplFZFQ0flflZutWLTGgfz8j1Rzi4g/jldde13lep05tvPX6a8Ya85g06RXcfPNN6Nq1i5FiHkeOHsO8H39Cgvr3vffeNlLN5fU330L79u3Qp1cvuLq6GKnmsHTpMkyb9jF69uyBF198wUg1jy9nf62HTDz5+H9Ml/fihx9+RKiqu9155+3o2CHYSL08MnPf6rXr8P03c+Dr62ukXlsMjkziUoOjJ8aPx7dff4OMtHQjhYiIiIioYmvXoSP+/H0h/Bgc0YVIcOTu7oVfF/xapuDow4+mYcnixXo6byIiIiIiMwho3hzvv/M2vL1rGinXFoMjk5AHujZqFIDpn07DqJEjYGcER3/8tRgTxk/AwgXz0aJFkE4jIiIiIqJLxwkZTKJqVXvcMGQwIiOjik0RHRMTi569esHNzdVIISIiIiKiy8HgyCTs7e1x67ChCI+IQGZWFrKM5VBUFPr07QNXNzdjSypvMs8/G2SpMpIHIBNVRpaHYJr3GUdEZSXH+fX+oGB2qzOJ/Px8/dDXz76YpbvPWcccHThwAGPvG406tWsjVx2wjjVq6EBK1ssiu/fkyZP6X0mX5yXZ29uhhtrOul4W+V15+KpsIwe9k5MT7Owqb+wseSAPQZWHKcpD/eQBfy4uLjrPnJ2djK2AjIxMnDiRrfLQ8lp2S5Z63bBBAzhUc9Bp1gdKyh6T7apXd0C1atV0muS9/J3c3DzYqf1ytsDyRtJSKPuoMpI8kYdZ5uSc1FPYy2vJPRcXZzg6Olo2UgpUukxhL8eskG3d3d31z1byxHfZJ5bcl/2aD0d1bFerWlW/lnND/pYc61WqqPw/W6D3TWXNeys5JuXmizVvJN9lkZ+rqryz7qOUlBT1s+V35JxJTE5Eh/aWmYrk3FB7U+8f+T0pY+QcsrcpV07k5KBAnVty7BeoMk7eQ/JenudWWUneZ2dn64e5SnkgZYEcs1ImV1V5KXkvi1RQZNvSymy5ZmRnn9DljWwndP4b54v8jiX/8/UxL9tLvsvP1utLZSV5IeW2dF+X49GaZ1bysGA5P6z5KtmlAyP1b/169fXPOSpvZYWUNQVqP8o2zs7Oensh+S/72d44n6xPTXZ0PP/vVSaSL/IgYBlnLfvB09OzWHkgM2KeOXO6WJldtWo1nW9WUtacVPlvZyf5eFa/j/xsnQVO8lseuGpvb7kOCNlG1tueQwR9jMoidSAhx7GcG97e3nB3c9N5KedBnuSx3h9nVRlStXCfyWu5YSwPSLZXZZm1jmNnV0WXWRUVgyMTkMIi/nA8uvXsi6Nx0UaqRXJKMqZ/+jkCApoiLOwAbht+qyqc6+lKYnWH6sjMysQv8xfqSmC9unX1VLX16vnhphtvgIuzi6r8n9SFfNiBcKxZ+zfq16+H5OQUPPTAGHh5ehl/pfJJS0/H8pUr8avKu0MRETh2+Bieff4ZfTI/9shDxlbAU08/i0+nTbNcGBV7++oqH1egS+fOyMrO0oXCDz/9ovdhNVWA56oKz4B+fdGmTWu9/YmcE+rvrMKevftQy7uWLtBFk8aNMfTWm/XPlY0cq39v2IBv5n6PmJhoPd6uqrqITRj/FO6643ZjK1X5Vhe3V157Aw3r19evo2Nj8eF77xSrWLzx1ju6cuLgYAlUE44fx3333o1WLVvq1/PUvtmwaZM61j11QZ+ekYF2bdvitmG36vWV1dLlK/Dmm29j/bq/UbuON0bdeTvuGDUKXl5e+llrclyHrFmDITcOVRdNSwVRgqf/PPUU3nvrTf163DPP6eNe9o+7pwfCw8PxtFrv41NHrxefz/wSScnJqFXLG8cSjiM1NRW3Db0V/fr2MbaofJapvP9g6jSsU/mbcyIbDfwb4r4x9+HBsWPRuFEjXXGUcj38YARWrV6Dhg0b4PjxRDzy0NjCMlvy/fCRI/jgo4/Rr09vrFwdotOfUeeQXAekApiSmoIZKv/ld4Pbt0NsbBz69+uDTh07oEb1yn1zIE5db+d+94MKJl31BEj+Ko9trV6zFq+99jpCVq3Sr6tUscegwYPx47y5OgAKO3AAs2Z/rcsdeZxDVkamLoce/8+/9fYiKTkJU6Z+DH9/f5xWZZ7sM3HHqJGoW9dP/1wZpaal4vc/FmPa9Ok4fPgI5n49G4MGDjDWAj/PX4B1f6+Hp4cHPFQ9R64DrVq2wKgRtxlbAHv378e36vrhU6eOvslw9NgxdX31xqT/Wqb4lsr8c/+dCP8GRfs1Nj4ekye9pN+Tirw75UN8OGUKElQeCnv7avj0s+kYc99oFYTm6uv16pC1iIyOVvvEE6fU69atW2Gg8SiE0yqQ3bFzJ35T+7SROtazVX1TuLm64qEHx+qfKyKGyCYhle+S4ljL3aoqukIod1/ltdzRtUbn+Xn5ErrruyayjSxSCOt0RX6Wio6+s6J+X1csrXfBKjMjr+Xuh9w5lIuc5KsEN1bW/SEBk1wQLUvR3VvJQ8lbeS/JV7k4yh3ZfMl/ld96P+QX6H9l/8gdeblrK78vLRzWi2VlY81XueMteV+jRnWdN3m5lmNS1kveSouekDyztmbIHUPrsSt3sqR1yZqv1jviki7bWvNefpY8Z95b7p5K1zj5/g4q/52cHHW+SOuOHP/WvJU8k21kvfXYl/PAGoTKdrKNLDr/1SJ3eeV8kDShz4GzBfrckG2kRdv2/KiMJE9lqeZQDY4qbyXg1Me+yk85tq3bFJbZ6ni1ltm6rDGonNcVF+t6+VeW3Fx1bTDyX96zivrPdhtruVTpqTySvJBWiZLJ3fFqxcr9GnKnXO0HyV+dt+pYljyVY1/24bnHtewv2UZaBuW95Pck7y1/17KPKiPr8SdZcG4+SB7KeknXeVtYZqt8K/w9y76TvJX1xVtbLflvLZ9kvXURck2RdLLQeaGOaSmHisp5Z308C8lnOY6lHLfWYfT+UOmyTu8rVReVfJeWIlmv90kJ50NFw+CogpOD89Tp0/j114VIOnbUSC3yyYwvUKdOHdwwaKB+aOS3383DixNfQVh4uF7/+5+LkZKWhr69e+GWm4agV8/uupXoryVL9fpdu/fi7fc+wOo169C1c2cd7cuBK61RlZmM65KKwzdfzcKyxX/irXfewMT/voy3/veuXi/7JTEpEW5ubkhKOo7MzHRkZWUgIyMZ3bp21Xn47Xc/6Lw9kX0CN91wg25xkq5hctfx9z//wqHIKKzfsBE7duxCD/U7Dz9wPx7/v3+ha5fO2LRlq1q26L9V2cQdPqwKYyfMmvEZli/+C38sWoi777wDX3w+U6+X7lpff/c9fvx1vu4KKnkmi3STmPvDPL1OukP+umAhjh49ijtuH1m4TU0vLyxbsRIxsbH4e+MG7NqzR/9ex+D2er3cQd++Y6fO/8poxarVurUtJjYOH304BbFxkXj2+Wf1g4FfefU1fP/DD3q7o8cSEH4oElHR4fq4lyU5ORFvvvqKviDKPkhPT1f7KgMPqeP6/tH3IqhZM0z9eLpu0RDLVq7EwYgIDBrQHw+NvR9dO3VCo4YNEaLOj5Xqc1RGcof14KFDeHnif7F3zy5s3b4FY+4fg59+no9v536nt5FWZilXVqwKQZcunXT+yU2caZ98ptcLaW39+JMZaNe2jS7326p/ZXnjrXd1Fxkx88s5cPdw1+nyHvJei37/E7vVNaGyk+6Iq9XxGR0VZaQUke5e0hrx+OOP6+M+OztT/ZuORYt+hYe7hzq+j+L7eT/pY7m5Oubl2H9g7BhV1uzWs8taffjRdHir8ujOkSPwf/96FCmpqbo8kvNCWlMrqz1796OKvR2yM9J0nee0KsutpBzauWuXLrPbt2ury2x54OiOXbv1OhETF4ely1fCy8tTrx85Yrje/oi6FvyycKFuef3ux590C4b1uiCL3Pj88dcFyDLOD4JuXZYeSKtXryqs42RmpuDBB8bqG5eSz1IWHThwEH169sAjD45FUFBzrN+4SddxtofuQIQqz+TB+G1bt8YDY0brvB418jaEqrJOrsUVFYOjCky6u83+di7mL1qEO+4YaaQWN3fOXPg3qAcnFdm3CgrCxnXrVNocHIk/rNevVAfv6ZyTKoCqpV/Xq+uHNFXwhm7bpl8f2B+GGdNnYNvmrWgW0ER3LfL28sDiP/7Q6ysrGTN0u7poCal4NGsWgGYtmqFJs8Y6Te54vPn2e5g/fz4mPPeC7kK0LXR7sQHpC35ZqPO2uoMDPFUlRNSsWRN79+7F7NlzVCVkN7Zt2YaYqBg0UPvQysnZSTdVL1u23EipXKRC0bN7N+MV4OLsjGaBAajvb+k+J90Vf1u4CKtUwdra5tle7dq0wZ+//6HXSdC0fNkyNKhXT4/Ds5LuinLMH1UVmB3bQ3FW7Uf5vdq1a+v1MnbvVE4O9qh9Uxk1C2iqKsr9cNONg9GyRZDupnXDoEHooILH9Spo2b9nn25BOhB+AFOmfIDR9z+Al197A+9+MFV38RVy40D2Qf369dFQVRDtpGVDadW6JX5b8BuSEpP06w3rN+i7itZ+5/7+DdGhQ3tEqaArdPsOnVbZyI2uMaPvQacOHXSXoJZBLTD01qHo0L6tqixm6G3CD4TrcmXLhk0IDAiAq6sr6njXxF+//abXC+me+81X36iKY3v9unPHYL38+uOPumwR876bB986tXW6vIe81+4doYiNKd51uzJqoa6l0g2rJFLxm/H5THzy2Wf49IuZ2Be2X3d7tzqekIC//lisj+XW6pgXMs7O19cPc+Z8rV+LL7/4Sl1Xmha2tvr6+erzZdWq1fqmTmUl3UAb1q+nbzCea+eOHcg9fUaX2VJWizq1a6m009ipKtvimCrbD+zfr8t64eTopLeX7r3Lly7V5dcSFaS2VWm2pKu1dJPMUcEvWXwxazZ+mDcPL7/6mq7jLFm+XN84tloXsk6XRYkJx+Gnjl8hZUmyqmNKHSckZA1iomPxd8haBKo6lJW0HsnQj3nzfjRSKh4GRxWU9ImNUhepmp6e8PLwhHfN4gW1tPxIZJ6dnYGmqhCQCrz055RuLmLL1q16fVx8jLrI1i7si167Vm211NKtFrJe7lTm5Z1SFdAaeiCpNJv6N/BHeka6Xr/K6KteWUnXlAMHw/Hn4qVYvuRP/DTPcvdWmo5H3jYM/fv3x0JVEfz551/Qs0dvfKOCWbkzu2bd36qAOK7zNqh5oA6KhARdiQmJqnBeij//XIKwA2Hw862t952V7G8JCLZt2W6kVE6nTp/SrXPb1QVxm6osPz1hvE6XO35/qIqg3NmV8RZWjRr5q0rJH3qdnD8rVHApQam18iFkvMs+FZxK5UMutCfUvpLfs07k4KG2z0hPq7TBkb+qnPXs3h0NjHFcVrVURaSHqrQEtbJU9mTcysMPPqjytjrefetdvPLSKypQDcbGzZt1y5Hsg+B2bVWlvp3u1iI6Bger7e2xY9dOPaZMHlLt6uKs81w0bdJE/20fn9qIjolCXFycTq9M6vr56daHc9VV+6NR0yZ6XFDozh26XHFyqqH3k7MKLqX8kLEXUmbLImPGzp7NRVBgc/37LZoH6UW6z8ndWtkmIyMVjdXvSbq8h7yXq4uLvtsbf9hyc43O1zywmW6Nk7yc+NJEVfFuj3vuHo3NW7bq8brr1q+HY41q+liWY17Itm3UubP4T8t1W5ZTp0+owLSTvnaLFs2b6/Nl3559SE5K0WlU3K6du5CljnMpsz08LOeJlN1ZmRnYbQRHUrbv3bMHvj4++rV0z5btPT099DVBgqOlquyRNFtyLZFrirQMksWggf0xaNBAbN++XddxRo0YhXfefU+3wu3ctRtR0Yd0WdSgft3Ca4bUL6ucha7j/PXXEnVebFEBk3OxG5nSBVXqratWVNweAgyOKqjMzCxVwV6Pm4fciMEDB+j+s7bk7qxUQoR1neVfy8/W9eqfUljXF21Q9D7qfypZ1suYjcoq52SOruxN+WAaZnzyOT74aDo+n/mVXifBkVz83nv7fziwdxciwvbigYcfxrvvf4CEhOM6X+U/Ybvv5Of8/FxVQMtMbNLKJLMYWWYWLKR+lL7ueXlF45sqG+n6sENdCCW/pXvcsiVLMPqe0fjp51/1+nOPXSF5qI9ZtQi93jZfFZ3Psm+MxZpWtJnM4Gj8biVkPRZ1Phni4uJ1C9vklyepSuBdOtiUO+vPP/s0vvt6NsLCdmHDxhC0C26L5174r/4d2Qfnvo/ltSrbMjKRmpqmKymy1rqFdXt5LTMV5pws6k5TWdjml5W0MEvwMuSGG3SZYntsFm2v/lXJ1uP/rHEOWNdb81bIOr2NflWUbvnXOoOpTqIS1KtXD/ffNxq//vgD5n3/HUbddRccXd3w2edfqLXnliuWvFU/6J9zcy0TL8gimVy4XrFuL+X+2bOVc8zdxZRcZutDv3CdfiU/26y35q1cV2WV7TlkZVl/fnplFtyuHSa+8AI2r1+n6zgvTZyIv5YswzbpdaHyyja7JP8s/6pySB2/UsfJyzuttpFrQdF6K3mVm1txy3gGRxWQzKj14y+/YEDfPrppuaTmZfrnOdZwRLfOXfDGa69gwoSn9Kx0s2fNMtZa7gbKHRCZHleW/z7/DE7nZKsT/oyeElRmWLsQmXpU+u3S+eRuqtx1nfDUk5g88SVMm/YROnTqjE+mf6rWysDO6ir/i1qESmJZX7xAtmVnVxVVVJBLpTsYcQiZ2Vm468470KdXr8JZ/uTmgARJ0oXCv6E/WrRogfHjn8Re4+6t7J/SyPVULqz2dg7qglla/uutLD9WUhuk+9YXs5CWlo4B/foVdhOi8iXTe0u3IBmk3r17V7z5+mSMGHYLktV1W67V0vp2IdKCIcu5lUW6OJl6+2JltswcaGdvmWChJJLtMqssXZzUcaTlTXoUSR3nwQfGwMfbCydPZOvu0LLuQuQ8kd81I9YMKiC5qySTMMhsUVR+5OIlJ7dc7GQ2Iumrb+2vXxI9dsKoz8kF9AL18kK8QJbMmveS71Iou7q5opqqjBflv+TbhfPu4nlbRf9HpbPO7CdBvOwPaxc5WxIo2dvZ6+O/aPahsuYr8780MguUHO+S/xKISkWFKhZ5PIN0gZabOXpmO1XmXKzckfUs9y9f2crsi+0D4we6JHIdkPJeWowkD8t0rNuZM7MZHFVAUsGIjo7Biy9NxN33jdHL2Icf1kGT/PzVnG/Qo3s3PbOcFMoxcbG6i4oMCj1zJk/fFWnXtp1e7+tTR4/bkOe3CJl9JC09A/4NG+n1Mh5GyDgZeRaAdCU7cvQYPDxq6vXdu3bV6yszqZx369ZN5+uFWitkjv+atWurbarqbkfubp76d44lJCDb6Mcsz3GRbhkDBg5Ejx49UK9uPbVvsorNTiQPD5Q76u3aWwZTE1C/bl3cOcoyKYlMWNGnX2907toRR44UDVyOjz+Mfv3767yVymSXbp31bGm2UxwnJiUhIDBQD3xvHhSI6jWq69+TbqxCZjVyc3dHYHPLWI3KTFqNoqKiENisGRo1amSklkzumDdp1ARetWrrC6LsH3lGieSt7kKkSDklM+l26dRJly19+/fWU8BaH5IsD7mOiDyEjMxsBDQN0M/0qaxi4+J0fgiZca6DMXalrl9dVbZYjk0ZG3Hk2FEdQB0+egTu7l46X2Xp1bOHyvd8HIqK1NtKvspSpUpVta6n3ka66sUdjtPp8h76vU6dRutWreHnaxmvQRcm19+aXjVRs6Y3XFX5L89uCVJlR15egc5XOeaFTG18TF1f+6uySVrELePvHBEdG622tUzRnqCuE3K+tGrdGl7qPel8zQKb6SnubctsedC3PI+qeVAL/VqemdY0oDGSEi3XVF03Utunq3pPj5699E2e7j276fLJllxLunbvrmdKpZK5ubqhpirjq6sgScY51qntq+s4qWnperZFIftDbpTJdbh37966LD91KrdwllIhjyVITUtDL7W+omJwVAHJLEX/fe5ZvPu/t/Dmq6/q5RUVKEnELj/LQ+lkVjlprhx0442IjonTF7ew8IPo3L0r7rz3TjRu0liv79SlCwpURTtJVQrFkaMJ8PDyUumd9PoAVfG5dfhwNFb/yiQNmapiIlN/33jzjXq9dYKHykzGP8jUz5Kvw0cO12lyNzd0R/EZtRYs+g2dOneGi6uLvmgOunGw/p2k5BQ9e4uQAsKvfj3cMmwogloEoW37dvCs6YVDhyyVGCFTVZ9SBXqXbgxMrSS4TM/M0Hnqqi6Etwy9BX379cP+A2HGFjIF7F4MUeeG5K2Dyv8BAwfogaMyrbdVdEwsAlXl0reunwo+28G+WlX9e9bgVM4TRxV8tTIe0ltZyQNGIyIj9QxyAU2b6kkw5HiXZfeeParyHqsDSSsJcJYuW44Hxt6vy6nRo+/RD2KUvLW2Jm3evBW9+/aBn8p7KVtuGDxYz+4oEwmIcFV+hYSsg3ftWvq8sJ1IozKRwGjv/jDdje6+e+9Bl86dICOcd6u8lJnRmqrKhpTZAaoSHqHKDZl6OCklVR37Q3S+yuKpyviBN9yI0J2WiUW2h+7Uy9ARw1RF3ktv03/QIH09kHR5D3mvVioQkwoou3KXTrq9Wyt68lD17+f9qPOukwr65divW7cuuvXsro/lzZssjwSQc0Cuz7cMvVV3x5Nl5B2jsH37Tt1LRMiUx3K+yLFfS50DdL627drCoUZ1nU9yo0tI2S1psk74+vmpQClIlfUx+rWMXZTt5VowcPAgXa4MvvEG7Nm3T6+3kmuJXFOktwJZ7A8LK7x5JeQxC7V9fOCn8liCzC7duug6Tg0VDMWoa6tISUlR11UHfR2W+pDcWGvdro2ewMFKZpONi4/HoBsGGykVTxVVyavcHbtNQu4Surt7njdIX076RX/8ifZt26pKy1507BispyCVWYjkGTxSQMjsRFIYy0xpcje4RnUHDOjfF36+fnr6XbkYHz58VBf08iRw+Z1bb74JzQKKpl6sLOQuk+S1VACnfzoDHToE61lvsk/kqDwZoi9+8lrm6H9g7CPo1qML2rcP1unyZOgbBg/Us25JwSEXUXm/39T+kcqIdL/YH3YAnTt11FP1SgtI7plcrAoJ0c9mkNleTp86rQMpaYoeM/peHQRXNjLW4suvZiMvv0A/aVvyrk6d2jqP5Vk4cmdQxmHIlN4fTf8E/fv3090ZpXL+8n9fhHQ/kmdcSGvp1GnTEdg8UI8BE9u2heoJTiT/z+Sewc+/ztezc8lU7TJ7UZQ6B7xr1sRwVYmR/VXZyCQY8hy0kNWr9bMt5BEB1avX0NNxywVPnoXz0AMPYNaXX2H/3v246dabVHlTS3cpyisowJBBA/W06PKMo09nfKFvIsgsUK7qOJZBvANVudOpY0f9vtJavfC339V5cwpe3jURFR2N4wnHERzcDv379i2cqrcykZsw7747BStWrEB1eRCsyichrUB9+/XVz9aRbr7SIiEt/BGqPJcWtkNRURiqymxp5RPSWro9NBS//blYPwNv8dJlOn3k8KFo166dfjDpPhW8ynPw5DzposokyX+Zia1Ht26FM4FVVlu2bcfTEybAq6Y37h87Br169NDXVekFMHPml/j77/XoqM6FuuoaKmW8zDLYt29vPVOXzJQpFe8ff/oFNRxroKMqazLSM/Q1Y+KLz+vyRciMgDO/nK3LOHn4qDxfTXoNPHj/GJ3moK4hldGB8HBdLs/49DMcVUHopFdexr//9ZjlOqzKjF8XLsKWrdv0TZvGTRrpqaLd3d3UsT1M9/KQZ1BJWbN0+XL97EeZAEaegSTXhPFPPgEPd3e9H996930MVtdrq1WrQvDkf/6t60nswmoJjMaPewY1a3vrepCzs4sOajp16oA2rVvrlmdp/ZF9skHlrwSpfmofSZDkqfJ66M03q2uHg77RItfYkLXr0KpVS+SoupTczI9U5c3T457Uzx6siBgcmYTcedq4cSN69uxppFjIVNNHjyaoi2gN3cLhXdNLt1rIyS2VSfk9mV40X11cJV1mAdPP3fGULl/2usuLbCOFstzBlW3kwiqtV5Xx7qE1P+SuuFRUZJpQ6Wcr3dzqGvP4yykjebV3zz49Fka2ka63MgFDHR+Vb+cUrFIQy/tKdyO5kHqpvJfA1UoqkvLsAAmorH9f7m7JPqiM0lSBq2dIU/+5urrp41SOb8kfyTsryScJ7CV4EvLgxsYqwJF8toqLP6x+z/LUbnFSVcQluJKCXUiBLt0zJL8dVGVU9o88F0PurldG0mqZfSIb6WofyIxyVpJ/9qo8kIHkEsTLQ2LlHJHKoHVspIMKniRvreROrZXsQ7kgSsAjFX7rPkpJSdVTtsv7S7mTm5unp1+Xh5PKOKbKRu7SRqsAPS0tVffrtyVBpwTwUi7LsS/5KV2FpGuo3GSRaeqtZbacO2dOn9H7QMon2U7Ic+5kf8m4DenOJWXTGfW78nBquTEj06pLBdN6vlRWkl8xMTE6P6UVx1MFi1JGSOAjXbRS1f6RMtzJyVkd23b6WWpeNpU82U4eBmtnV0Uf7xL8SCup7SMbhFxj5OaDzCAovyOzw8p1pjJP1COV7cSkZCQmHtfHtbTESWuzTH4kpD4j118pr2WfyPEr+e/tXdQVUeoz8h5y3cjPL9DnilwHrNNNy3VWehHIcW8lN0VlfWWs95REWpPlmWr2Ve3Vse6u8sVel8k1VT7bPjtQyHCBEyrPJe9kn0nXR9vnhEm5lpiYqI9rKbvk+Xb5ah80bFD8kREVCYMjIiIiIiIihWOOiIiIiIiIFAZHRERERERECoMjIiIiIiIihcERERERERGRwuCIiIiIiIhIYXBERERERESkMDgiIiIiIiJSGBwREREREREpDI6IiIiIiIgUBkdEREREREQKgyMiIiIiIiKFwREREREREZHC4IiIiIiIiEhhcERERERERKQwOCIiIiIiIlIYHBERERERESkMjoiIiIiIiBQGR0RERERERAqDIyIiIiIiIoXBERERERERkcLgiIiIiIiISGFwREREREREpDA4IiIiIiIiUhgcERERERERKQyOiIiIiIiIFAZHRERENg5FRSEuPt54VfHEHT6MF1+aiB49e2H9ho1GKhERXQ0MjoiIKpjDR45g7/59yD6RbaQUd/LkSewL249jx48ZKec7cvQItoVux5kzZ4wUKov1mzZhwoSn8cKL/0Xozp1GasUSGxuLVatDUNW+Gho1amikmkt0TDQOHjqI06dPGylERBUDgyMiogokKSkJX3wxEyNG3I5PPp1hpBbJzs7Got9+w4B+AzFi+O0qUMox1hQ39qFHMPSW25CcnGKkUFnk5ebqPJYlV/1c0UgwcSgiAodj49G5WxfUqVPHWGMOcry+M+UDDB50I4YOHYGYmFhjDRFRxcDgiIioAvHy8kLNmjVx7NgxhO3ff17rUUZmJjZv3Ybjx48jLj4O23fuMtYUSU1LwbbNW+BVyxv29vZGKl0PYuPisXHTZnWMeKF7926wtzPP/l2z7m8Mve12vPf2O4iKikJiYhLy8vKMtUREFQODIyKiCkSCmUaNG6Np06aIiYnBzl27jTUWWZlZ2LXLEhDJXfi/Sxhz8tfSZTh18iR69OyB6jWqG6l0PYiKjtLjjOrVq4/ePXoYqRXHsWMJuHfMWLRu3QYdOnbCp1/M1Ombt27FQw8+pIP9KVPe1zcAiIgqIvvJivEzERFVAKdOnUbYgQOIOHQIgYGBCG7f3lgDHIqMwrSPPoFvXT+kJqeiarVquOeuO421Fp98NgOh27bj6afHo1WLFqhatapOT05Nxtq/12PFqlVYv3ET4g8fgaeHB1xdXfX61LRUhKxdi/CDB+Gh0p2dnXW6VWJSElaFrEFcXByaqABOnD17FpmZGVin3vePxUtUMLcLZ9V/fr6+qFKlit5GnDp1Cgt//10Ff3Zwc3PD/gPhWLx0qa405+Xlwt3dHdUdigK5o8eOYcPmzUhOTkad2rWKtYAdS0jA0uUrcCY3Fz516ujPkJqagl8WLISjkyO8PD2xLTQUv6rXMm5Ift/F1QV2VewQrQLOhb/9pltfTp0+qbetXr3o78aq77ZmzRo4ODigd+9eqjJ/Ar//+Rd27NiJHBVwurm5okaNGsbWReT7bd62DcvU59qwaRNyck7A3cMNjjUcjS0slq1ciejoGNRWn2nTli1Ysmw5jh45Cq+aXnB2cjK2Kll6ejoWL1mCDSo4GjZ8GAYPGlgsj0uzenWI2jeLsWnzFhVQn4Kvr0/hMSHfd+26v+GmjoG8/Dz9mZavXKWOvUidZx5qv8j+ORB+UH/WLeo7ypi3mjU94VDNQb+HrerVHdCmVSvcdNNNGDb0VnTs0EEfX9Ka6eVVExPGPYWu3bpipgqaZP89+MBYnRdERBVFFXVROWv8TEREFUBWVhY++uhjvPf+B3j4kYcw5b13dLrcdV+gKvzPPvsChqrKcUhICPLOnFGV3vWo7V1bbyOat2yD48cTsHP7VjRo0EBXoCVw+GrWLESp4Eoq+QUFBaqSXx3+jRrjGRVEDRwwQAc/U6Z8oAOg//zfv/Hwgw8Y76gq/6dP4S9VwZ48+TX06dsPH0/9QFeSpeVq2rSPERkRgSqqwp2dkQU3dxfcOnQoXnjuWV0xlr+/dXsoxj01TqXfqrtSrVi+XI83Oas+h5ubOx5Qf+uee+7SwY5YqtZ//PEnCAxoihdefB61vC0V6JyTOVisPserr72Bm26+BW+/+boeG7Q9dDvGPvAQRt9/P87mF+CneT8gLS0ddnZ26j198fEnH+FgxCHM/vIr3aUrPz9fBwQPPvwQ7r37bvj4WP7umnXr8Oqrr+mfmzVvjn179iJeBRAqDISLiyv6qe/+zLMT0FDlq5CAQt5PxoetUIFRTs4pOLmooFKlN1WB7RuvT0bLoBb6c4hht41U7wS0adMaq1WgFB9/GAFqu/+98Tq6dO6ktynNzt278dZbbyNWBXj/e+st9O/bx1hzPtm/MunB6/97G1vUPsrKzlJBJPR37tSlC95563/6O0/75FPM/fZbPP6f/8OOXbuxasVKFYSlqeCpGrr16I577r5Ld+GcO/c7fezI+9ZSwczw24bjcXWMeLh7GH/xwmS/ncxRwaiXlz4e/P0bIzP7BNatWY2WLVsYWxERlT92qyMiqmBcXFxU0OKv79zHxcYgOSVZp6enZ+gKsqurs6qk90b79u2QkZ6O9Rs26fVCxiHFqUpxcIdgeHh6FrYsHDwYgVp1fPD4k49jxoxPMWf2Vxg0eDDCw8Px+x9/6kClpqq4eteqhSNHDmP7tm1ISrb8XZF4PAnr129Eakoq6tevryvJ0u3vhRdfUtvuwONP/AefTv8YM2d+roKC5vhy1pf46ddfC2fLy8rOxuH4eMxQQcQvv85HoAoY3nnnLYwec58O+r5RFfTtoTv0tuLEiRM4fPgwEhMTi41LKVCBj7SgxETH6Eq7kHt8UvmOUN9x5mdfYN68H3HL0GGY8dknCO7YEbt27VSB2dN4/dU3ULdePRXgTcJDKijKVpXzzz79XHdTlGDJ1g71Wf5euw4tVMX97bfexLjx41TQ544ff/xJ5d8XxlZAUmIyZn45G7//9jv6DeiPWTNn4OOPPlRB2n1YvmQ5XlHBpO3nl5kI161Zh1lfzEJtHx+MuX8Mbr99JHyN4OxC5PttU0Fmk6YB6Kj274XIxA0fTJ2GX3/+GYEtW2L6x9PUPv8SN916C1atDNEBuJAJQCTYevONt3AgLBy33zEKz7/wnO7auWzJUryo9u+n6vt6166tfn4eY8eO0fvmj9//LLFLZ2mcHJ10V7qytHQREZUnBkdERBWMVCAbNGyI5kGBOkDYtXuPTk9JScHWrdvh5eWNXj17oE/vXjitgo8NGy3BkQQs0iXq9KlTGDRwIByqVdPpYtSI2/Di889i9L334MYbbsDAgQMwRgUmjfwbYrcKuOS5PtK9rG3btgho2lQFTQexd98+47ctlXrpzlWnTm3079cbGRkZuptVdGQkxowdjXvuuVt/nkGDBuCNVyejin1VzPh8pu5uZitTBUlj7rtXBStPYJgKYP7v3/9G9x49dKAVeShCfZ/Ln9pZWqGkheuZp8fpVo0hQ27EpJdehJOTC7Zu2aw/2/hxT2LUqFH416OP6GAmNTUZ4QfD9ex0tqTr3E03DcF49TmHDx+uPvN9GKsCGScXJ2zcsAH7w8JwUn237TtCVQDyi25lembCeAxQ79mvbx88MOZ+dO/VA8uXLtMBrW3wlZWVgbbt2uKJx/+jvv+/cPtIFRz5+hprS3ZcBYnSZdFOHRtdunTWLUClkb8VHhGBn3/6SQc1sj9uuvkmtc8H4qknHsdXX35+3t/z9K6pA5+HH5KWtHtw1113orb6XelC2SG4PZ57eoJOG33faHVsDVBBe6wKICvmVOdERFeCwRERUQXUsEF9tGrZEgnHj6sgZb8OfJISkxAdFa0r1r4+vujcqRNyz+QhZPUa/TvSXWt1iPr5bBUVwPRBNYeiMSHNApqieWCg7gZl7eJVt64f3N3cdHe6jMwMndaqZRBatmipW5p2GjPhScARFRWJ6OhoBKnP1KJ5EDKzsvQYlmpV7fW4qMioGBUo7ESo+p1Tp0/D3cMd+1RQkJaehoKzBfp9RLPAZuqz9UNgQIDu1lfXzxetWrfS45ukO5dMJHG5ZPxVp86dMGrkCP2+9ipAa9e2Ddw93fVnkMCwTevWcHF2gY+PD1q0aqn/bkpqmu5qaCuweaAOIJsFNNOBkoxNateuHYJaBCFZBakyZionJ0ePxUlNTdUtffI+1jyQB7U2atwI2SqfwtS2tsGRg0MNPKaCs65duuixWdJiV80mkC1JRMQhbNu2DQ3q19Oz1F2IdDPcrQLq1OQU9O8/QO3PILWfLO9fv149FSQOhIt0/bPRrVtX/XmkW6OM/2rZogX8/Pzg7++PAf37qaC5jQrI3ODfoCGCgtT+z8xEvPqORETXGwZHREQVkDy/RoKZzMxs7N+7TwcjB2Vcj1rXoWOwnqBAKvitVaU1JioKh1TwIt3LQlatQaOmTdC0SRPYG0GQkO5tf2/YgJcmvYKxYx/EffeNwfinxmPHzp0qwMpFXp6l8i7vKcEKqlTRLUoyMULi8US13S49YUCvnj3hpP6VFqGY2BhdSZ75+ed45ulnii3Hjx7VLVhnpCXIZmSru7sbHB2dCgM0Id0Ia1Svrj9DvgoCL5e8p4yHcXUpalWRAEmCRMk3yVPrRATCVf1dCUqk21tBQfHhtzJphAQJxT+nM2rVqqVbt6TlLCfnJGJj4/TYq5CVq4p9/+eeew5rVq3SvydBlO2713By1LMROjkWn6yhNPn5eXpad2nNC1JBixwXFyLfZ19YmG6BbK6CvLKQiTlsJ6ZwcnbSQaFMQCGTc1RV+Sgkv2SSCfkbsn+JiK43DI6IiCogCRYa+vvr7k/SWhS6Yyd2790Ld1VZlbFGQirXPXp1xymZ0nv9RuzesxdHDx9Gz14SwDgXG9/xzdzv8Mbrb2LN2rWoUtUenjVr6sW2QixkBrJWrVqiWbMA3VqxV1XKpcvd5s1b4efrhz69e+rtJBDLy83TAcOIEcMx+t67iy1T3n9Xjz+qU9vnisaZ5KpKuHXc0tVmZ6c+1yV8NDsVkEpwVUX+q2Kn8qBABy6OKojo2KlTse9/37334PnnnsGsWV+gb+9ehcGFkMD2UrLk8JGj2KUCVWnlkpYxl3NmETyXBGIy46Hku6Pj+TPrlYUEhVey34iIzIrBERFRBSXd3iRQSUw6jtVr1iAs7IAeQ9K8WTO93lEFR716dNfdqJYtX663OXs2HwMH9leV8aKpr2VCh2+//RaHIiNx7z134dmnn8aE8ePxyCMPo7ExJbetFkFBaNe2LaJUULZx4yb9ezKZQtt2bdC4USO9jcxmJjOP1ajhiN59+uChhx4qcZHWl8upZMv7SyuFTCwgLTRW0j3O2sr1T5JujGfPaU2SFqC0tDT9uSQolOm+vVWAKS1T0qJT0veXJah5cxUQXf7l9sCBcN1y10TlfeeOHY3U0klgI9OXSwB79OgxI5WIiMqCwRERUQVVv25dtG3TGklJKVi7di3i4+IhY2Fk7IeQVp82rWVMjSfWhqzVz+dxdnVF7549deuElczqdiT+MFzUuh7du6vgpzn8G1qmoi6pVaZ2LW+0bt1av3/I6tV6ynBnZyc9cYKD8Swied2iRZB+DtCSpct12tUkLR4S/CUlJSNOfXYhXbmkNWv5Ckt3tX9S2P4D2LR5sw6GhHSlO3ToEHbv2qu7mckYLmnBaRYQoNblYsuWLSp4OqG3vZqk++LefXv1w1VbqX3i79/QWFO6alUtY62kq+DyZSv0uC/bp3asXB2iv5dtGhERWTA4IiKqoKQSLjPHSR+s3Tt2oiA/Xw+Mt5IWAmm9ads+WHen27Jps65A1/XzK9ZaI1Mou7i5IeHYMSxdtlw/y+fPxUsw+6s5iDh4SG1RvGXHzs4eLVoGqcCrFXaqvytTP9dv0ABduhQ9h0ceDnrD4MHw8fXBzz/9jJlffqVnr7MuM2bOwryff77sLnEN6tfXrVQyMcTPv/yCRb//gW+/+x6ffjYDW7dtQ9USHkB6NUlA+cvP8zFt+if4Zf4C/be//fY7ZGdnoUvXrmq/NNEPnJXnFXXo2BGbNmzEO+9NscmDZfjx51/w8suvIje3aCrvSxUVE6MfQOvp4a6nZz/3obIlkZYtCY46demKXTt24PU33sLvfy3Wn+u9KR/gf//7Hw4fOaxbx66V9Ix0LFuxojB/ZJyWdP1bt36Dfi3j4WQcFxFReWNwRERUQUnwU69BfQQFNUd6WroKcrz0tMq2ZND8gAH99PiXpOOJuPXWW87rxuZTxwejRo3UQdI333yLN9/8Hz759DOkpqXpbnqubq6oWrWopUlIUCaVcelKJq0XwR06oGF9S2uTkFad7t264sknn9CTF0gQ8eabbxrLW/hh3o86sLHO0lajugOq2FXRXdD0WB8bMnGErJOuZ9YJEBo2bIBbbrlZTyiwcsVK/Z6fzfgCKampuOXmm9Vndkd19Z5Cvq9lLJB0xysa22MlrVB2NmN+rCQIlPFD0spm/Uzy9+2q2KGzCgQb+DfAokV/qGDiLUx5/0Ps3bsPQ4fdqh9W6+zkrD63PRqpAG7ck4+jc+dO+O77eTZ58D/M+OILhKxdp4KQom6A1u6CZe1qKH9TpnIPCAhAsDHW7GLkvWt518aL/30ePXp2x1cqCP6f+jxvqM/15VezdYuX7D/ZrpoKMmX8lINDtWJd/3Q+GIusL07y2wEORv6Xhcy6+PU3czH766/14qyOGQns//jrL/164W9/FHuuFhFRebGfrBg/ExFRBSNd22RcS8OGDdF/wAAdCFU3urYJqbx6enromeR6dO+Bu+++S1WMvc+rfDdt2gR+fnVRSwVY8n4y45kETPJcI+ke11EFPzITm5VUnmXCB++a3ujXvy+G3HijngbalgRmesrnuvX035T3rle3rlrqoV+/vhg8aKCeGtpSyVYVcRUYdO3aFW3btIGTU1ELSH5+gQ7cunTposdASYAji6+fL5o0aaI+lzd8fXzQvl07jBw5Qr+vzHrXtXNny8xt6qtKQCNTeffp00eP8bElkzq0adVa5518Lyv5uzJFd9eulr9bXQVu0tVMvpdM433DDYNRRwWPsk3z5s30Q3Nvv30UgtXnsJLf8Vf7RqYz9/X1gburqyUPVF5J3koeBwQ01c8nEtKSJtOJy1gxmaXvQmQmwIWLfsO2rdtx80034aYhN+q8LAsJdJqpALe+CjJlunB5yKx00+zfvz9G33uv7g4oQZq0HvnUqY1evXrq7yFpVtI9r7nKy+D27VUg42mkWro3eqrApnfvnufldWlOnz6jHx4r+SKtgnIcSODWpElj/bpJ40Z6X547xTgR0bVWRV0I2OmYiIiogtm2PRRvvPGGbuGbOHEiBquAjYiI/lnsVkdERFQBhR88iGPHExEcHIxWLVsYqURE9E9icERERFQBSZc+GV81bOhQ3TWOiIj+eexWR0REREREpLDliIiIiIiISGFwREREREREpDA4IiIiIiIiUhgcERERERERKQyOiIiIiIiIFAZHRERERERECoMjIiIiIiIihcERERERERGRwuCIiIiIiIhIYXBERERERESkMDgiIiIiIiJSGBwREREREREpDI6IiIiIiIgUBkdEREREREQKgyMiIiIiIiKFwREREREREZHC4IiIiIiIiEhhcERERERERKQwOCIiIiIiIlIYHBERERERESkMjoiIiIiIiBQGR0RERERERAqDIyIiIiIiIoXBERERERERkcLgiIiIiIiISGFwREREREREpDA4IiIiIiIiUhgcERERERERKQyOiIiIiIiIFAZHRERERERECoMjIiIiIiIihcERERERERGRwuCIiIiIiIhIYXBERERERESkMDgiIiIiIiJSGBwREREREREpDI6IiIiIiIgUBkdEREREREQKgyMiIiIiIiKFwREREREREZHC4IiIiIiIiEhhcEQVSAEyQ15BG/9GaGpdhs1BRIGxWq3PjliLRXMm4mbbbVo8gqnzlyA04YyxHVV8yQiZ2Eftvz6YFJJspF1t1r8xGl9HnDLSxBkkhG5GRLb1wCo67tpMDEGmkXrJMkMwqYUcj68gJLPwoC1BaZ/rargW+VrerPurJW6bE65e/ROuxd8oq0xErPwYj8qxpcu8f+K4+SdYj0Xr5z53GYZJcxYiJOKyz7hSFUTMwW3yN4pdP65ERToertzVyR+5Hi/H1Ie7GfvTyJvsCKz68JGi6/hV2QcXqxsQXV0MjsgkVIU25C3cOeh+PD35O4QbqVrOCkyf8G/c0fV2TA45avoLF/2TTiFizoPoOeJjbDjGYJoqOlUBDf0a4x76AKtyjCSnJmhYx8F4YWa78cPk8Xh40H2YtDAc2UbqlUvG2q9nY4/8uGs2vll7vd4kKGcFEfj1mXGYviLBSPBGK39nRP7yKh79aAUKD9fW/qjDmiaZDA9ZqpCcRs9GaEw0Di0aiwB1lBYc/Quv/d8shDsNxONTf8XfUWqdrJclaiN+ev1eBKqL7dz/+xxrL3jXnioPb/R9Y406Rubi/oAaRlo2jhyKN34uLyV9Lio7O7j1fRW7Y/ZhwdjAf+gidi3+RlmcwbHdmxEOHwyeugYHpbzb/yr6upnp0t0Dk5aHFZXX1mXvMsyabCm3fxj3X8wKTTe2v0KZe7Fyfhyc+g1Eb6c4LFqx9/Jbg6lUBZEbsXCXCoHavoLF+nq8Bq/3PoENC3aotUX7fPcbfeFm+ZUrYD0fo3Fw+StobaQS/VMYHJEJFCD74A78neOE1s89gyeHB8PH9si180HwfRMxdXIPICcEK0NTjRVERNcDB9T0cLq+LtguAeg79jX8OH+CCpBCMf3VhVehm9QZHF21CItyGmDY/RMwZkQD5MydhQWm6IZoTiW2DF03rZtUWTE4IhORZvuapRy0NRAwdq7l7lVfbyPNoiAhFIts+0Drvu5/nTNG6UJ9yktYZ4wvaTNxJY6GzzXGA7TEzR9uLeweIn/3D9vxUTI2amEoEs6tABQkIPT3rzBpSEvj86n3mfgV/ghNKP45CsLx9TDZpgzjSazjX0rql13iOuk/HoKvJw4zPoMsJeWTxXnf7QLbqjdGiM22bR6egW1lGh9mjFkocQyPdI97vcSxF5b+9JJHYcXH9ujv3QkPz41TW63H64OCSnzvswlbMbcwH2RffH8F49lUvhYeH8OMbp8ljDmy2SfhR885XodMxNxzjwVx2fkqbI/pMGQWGzsg+zLEZkxWkbLtd5v9dnQ3vra+75CPEZqdaPPdM5GwdUbhWJo2D3+MVcb4k4Ji+6AbHv1weQljxM45V8/Jj1LPIxnDEzLH5nxTi8rjr3+3PTcvUB7I+brwQ5sxQCX9Hdvf342joQuLjc0oyzFlOY6DMGTyevUqDj+M7aR+V47rROO95ecohM/5t/pZ3nckpha2vsi4Otu/qZbzvqNiWxbkJWDbNOtxZ5vn8l7fF+WXlGMrI65SNzg7uATfjWdHNwB2rcCGSDkfrHl3oe9XioJoLJ+9DDlBo3BbxwB0HDFKBV478NMfe87/vJdcRlqdM9ampHLd+P1Luj6cdy6lI/TDkSq9lDFmBXFY9G/1GS46xvESnHctMj73xDlFY8OM61CzQa/qros5cx9AsHXbxjfidWlNyvkGD7dpUvyzl+k6dwX7nugqYnBEJqAuoM3ao6eTqiD834slBxglslRM/9V/JJ626QNt6ev+H9zR/yl8HX6FHS6OzMPE2yYVjgdw8HSDk83fHWc7PkrGRo27Dw+9urLo82fvw9eP3oY7nngdP4RZP2EOwue+jnEjHsNr12QMlXze7zFh2AN4fe5uI00Y+fTA56pSa/0UpXy3wm3fQ4htpS97K6bePhwP22ybs+Id3KW2W3nRirw3et//AFqX1BpYEIsNC+Zhytebzukyk46df/yOPU59MSC4ppF2CRKW4O0HxmJyYT7IvnjpnDwoKyNf5fjAQDz18+d4ua/fhQvdnJ8wYeA5x2vYd5g84j+YZls5uKJ8Le7Mga/xzLBHbcYOyL58ACPHfY/wy93v2kF8/9JjeN36vg6ucHWyfvssHPrjf3jo9ncKz52cFR/g0WFTsCp8OV4rtg8SsOqjcRg3c3vpFXI5j8aNKZYfln0n55Ft3mWqCtfzGDn2VZvzTVF5/PoT6tz8qKjyWiLr+TpuWtEYoMK/cxv+NWffeb+f8+PTuHHEeJv8vZJjytYZHFHvc/vkJcax4ghPV+mmKd/xKQwu9jcV/R1HYvCjc232q+HMAfw5+THc9XCNNLYAABMFSURBVIH1uJM8fxQj316G8JD38NCIl4ryS8qxh164et3g4IXggX1VubkDC9fH2pR3pX2/0lm6egGt7xyMdi5V4dJuMO5oC4TP/APbrlIAcd75osv1UvL1Uq4P551LHmh3y61ojfUllHPyXVdhzuJMtH7uHvS+Gt0sS7wWCTleX8XDw17BoqOXVrYUuuTr3KXve6KricERmYKd3014+evn0R+WC1HPxo0sd+zmL8SihWtLvMuN7O2YNe4tdWHyQf+nvsDivZGFfd2/eGognHKW4PXn5l9RV46c1Rtw/PZZxhgoY3xCwWGsnPqJ+rtOCBz9ofF3I7Fz+Ye4O0hdqL/+FPN2SsXiFCJ+eUtVHjPVdm/ip03hls8XE46/57+ptj2Euf/3Hn63XpDsAnH/on1q/fmtY1cmFdu+nak+bxvcPXUJdurPIPm0BFNGt1GVql+wYJsRnMgg3OckT9W2r/9UNPbLOu4rbBaefPUvHNV5mo7QmW9jehiKfb+Dm37C5A5R+MG24lYKuybdMLxt8nnjBqz93XPmr0aobaUncycWzDxQcoXBrS9e378Vs+QutbVP/DnjN3JWrEHK4KmFx8rBTbMwOsipeB6UiW1gdCMmLZiCJzr5XLzAjQhDfPcJ+GL5ruL7AKH4av5OIw+uPF+LqArKvN9xZITt+3yPpwb6qLx4Cy/8EmGptFzSfjfkbMKqhFswy3pcG+MHLVRFcGYKbvx5o2UcTdR6zLpffc+c3zFl3HQcLdwH6lz4WZ33TupzllrBLUDmtp8wRZ9H1vNNPt8uLJ46RnfZKsy7zFDMfVdVuILGYIo1j23PzQtWoiXfX9bBntNAm30kf+fLCeozqoBi8lv4tdhd/hxEhmWja2H5Y/1bFz+m7ALGYkFMGBZLd2E0wN1ztqrftz33E7B2RQ5GzFlvyUM9hs1BT+AwQSqVMj7zy2XG+Sx/9ws8fu5+tQr7EV8lDMG8wmPActznzJ+CCe8cxiDr+6j9PW+CKjuLHY9Xyg4udRuhifGqSEnf70IVZOtEDO0xvEdDy7lm1xDdb2uvdsMy/LTq8DkV8MthPV9sy3Vrvn6Cj1YU/xslXx/Kfi7ZNemPsUPUe59bzqlrR+T6FcW/6xUp7RwqKg8kD+csi0aBcR2yjv0pHB+sv8MSTGqrjm2nMZi1W95D9pkq1i7lOqdd6r4nurqu/JwiuiYc4NPpX/hiyzLMmvq2vhjpO3YTxuPpcfdjSKvW53RVkcL+D3wlFcinpuGD8YMQ4GIc7i4BKliahNfVRefKZzNqjztG9yg2BspyR09VUIP+hddfGGr8XVUBCLgJ/35scFHFQrd+7ADaPoupr92DYB9rH231XYPvwavTnkVr6wXJWHNNuQRi2BuL1IWpqEJWeGd28rt49b5ORd/bZtxXzuJfsFy6x+hAJdTIh7sKv5+dTyeMfmEiHpcK4sXYBeC28aOAYpUDS8Ug8q7/4F8BG2xaldQ+D12NRTlXUGFo+xiefaroWLHz6YcJz49S+ywZe2NSyrwfCo6txvsSmDdUlfBF7+D+wLIOSe6Bp59/BP0DjO1lHzw3HnerrMrZE4Pj8gGuRr7aOu99uuE/rz2PwSog2bNgIyLV37yk/V7ICa3vHIXehce1Lcv4wf9YA0Y7P/QefZuqbKUh3OE2m30g5/0o3DNCBbQ5kYg9fil3rt0QMPxV/KkqVxceFC7n5nC8vnjfhSc7KMz3CZgz9T9F+0j+zoDHMPl/w9W3KuEuf7FjSv7WUDx7GcdUidrehnt727ZGpmLb/F8QjmA8Pvc9jBsQABedLn93EJ607td3vz9n4ho57saiY+Ex0AP33ilBxVE43DkOT1rfR+3vjmPvxTDb4/GqUYHkoWPFW97O+34XYEzEgLYD0b2JtSJdA016DFTHVQKWzV6lj+Ur5TTkTcx8bbjN/rTma0l/o6TrwyWcS3b10O9Odc04t/W88Nph+12vRNEEJH++Yf1uFnY+XXD/aLlulbB/yuJyr3OXsu+JrjIed2QuMoh3+J0YN2ujqrTLXbuvMUUHS26Wrir9nzea/s/guFqfA28Et29kVBBsWC86V1pBOW/gaQGyj0QjUv3k1KE1mtpcZORi4Df8Qz3jjlTWXIzWD+x6FUOkJczab9tYLH26L/OCdEms3Vp244dxN6Kd/H3dKvf7Oc8gsd6tVJWryTei2Tmft2nh+Ih4HDqSjYLjMdirvt75+aC4NEK7DmVp/VIX7eB+GAabyoG+2B7HsBvvwrDb6ti0KqUidEUIMPph3HaZdxlLn3b2UvbDBkx5fBzmhuXAyb89OjW5hLmaylDZuTr5aiUBjHRBKv4+dj5B6BKgasAR0TiSrb77Jez3IhcaI1h6AHvpU/8ax4i0Ls0djyGtZKyDjJn5EYtCzhkb49YKAyTQCvsGTw9qqz9/m4c/xILSWp9tXDDf5dzuP6yEoEHl723d0OSSvk/ZnZdXBSmI3ZOsVrRCu6bnH3d2fj1xR0mBZqnH3YX24dViLTOd0KSpb7GyuuzHgnUiBvXjOeWpdWwMdv2OP3WL/ZVQn7FLULFgRxQ/X2yOo/OuD5dWhupju+MteDAoGT98+EdhL4fCAOsfObbU/pDnCS6UXhkLseDDx9Bz7DfqE18eayv/pV7nLr0cILp6eOiRicldu94YpoOlNVg7dTicchZi0qcbVGX5Gk3ZHNAIdYtVlKxB2dVz9e/QnkvuGj6NX3XXICNJt8o9iYelAjnkFSy6pAc1SsCZhEwjSCyZC+o2rW/8fBFuXTHmufpGEKQu3DuX4aeI7hgQ7IM6/k2KWpX0nWNg2MBWV2Hq2CuQcwjhR9qgfz8f5Cx+B2/8Fnf5wfd5ioLvkl1Cvl6IXU00bK2CrEtqrTn3RkN9NK173m2Jf4Zbbzy/yNK9yULGzLyAp8eqwE8Guhc+R8cbfV+YZelWq1/LoT4Nzxa2Pi8sJUi6WL6Xh/ODCWQfw6GIq1n6XEvnBmIlfL/SWCdiMF6W7Gp0BSwlWCztfDnv+lBWNueSizoupRWvcMKKq92lzioTEQtfwc2qTG0nzxMcJ70yxuPZYuN1/znn3lQo874n+gdcvfOK6J9ywZmDrM69c3uVKomXzEFX2K0Vr7Io1me7pKXYWI1/inQNegJf7Le2xk3BJD3WRZG77M/Yjs2yjn8o4bPqRfrWB8GtxHEEVpcSvFq6xjTRQVCy7jYUP6Ifgt2q2rQqHUXE/Fn4IeABjOl9KS0n/wCn4Ziy4mvMeNPoavPfD8/pT38l7EoZn2F1lW4KFLZA2N75Lst+L69nAlm6N+kWZXl+ztQPMUU/Q0dIi+jrRWOBpFvt+JnYLWOF5kxTx/okyxggVQWU1ufnzh2Po10s3ysIF180lRYMU7G0+OZcdjBt3DDZlVN6WWqMhbnyab1L6WlQ4vlyIZdyLqnyb/AoVZYYE1aUuUuddea3EmZcPM8ZHFWB0chx31ieJfiBOn/kHJo6DbOW70DonDGXdE0rScW4zhGVDQ9FqvisXWEu0i2isNuLbo63BimlPASw4DBW/yh3Gs+9E1hS96lMHNqxt4x3z4oqUTnb9+DQOXehLdPzWgK9yFr+aCXB3PxFWH3VKs/nOLebh1QkDu1BaKlfxtoaNwL3y3gj6wBbfdeyoChPf/y7+OD7EtjVMb5fCflQWJkoI7uAW/DUiJ346Zf5WGrbOqSPDWDRknlYtGD/P9qFqezc4O5SVU8iMlHGoUhr5uvnTFZwBa5mvurjfXPYebM/FiSEYbO0QOg73zUuab+XO931djiGjX0DfxZOaHDuTGjCDQF9b1XH+oN6vJFlgHnROKtzFeb7eYPjRVG3rnLtDlTYglHy894Kjv6Nn2RcToV5Do0qj0J/wHtz4+A0ZBQGXdb4Ges4qx54+v6uJbcaWydmKOk4uKQysuTutcXPlwvtfJvr0iWcS5bukN56rFjI9vWX2KWu5M8sCo9Va8ubTKSw6XOMG6HOHzmHht+KvgG4hOvf+YrOm3/wOkd0lZV7NYLo4ryM51WEYvqI+0t4rorluSWvPPke9iAYD45opy6Q1r7acrfwRTxj+5yU7Ais+uh1TNKTJsjzMLxUok1QM/87fL3VePaCPJvh2/cx6aNQeVUm1hmGEDYDk97+rfDvFiRsxCfvfK4+ozEOwaMdbnskWP1BVXl++fPCZ7yIomczleWuXwmsd5BzluH7OZuNyq88r2Qe3nlphs30sYr1+UnnPb9Ebb99NdbLRV/fpXQqytPF72DyR7bPnrF9rorxbAvdHU5VTMM+wNhxXxQ9gyc7HItefg76eRhlJuOi2uHv197Bz5BpumWfWdP7AvM+wYyIW1UAFVDGQu3c8TH/BAf4DR2vJ/7IWfwtfrri8Q6Gq5qv6hApti9VxTBiOaa9/A6W5fhg8AP9VQXM5lwqy36/5uSZV6PV3z/3eUhyHu3Akr+lM5ylC5LaUN+csH2mkibn+eL1etxLqZVON+v5+g2enPCJze+r8mfl55j834WqAmktf8qLtaw0HntQeD7b7lcnBD5yCzpejemfr4R+LtXLuHPEB3oCiQcf6Qu/y/lIJU7EcK4aCBjxMO62nYziUspIG/p6Mm2jsb3k60K88tBLNueL3qwUl3suGftVZnN8+esydqlTf0uPxVOf2faapsqJ379eoK9D53Vdy9mJlauKrgGW69CzGHsJ17/zFJ43/8B1jugfUs6lI1FZqMAl+H5M1dPyGs+C6BqoB3NalrYYop9b4ob+k1/Dw8Eell9z6YCHp75omWL3o0eNgdpq+1aD8aj0o3a6EZOm3o9g405fYVCTswIf3d7NMli2cTfc8dZx9PtP0RiFi7JrgFsnWWaFKhog3gjNut6Dj/Q0wC/i7VFSifdA8COvYZKeBvYDPGoMELdsa3nWDQq3VS7lIbB2jTDoAZlwQn33D+6xTH3uH4ieIz7G8f73FI0tEnYBGPnKv9SFV55fImM0LJ9Bb6+fQ9MGo8cPtlz0S8tT/d7yXBWoffAiRuoJEVSFZNSLxvd7B3dZ91mrG/H09sa4u3B8SFmoC33ve/B0Wyc46S511qKrqAJQPL001u6WxkM1r+YDFEsix8KEx9BaAvuXvr3C59pYXc18VRXlgc1xpHBfyngDeYZLJgLvfwMvD21gOfYuab9fa5IfT+HxoMxzPpv1nJPv8gBuUBVnu4DhmPRU8Hnnm5zn+hk/QffgqRsbWb7zeUo7X1X589AH6jzxKV7+lAtLWfnB5BvhVOx8tu5XS/nzwSMdruF4DuOBy9a8ti6qHLY8l0qVL3M+xpOXlW8qMJbutDkNcPf4Wy7cLauwkm60ql1KGVlInS939QFmWLeXfB2vrj0ofr5cyGWdS2q/6mc2nUZ42CW0shV+Z5trmpQT8gyxoH9hkvXaYswKWmxSHrVYr0OX22pkcYnXOaIKgMcimYRMy/sKfpTxMB88ec6FS55j9Damzl+AGWNb2lz01QUlcDRmrPoVU2wGYENdjO+e/Al+WvVR8SmWVUV22HvfYFbhWAV1KZTnmSx6D4928jNSysbObzimq7871ea9LH93Nn6deg8CrV0vXFri/i8W4KePreMeDEH3YtLHv2LZF6OLtr0kMjPeq/h1zitF76ufe/INPnisB+pYUgxSoXoMX87/pGickSbPaZqk8tX24aVFeVr8u1m3PWcfWL+fPL/DSHIa+DzmzX4WA0qc4vkCdNeYAedPuKC71t1aepeaYqQiPcl4dpByydNDXzprhVy3JF7oQaaX4irmq0PP8ZipnzdiHCdy7M1ZiB9fHWAzK9cl7vdrzaUTnpz97TmfTdHn0bf48hXrd1EVtafUuX/u+WYtE1T+9b1Q/lnzfaptGVRB8qCQGwLHfoRl8z+0maBCueIy5SrTY1tkTMu3mHyxhyOXxjr+Rj/02dqaXBrrQ1XjjJnfLqWMLOLQ/H68v8h4VpXQv3Pu+XIhl3kuWbtMQl2n7uxZxlY243gvdrzK9fJDdaw/VnhjUD6TnpTHNi+EHDNTv8biDbMsjxMosUtpGfxj1zmif0aVs4rxM1E5kwGkr+ppQzF6Nv6+4LNJiOjyWc+1X9Bk8nz8Wm4TKRBRmUjPgdtG4PWIUZi16ZXSn8d1nZNxuyNl+u+2r2DxAk7iQP8MHlZEREREFdYZJKz9BT/tQsUYL0Z0neMZRhVSztwHECz9ki84fTcREdF1qnCcaSB6jp2FcKfBePTOthWg6+a1Zp2WvFHRQ32J/kEMjoiIiIgqmsJxRkrQGExZ9CqG+VWEKdiJrm8cc0RERERERKSw5YiIiIiIiEhhcERERERERKQwOCIiIiIiIlIYHBERERERESkMjoiIiIiIiBQGR0RERERERAqDIyIiIiIiIoXBERERERERkcLgiIiIiIiISGFwREREREREpDA4IiIiIiIiUhgcERERERERKQyOiIiIiIiIFAZHRERERERECoMjIiIiIiIihcERERERERGRwuCIiIiIiIhIYXBEREREREQE4P8BGfQs7hXaP2IAAAAASUVORK5CYII=" width="506" height="411"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Suggest how the IR spectrum of polychloroethene would diff er, using section 26 of the data booklet.</span></span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Explain how plasticizers affect the properties of plastics.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Suggest why the addition of plasticizers is controversial.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Outline, giving a reason, how addition and condensation polymerization compare with regard to green chemistry.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">e.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Draw the full structural formula of the organic functional group formed during the polymerization of the two reactants below.</span></p>
<p><span style="background-color: #ffffff;"><img src="data:image/png;base64,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" width="602" height="123"></span></p>
<div class="marks">[1]</div>
<div class="question_part_label">f.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><img src="data:image/png;base64,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" width="477" height="144"></p>
<p><span style="background-color: #ffffff;">correct bonding&nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">Cl atoms all on same side and alternate&nbsp; <strong>[✔]</strong></span></p>
<p>&nbsp;</p>
<p><em><span style="background-color: #ffffff;"><strong>Note:&nbsp;</strong>Continuation bonds must be shown.</span></em></p>
<p><em><span style="background-color: #ffffff;">Award <strong>[1 max]</strong> if less than or more than four units shown.</span></em></p>
<p><em><span style="background-color: #ffffff;">Accept a stereo formula with all atoms and bonds shown.</span></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">«strong additional» absorption at 600–800 «cm<sup>–1</sup>»&nbsp; <strong>[✔]</strong></span></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any two of:</em><br>embedded/fit between chains of polymers&nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">prevent chains from forming crystalline regions &nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span></span></p>
<p><span style="background-color: #ffffff;">keep polymer strands/chains/molecules separated/apart <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span></span></p>
<p><span style="background-color: #ffffff;">increase space/volume between chains &nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span></span></p>
<p><span style="background-color: #ffffff;">weaken intermolecular/dipole-dipole/London/dispersion/instantaneous dipoleinduced dipole/van der Waals/vdW forces «between chains»&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span></span></p>
<p><span style="background-color: #ffffff;">increase flexibility/durability/softness&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span></span></p>
<p><span style="background-color: #ffffff;">make polymers less brittle&nbsp;<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span></span></p>
<p>&nbsp;</p>
<p><em><span style="background-color: #ffffff;"><strong>Note</strong>:&nbsp;Accept “lowers density/melting point”.</span></em></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">leach into foodstuffs/environment<br><em><strong>OR</strong></em><br>«unknown» health/environmental consequences&nbsp; <strong>[✔]</strong></span></p>
<p>&nbsp;</p>
<p><em><span style="background-color: #ffffff;"><strong>Note:&nbsp;</strong>Accept “plasticizers cannot be recycled”.</span></em></p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">addition produces only the polymer «<em><strong>AND</strong> </em>more green»<br><em><strong>OR</strong></em><br>addition has no by/side-product/condensation produces by-product/small molecules/HCl/NH<sub>3</sub> «AND less green»<br><em><strong>OR</strong></em><br>addition has high atom economy/condensation has lower atom economy «<em><strong>AND</strong></em> less green»<br><em><strong>OR</strong></em><br>condensation polymers «often» more biodegradable than addition polymers «<em><strong>AND</strong></em> more green»&nbsp; <strong>[✔]</strong></span></p>
<p>&nbsp;</p>
<p><em><span style="background-color: #ffffff;"><strong>Note:&nbsp;</strong>Accept “if water produced by condensation «<strong>AND</strong> condensation and addition equally green»”.</span></em></p>
<p><em><span style="background-color: #ffffff;">Accept for addition “all of reactants change into products”.</span></em></p>
<div class="question_part_label">e.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><img src="data:image/png;base64,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"> &nbsp;<strong>[<span style="background-color: #ffffff;">✔</span>]</strong></p>
<p>&nbsp;</p>
<p><em><strong>Note:&nbsp;</strong><span style="background-color: #ffffff;">Continuation bonds must be shown.</span></em></p>
<p><em><span style="background-color: #ffffff;">Do <strong>not</strong> accept condensed formula.</span></em></p>
<div class="question_part_label">f.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>Few candidates scored at least one mark although most either scored both or none for this polymer structure. Some did not read that only four monomer units are required.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Almost all candidates received the mark for identifying the correct absorption band for polychloroethene.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This was a well-answered question; with most candidates identifying at least one method plasticizers affect the properties of plastic.</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Several candidates wrote vague answers as to why the addition of plasticizers is controversial.</p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Candidates seemed to have difficulty in comparing addition and condensation polymerisation with regard to green chemistry.</p>
<div class="question_part_label">e.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Several candidates struggled to draw the full structural formula of the peptide linkage formed during the polymerisation of the two reactants.</p>
<div class="question_part_label">f.</div>
</div>
<br><hr><br><div class="specification">
<p>Chemical vapour deposition (CVD) produces multi-walled carbon nanotubes (MWCNT) of a&nbsp;more appropriate size for use in liquid crystals than production by arc discharge.</p>
</div>

<div class="question">
<p>MWCNT are very small in size and can greatly increase switching speeds in a liquid&nbsp;crystal allowing the liquid crystal to change orientation quickly.</p>
<p>Discuss <strong>two other </strong>properties a substance should have to be suitable for use in liquid&nbsp;crystal displays.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p><em>Any two from:</em></p>
<p>chemically stable <strong><em>AND </em></strong>does not <strong>«</strong>chemically<strong>» </strong>degrade over time</p>
<p>stable over range of temperatures <strong><em>AND </em></strong>to avoid <strong>«</strong>voltage/random shift<strong>»</strong>&nbsp;fluctuations</p>
<p>polar <strong><em>AND </em></strong>influenced by an electric field</p>
<p>strong intermolecular forces <strong><em>AND </em></strong>allow molecule to align in specific orientations</p>
<p>&nbsp;</p>
<p><em>Award </em><strong><em>[1 max] </em></strong><em>for identifying two&nbsp;</em><em>correct properties without any&nbsp;</em><em>discussion given or incorrect&nbsp;</em><em>interpretation of suitability.</em></p>
<p><em>Accept “voltage” for “electric field”.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Kevlar<sup>®</sup> is used to make racing tires.</span></p>
<p><span style="background-color: #ffffff;"><img style="margin-right: auto; margin-left: auto; display: block;" 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" width="420" height="124"></span></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Draw the structure of the monomers of Kevlar<sup>®</sup> if the by-product of the condensation polymerization is hydrogen chloride.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">State and explain why plasticizers are added to polymers.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Discuss why the recycling of plastics is an energy intensive process.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><img src="data:image/png;base64,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" width="184" height="97"></p>
<p><span style="background-color: #ffffff;"><em><strong>OR</strong></em><br>H<sub>2</sub>NC<sub>6</sub>H<sub>4</sub>NH<sub>2</sub> ✔</span></p>
<p><span style="background-color: #ffffff;"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAPQAAAC5CAYAAAAf6RJMAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAABKYSURBVHhe7d19bBzlnQfwn12pAhTlEMkfXeMiFHx2OCUoKg1CJFyc5OQQcVxQcqEiqoywoxIpgT+qZh2X9BrUGqhdJXc40ul67BZyPVRhbDkqHEqum7NEfKLgkAhQnDUvShXj5XQNR2zLpkj23Hwfz+NMJmPvrL0vM89+P9Jk1rNvs7PPd37PvGSnwrIJERmh0hkTkQEYaCpT0zI+1Cc9yRbZWFEhFWqoko0tSTk1NOo8RvtKhpKP2Pc/Ismhr5xp4cRAUxkalaGeg/JQ3UbZ0dwufc5UkYz0tTfL5rp10tzzRzvy0cNAU5n5WjKnjsgTO56Tvvq4JFJpGbMswa4ky7oi6VRC4vWXJbljrxw+86XznOhgoKm8jJ+Tf//Zv9hhPiSpV34mTZtqZYlzl8hSqd3UJM/95qg0xd6Qw6++Z9fyaGGgqYxMy+g7vXK4r0riP9krm2LfdKZfq/LWv5GW3/TK0S3VkQsIA01l5Gv5/OLH9pbyCqmrvlqXr4dKvU22X1O9o4GBpjIyLsPpT0ViNXL7t/yrc9Qx0EQGYaCpjCyR6roVIpmP5eLnXzvTzMJAUxm5QWrWPyANMij9H/7PPMeZo3MiiRcDTWWlsuY++V7DZUl2viR9Gf8qPf3Zf8gvDnaJNDwg62tucKZGAwNN5aVyhWx5YrvE+g7J5l0/keTxM5KZLdWjMnQqKa3f3yfJzIPS8ex2qY1YQhhoKjPflFu3PyunEk12qNul+eHvStU39LncfyF1m5ulvW+ZNCaelz133+w8JzoYaCpDS2Vl0z/LmYE3pKujUWLOVLFv1cd/Jb0DJ+XXTasidwwa+P+hiQzCCk1kEAaayCAMNJFBGGgigzDQVPZmDllVOH9FGwNN5DAh1Aw0kUEYaCKDMNBEBmGgiQzCQBMZhIEmMggDTWQQBprIIAw0kUEYaCKDMNBEBmGgiQzCQBMZhIEmMggDTWQQBprIIAw0kUEYaCKDMNBEBmGgiQzCQBMZhIEmMggDTWQQBprIIAw0kcvk5KRzK5oYaCKXDRs2SE9PT2SDzUCXmXfffVe++OIL5y/ywvLZsWOHPProo9Lf3+9MjQ4GukwMDQ3Jww8/LPfcc48sW7ZMjh49Gvnu5WLh8x87dsz5a0Y6nZZt27bJ8ePHZf369RKPx9WyiwyLjHb58mVr//79Fr5qDHagZ2+vXbvW6u7udh5ZXk6cOGFVV1fPLgsMbqdPn1bLR9/X2dmplmXYMdCGmpiYsF5++eXZBukOrzfkdkWyzp49q+4znV2B1efVn10PWB7ewGIZYpnpx+hliOlhxUAbCI3OW138GqG3caNRX7p0ybnXLHOtxLzLCitB77LCc9va2q55Lip4GDHQBkEDXUhA0f0MsgKIInyOuXoqGh6DzzzfYwArwN27d88+DrcxLUwYaAMgtIvtQs/V8KMc7KA9FS3ockR1dq84Ub3Dsn3NQEeYX2VBtV0Mv65pWLuXc1loT0UL8nwse+8KIwwrQAY6oryNyW/bbzG83Us06rB1L738Kuxi5jnIpghWgN6VailXgAx0xHi7e2jAhezu4f28jTos3UutED0VDa+dbRscsOJwr0xKtX3NQEeEt8EstvrkAo0ajVi/t27U+ewRLISeL/cKJ989FS3opkixV7heDHTI+XXp8lV9coV5Ccvhm1IFBytR7/t6V6zFXNF4MdAh5dcocqmKaNzYuYPnoDGh4fkNuB8rCDTKoK+Nx5bq8A3eB/Ot3xvhKtZ7uwXZFMHyDLQynhqxBnp/ZcXrY7OPlVij1dH1X1Z6bMp5UDAMdAh5q0+QwyJoPHgeGpC7oeU6IJxYAQTZK7yQ+VwovK43HHj/UtIrXfc8+a10/XbW6eU0NXLSanUH2TvEmqzE4BX12CAY6BDxVp8glQ+NxS/EaDQIGBoYKjVex29AxcBj3O/rfg3cP1/l1o3a/f5+jXqhCv36+YBwBtkUcR8Ow2ewxv5gdagwr7IaO35rpdJXgzs1MmD1JuJWPV4zttfqHv6zc8/8GOgQ8DaIINUHYfSGEH/jeYupknhdVGjd8PT8ZAtRISoonu+ej0L2APIBy869KYLvA9O8ZqZNWunETvtxDVZratjy71hPWWMDh1WoY/GUFaROM9AlpKuPbgAYsgUH93mDg+cUoqGjorhXGgtZ0Sxk+9objIW8RilhGWFZ6fn3XRFdSVnxmB3Upm5reN7N5P+zBjoetKt0q5W6kn17moEuEe+XjpBmCyUCpp+jg1yMrqc3pLid7X291RXPyfb5cH+uPZWw0itr93eMv7WpdMJqkJjVkBicozprU3b2W62Y3G3FU//rTJsbA11k3uqDhh6k+rircpBwFIJ7JYRxtvn2a9R+h2/04/Rj8PhirawKDd+T+7ub+d5yC2nw8DPQReOtPnPtOPFCo3avAEp1DFrD/LirddDP4N1M0J/DvZLAEKSnEkVY+V1dATLQkaYbq27MQauPO8x4XpBDScWCSqs/U9BusffwjXsI2lMxBbvcEaYbbS7Vxx1mjMNYtRBk/dmChhqwL0A/L9fnGiPXnWKy00qkJ51pc2Ogi0A33Fy4wxykmpfKQkOtn4OhPOnDVquspu6Lc1RpHrYKpVwbrt7eRDc7CtuTeodWLpsFepnkslyMc82JJd3WwMjVk0d4YkmI5dJw3d3RMG0zZ6NXQkF7FPozYihnPPUzgvSXkw2CoPf4lnpvdq4w7/q4M3aYZaOXSZDlYrw8/ueMCvxjvwAVUEVFhRpnW9T48fsnn3xS9u/fL+3t7c7U6MAP0tfV1anbdu9Cqqur1W0/epkAm2D+8MoZITE8PKzCDAcOHFDjqKmtrRW7OqvbL7zwghpTcTHQIaEDgEDccsst6nYU7dy5U+zNBuno6IjWJWQMwUCHAC4ehwAAAhFlN95442wP47XXXlNjKh4GOgRef/11Ne7s7FSBiLqtW7eq8dNPP80rXRYZAx0C2BkGuDqkCbBSwsoJBgYG1JiKg4EusXPnzqlrEu/evXvevcJRg0uxQldXlxpTcTDQJfb++++r8f3336/GplizZo3aOfbiiy+y211EDHSJvfXWW2p87733qrFJ9CbE4OCgGlPhMdAlhgoGOIZrmpUrV6rxJ598osZUeAx0CenjtDgzzESrVq1S4w8//FCNqfAY6BKamJhQ45tvvlmNTbN8+XI15gkmxcNAl9Cnn36qxrprahp9xtvx48fVmAqPgSYyCANNBbVt2zbnFhUDA01kEAaaCorbz8XFQBMZhIEuoRUrVqjxhQsX1Ng0k5OTaszt6OJhoEvopptuUuMvv/xSjU2DnyECE8+CCysGuoR0Q9c/bmAafYaYPmOMCo+BLjH8t0kw8WwqvSlxxx13qDEVHgNdYvq/TZp4vnNvb68a33nnnWpMhcdAl9hdd92lxm+++aYam8L9ww1R/tHDqMlfoEdPSUtVhVRsScrQtDONsjL1hwBOnz6txvr3xag45g/0+JCc6vlXadlYpX4YXQ0bWyR5akjGnYfQ4jU2NqrxK6+8osZRh8NV+jfG6+vr1ZiKY45AT9tZ7pGWh+pl844fSHtfxplu62uX5s11UtvcI5+xEueF/mWPY8eOzR67jTK9+YD/583udnH5Bno6k5Jnn9hnB3m1xBMpSY9NqcuVWNaUjKVTkog3SCa5T75/+B1W6jzAjwOi8WObM+rb0lghPf/88+q23oNPRYRrW11LX2C6wWpNDftft3bqotXdtMqSWKuVuuI8wrmAtTQkrHRu19cyHhaz76J2SafTs4+LwiVk54IL1eEz2CsoZ4o//VkxUP5cX6FH35NXD78hsXiLHNh0q38Jr/y2NLR0SvfRBqmefyucAsJJJm1tbeq2rnBRg+tzPfbYY+o2q3NpXBfH6c8vyrlMTFbXVckSZ9r1KmVJbb1s314vtUuY6HzZs2fP7HWhTp486UyNjmeeeUaNcX0unu5ZGp40Tsv48MfygVTJmtuX+1dnKhjsQDpy5Ii6ffDgQVXxogJX/8ChN/xHjKhfnyvKmNmQWbdunbqMDHaQ7du3LxJ7vfv7+2cPUyHYJlyfK6o8gba70tU1slpG5NzFP9n1mkqhublZbYPixwGeeuqpUIcaYdaXvcHJJCZdzieKrqvQlTX3yfcaRD7oPy+ZeRI9PZSULRVVsiV5gcGfA4LY09Pj/BX8ODMqHK4XjVCjGxvWULvDfOLECdW7CII/61tAzt5ul0krndhpBTpsJTutRHrSmTZoJRpilsSarMTglZlpZcyuVtbatWuvOTyDAdPsxu88an4TExOWHWr1PHvb1Lp06ZJzT+l1d3fPfiYcqgoCh+Pa2tpmn6cHyh/fpTk13G014ZiyHep44nfWwMif9T3WWDplJeIN9n0xq77jD9aYc8/V49d4XsxqSAz6rwwMh+PJCJ9urDgei2kII27r6XgMpmfjDjVWBlhRlBLmxx3KIPOD57hXAPgc+BvTKb/mWD3awR18yWpUofYfYo0vWYNjnsiOpa1UIm7Vl2GgUX28gfVr7GfPnr0u8NlOJEHD7+zsnH0OAlWKMGDeda8DY/ydDXoj+jkY8DmifOJM2M3b35kaGbB6uzquDXZ93Er0DlgjOaYVFQpfbNDKFBUIlj47CoOuPtngMe6GjtfIFlJ3OPT7FCPY3pVVkJXQXD0VKqyibsDkWpnCzq/65BIwPNZdeYOsDLzhKmSwEUDv/GXb/vfO31w9FSqMou+R8FamXEMQBn7VZzE7rPy2r7N1ZzEP7udgQFcc4VnM8sS8ILTuz4chWw8C9y2kp0L5VfRAA778XCtTGCwkeLlYyIoCz/Hbc4wdaQgYwonHYHAHEq+LaZh/LHu8hntFiwHzEqT6L7anQvlTkkBrft2zfAYkX4q9AlpIQHA/qrNfuHMZ8B1gRRDke8Bjcl0BUWFV4B/7yygpnGgQj8dnL5tiNwx1MkUYzjrCiSH43084FRPsxq7OVS706Y04kaSrq2v2fy/ZAZcDBw6on/QJ8t44D/z8+fMyPj4ub7/9tjP1erfddptUVVWpH/3H7SA/SIDXxokv+ueH7VDLoUOH1M8pUYmpWIdEmLpuftWnFDvxwrSTya+ngu+MwiNUgQY0Gr+dK8UKtt92MrY1Sw3z4F3BFHO+8B24V7b4jkq1sqW5hS7QWrErE94vCtUHy8DbiylkzyEsPRUKJrSB1lCF9KmPukHlszKhykSt+uh51vNbiF4MlnEYeyo0v9AHWitEZcJruqsP9hBHqfpgXt17tfPRi8Frcjs5uiITaMhXZfJWH/QAolx9MO/uXsxCPo9etu6VZr6rPhVepAKteSsTGmGQyuRXfRZb0cLE24sJ2uOIek+FropkoLWglamcqk8unxXLyqSeCkU80Jq3wmDQFcY9DUO5VJ/5eiPz3UfRZkSgQVcm3UgxbN269Zq/y7H6eKuwd5mY2lMpV6E49TOfcEG9uRj2UXOC3//CqZr69Fq7QsuuXbt47SnDGBvojz76SEZGRmTDhg3qbyjnQAPOD8c56Th3u6amxplKJjE20PpjuSt2uQeazMcf2icyCANNZBAGmsggDDSRQRhoIoMw0EQGYaCJDMJAExmEgSYyCANNZBAGmsggDDSRQRhoIoMw0EQGYaCJDMJAExmEgSYyCANNZBAGmsggDDSRQRhoIoMw0EQGYaCJDMJAExmEgSYyCANNZBAGmsggDDSRQcwK9HTGuTFzkTp1obpYozOFyHzGBHo685/y4813O3+5ZI7NjGNNkrwwOnObyFBmBHr8HTm86zF5rm+ZNHb8VlLpK+rSsRimRgakNxGX+kxSmjf9WHo++9p5EpF5DLg+9FcylGyUuuYr0ppKys833eqzlpqW8TP/JA9994eSjqfkwi82yVLnHiKTRL9Cj/63JA522T3qJ2RvvV+YoVKW3P24/LLjQcn82+9lYHTamU5klsgHevrzi3IuE5PV6/5KYvN+mqXyl9+5S2KZk3Ji4AtnGpFZIh5ouys9/LF8IFWy5vblWT6MXaWra2S1jMi5i3+yn0lknshXaCK6KuKBzqXq5lLNiaIp8u268lu3y5pYRj7oPy+ZeRM9Kh+9975kZIXUVS9xphGZJfqFaul90vzznZJJ/lT+ofePc1RpHLb6tfxo/xsSi++Rv6+9wZlOZBYDep43SO0jP5KO+suS3PG38vgve+RM5urJI9OZM3I82aqOQffF9srRp9bzGDQZy4ATS2bg1M+D6myxq+dzXyPWJIlTR6RpJeNM5jIm0Mp0Rs787nV59R9/Ku062LFG6Xjhcfm7B/5aapdwVxiZzaxAE5U5liwigzDQRAZhoIkMwkATGYSBJjIIA01kEAaayCAMNJFBGGgigzDQRMYQ+X9V8uF+PKdZ9QAAAABJRU5ErkJggg==" width="197" height="149"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><em><strong>OR</strong></em><br>Cl(O)CC<sub>6</sub>H<sub>4</sub>C(O)Cl ✔</span></span></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">increases flexibility/softness/plasticity ✔<br>break/weaken intermolecular forces/IMF/H-bonds «between chains» ✔</span></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any two of:</em><br>collection/transportation of plastic waste ✔</span></p>
<p><span style="background-color: #ffffff;">separation/sorting of different types «of plastic»<br><em><strong>OR</strong></em><br>separation/sorting of plastic from other materials ✔</span></p>
<p><span style="background-color: #ffffff;">melting plastic ✔</span></p>
<p><span style="background-color: #ffffff;">processing/washing/cleaning/drying/manufacture of recycled plastic ✔</span></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Superconductors have no resistance below a critical temperature.</span></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Outline how resistance to electric currents occurs in metals.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">a(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Suggest why the resistance of metals increases with temperature.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">a(ii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">State <strong>two</strong> differences between Type I and Type II superconductors.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">electrons collide with cations/positive ions ✔</span></p>
<div class="question_part_label">a(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">increased vibrations of «lattice» ions ✔<br>increased «probability of» collisions «between electrons and cations» ✔</span></p>
<p><em><span style="background-color: #ffffff;"> NOTE: Accept “increases lattice vibrations” for M1.</span></em></p>
<div class="question_part_label">a(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any two of:</em><br>Type I have sharper transitions to superconductivity «than Type II» ✔<br>Type I have lower critical/operating temperatures «than Type II» ✔<br>Type I have lower critical magnetic field «strength than Type II» ✔<br>Type I carry lower currents «than Type II» ✔<br>Type I are «pure» metals/metalloids <em><strong>AND</strong> </em>Type II are alloys/metal oxide ceramics/perovskites/metallic compounds ✔<br>Type II exist in a mixed state/are partly permeable to the magnetic field <em><strong>AND</strong> </em>Type I do not/are not ✔</span></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">1.40 × 10<sup>−3</sup> g of NaOH (s) are dissolved in 250.0 cm<sup>3</sup> of 1.00 × 10<sup>−11</sup> mol dm<sup>−3</sup> Pb(OH)<sub>2</sub> (aq) solution.</span></p>
<p><span style="background-color: #ffffff;">Determine the change in lead ion concentration in the solution, using section 32 of the data booklet.</span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p><span style="background-color: #ffffff;">«[OH<sup>−</sup>] =<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{1.40 \times {{10}^{ - 3}}{\text{g}}}}{{40.00{\text{ g mo}}{{\text{l}}^{ - 1}} \times 0.2500{\text{ d}}{{\text{m}}^3}}}"> <mfrac> <mrow> <mn>1.40</mn> <mo>×</mo> <mrow> <msup> <mrow> <mn>10</mn> </mrow> <mrow> <mo>−</mo> <mn>3</mn> </mrow> </msup> </mrow> <mrow> <mtext>g</mtext> </mrow> </mrow> <mrow> <mn>40.00</mn> <mrow> <mtext>&nbsp;g mo</mtext> </mrow> <mrow> <msup> <mrow> <mtext>l</mtext> </mrow> <mrow> <mo>−</mo> <mn>1</mn> </mrow> </msup> </mrow> <mo>×</mo> <mn>0.2500</mn> <mrow> <mtext>&nbsp;d</mtext> </mrow> <mrow> <msup> <mrow> <mtext>m</mtext> </mrow> <mn>3</mn> </msup> </mrow> </mrow> </mfrac> </math></span> =» 1.40 × 10<sup>−4</sup> «mol dm<sup>−3</sup>» ✔</span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">«[OH<sup>−</sup>] from dissolved Pb(OH)<sub>2</sub> is negligible»</span></span></p>
<p><em><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">NOTE:&nbsp;Accept «ratio&nbsp;</span></span></em><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{{\left[ {P{b^{2 + }}} \right]}_{initial}}}}{{{{\left[ {P{b^{2 + }}} \right]}_{final}}}}"> <mfrac> <mrow> <mrow> <msub> <mrow> <mrow> <mo>[</mo> <mrow> <mi>P</mi> <mrow> <msup> <mi>b</mi> <mrow> <mn>2</mn> <mo>+</mo> </mrow> </msup> </mrow> </mrow> <mo>]</mo> </mrow> </mrow> <mrow> <mi>i</mi> <mi>n</mi> <mi>i</mi> <mi>t</mi> <mi>i</mi> <mi>a</mi> <mi>l</mi> </mrow> </msub> </mrow> </mrow> <mrow> <mrow> <msub> <mrow> <mrow> <mo>[</mo> <mrow> <mi>P</mi> <mrow> <msup> <mi>b</mi> <mrow> <mn>2</mn> <mo>+</mo> </mrow> </msup> </mrow> </mrow> <mo>]</mo> </mrow> </mrow> <mrow> <mi>f</mi> <mi>i</mi> <mi>n</mi> <mi>a</mi> <mi>l</mi> </mrow> </msub> </mrow> </mrow> </mfrac> </math></span>&nbsp;<em>=» 13.7&nbsp;</em><em><strong>OR &nbsp;</strong>«ratio&nbsp;</em><span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{{\left[ {P{b^{2 + }}} \right]}_{final}}}}{{{{\left[ {P{b^{2 + }}} \right]}_{initial}}}}"> <mfrac> <mrow> <mrow> <msub> <mrow> <mrow> <mo>[</mo> <mrow> <mi>P</mi> <mrow> <msup> <mi>b</mi> <mrow> <mn>2</mn> <mo>+</mo> </mrow> </msup> </mrow> </mrow> <mo>]</mo> </mrow> </mrow> <mrow> <mi>f</mi> <mi>i</mi> <mi>n</mi> <mi>a</mi> <mi>l</mi> </mrow> </msub> </mrow> </mrow> <mrow> <mrow> <msub> <mrow> <mrow> <mo>[</mo> <mrow> <mi>P</mi> <mrow> <msup> <mi>b</mi> <mrow> <mn>2</mn> <mo>+</mo> </mrow> </msup> </mrow> </mrow> <mo>]</mo> </mrow> </mrow> <mrow> <mi>i</mi> <mi>n</mi> <mi>i</mi> <mi>t</mi> <mi>i</mi> <mi>a</mi> <mi>l</mi> </mrow> </msub> </mrow> </mrow> </mfrac> </math></span>&nbsp;<em>=» 0.0730 for M4.</em></span></span></p>
<p>&nbsp;</p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><em>K</em><sub>sp</sub> = [Pb<sup>2+</sup>][OH<sup>−</sup>]<sup>2</sup><br><em><strong>OR<br></strong></em>1.43 × 10<sup>−20</sup> = [Pb<sup>2+</sup>] × (1.40 × 10<sup>−4</sup>)<sup>2</sup> ✔</span></span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">[Pb<sup>2+</sup>]<sub>final</sub> = 7.30 × 10<sup>−13</sup> «mol dm<sup>−3</sup>» ✔</span></span></span></span></p>
<p><em><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">NOTE:&nbsp;Award <strong>[4]</strong> for correct final answer.</span></span></span></span></em></p>
<p>&nbsp;</p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">«change in [Pb<sup>2+</sup>] = 1.00 × 10<sup>−11</sup> − 7.30 × 10<sup>−13</sup> =» 9.27 × 10<sup>−12</sup> «mol dm<sup>−3</sup>» ✔</span></span></span></span></span></p>
<p><em><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"> NOTE:&nbsp;Award<strong> [3]</strong> for correct [Pb<sup>2+</sup>]<sub>final</sub>.</span></span></span></span></span></em></p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="specification">
<p>The development of materials with unique properties is critical to advances in industry.</p>
</div>

<div class="question">
<p>Explain why Type 2 superconductors are generally more useful than Type 1.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p><em>Any two of:</em></p>
<p>have higher critical temperatures<em>/T</em><sub>c</sub> «than Type 1»</p>
<p><em><strong>OR</strong></em></p>
<p>can act at higher temperatures</p>
<p>have higher critical magnetic fields/<em>B</em><sub>c</sub> «than Type 1»</p>
<p>less time needed to cool to operating temperature</p>
<p>less energy required to cool down/maintain low temperature</p>
<p><em>Do <strong>not</strong> accept “Type 2 has a gradual&nbsp;transition to a superconducting state but&nbsp;in Type 1 it is a sharp transition”.</em></p>
<p><em><strong>[Max 2 Marks]</strong></em></p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="specification">
<p>Both HDPE (high density polyethene) and LDPE (low density polyethene) are produced by&nbsp;the polymerization of ethene.</p>
</div>

<div class="specification">
<p>An alternative method of polymerizing molecules is condensation polymerization. One&nbsp;of the earliest condensation polymers was nylon-6. A short section of the polymer&nbsp;chain of nylon-6 is shown below.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2018-08-08_om_08.31.45.png" alt="M18/4/CHEMI/HP3/ENG/TZ1/04.c"></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Draw the structure of the monomer from which nylon-6 is produced by a&nbsp;condensation reaction.</p>
<p>&nbsp;</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Deduce, giving a reason, whether the atom economy of a condensation&nbsp;polymerization, such as this, would be greater or less than an addition&nbsp;polymerization, such as the formation of HDPE.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.ii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><img src="images/Schermafbeelding_2018-08-08_om_09.02.17.png" alt="M18/4/CHEMI/HP3/ENG/TZ1/04.c.i/M"></p>
<p>–NH<sub>2</sub> <strong><em>AND </em></strong>–COOH</p>
<p>six C-atoms</p>
<p>&nbsp;</p>
<p><em>Accept –COCl instead of –COOH.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>less <strong><em>AND </em></strong>a second molecule/product formed</p>
<p>&nbsp;</p>
<p><em>Accept “not all the reactant molecules&nbsp;</em><strong><em>«</em></strong><em>in the equation</em><strong><em>» </em></strong><em>are converted </em><strong><em>«</em></strong><em>to&nbsp;</em><em>product molecules</em><strong><em>»</em></strong><em>”.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">c.ii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.ii.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Calcium has a face-centred cubic (cubic close packing) arrangement of atoms.</span></p>
<p><span style="background-color: #ffffff;"><img style="margin-right: auto; margin-left: auto; display: block;" src="data:image/png;base64,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" width="358" height="318"></span></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">State the number of atoms in the unit cell.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Determine the density of calcium, in g cm<sup>−3</sup>, using section 2 of the data booklet.</span></p>
<p><span style="background-color: #ffffff;">Ar = 40.08; metallic radius (r) = 1.97 × 10<sup>−10</sup> m</span></p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">«&nbsp;<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="8 \times \frac{1}{8} + 6 \times \frac{1}{2} = ">
  <mn>8</mn>
  <mo>×</mo>
  <mfrac>
    <mn>1</mn>
    <mn>8</mn>
  </mfrac>
  <mo>+</mo>
  <mn>6</mn>
  <mo>×</mo>
  <mfrac>
    <mn>1</mn>
    <mn>2</mn>
  </mfrac>
  <mo>=</mo>
</math></span> » 4&nbsp; <strong>[✔]</strong></span></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>a</em> = «&nbsp;<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{4r}}{{\sqrt 2 }} = \frac{{4 \times 1.97 \times {{10}^{ - 10}}{\text{m}}}}{{\sqrt 2 }}">
  <mfrac>
    <mrow>
      <mn>4</mn>
      <mi>r</mi>
    </mrow>
    <mrow>
      <msqrt>
        <mn>2</mn>
      </msqrt>
    </mrow>
  </mfrac>
  <mo>=</mo>
  <mfrac>
    <mrow>
      <mn>4</mn>
      <mo>×</mo>
      <mn>1.97</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>10</mn>
          </mrow>
        </msup>
      </mrow>
      <mrow>
        <mtext>m</mtext>
      </mrow>
    </mrow>
    <mrow>
      <msqrt>
        <mn>2</mn>
      </msqrt>
    </mrow>
  </mfrac>
</math></span> =» 5.572 × 10<sup>–10</sup> «m»<br><em><strong>OR</strong></em><br>volume of unit cell = «(5.572 × 10<sup>–10</sup> m)<sup>3</sup> × 10<sup>6</sup> =» 1.73 × 10<sup>–22</sup> «cm<sup>3</sup>»&nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">mass of unit cell =«&nbsp;<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{40.08{\text{ g mo}}{{\text{l}}^{ - 1}} \times 4}}{{6.02 \times {{10}^{23}}{\text{mo}}{{\text{l}}^{ - 1}}}}">
  <mfrac>
    <mrow>
      <mn>40.08</mn>
      <mrow>
        <mtext>&nbsp;g mo</mtext>
      </mrow>
      <mrow>
        <msup>
          <mrow>
            <mtext>l</mtext>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>1</mn>
          </mrow>
        </msup>
      </mrow>
      <mo>×</mo>
      <mn>4</mn>
    </mrow>
    <mrow>
      <mn>6.02</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mn>23</mn>
          </mrow>
        </msup>
      </mrow>
      <mrow>
        <mtext>mo</mtext>
      </mrow>
      <mrow>
        <msup>
          <mrow>
            <mtext>l</mtext>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>1</mn>
          </mrow>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
</math></span> =» 2.66 × 10<sup>–22</sup> «g»&nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">density = «&nbsp;<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{2.66 \times {{10}^{ - 22}}{\text{g}}}}{{{{(5.572 \times {{10}^{ - 10}})}^3} \times {{10}^6}}}">
  <mfrac>
    <mrow>
      <mn>2.66</mn>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mrow>
            <mo>−</mo>
            <mn>22</mn>
          </mrow>
        </msup>
      </mrow>
      <mrow>
        <mtext>g</mtext>
      </mrow>
    </mrow>
    <mrow>
      <mrow>
        <msup>
          <mrow>
            <mo stretchy="false">(</mo>
            <mn>5.572</mn>
            <mo>×</mo>
            <mrow>
              <msup>
                <mrow>
                  <mn>10</mn>
                </mrow>
                <mrow>
                  <mo>−</mo>
                  <mn>10</mn>
                </mrow>
              </msup>
            </mrow>
            <mo stretchy="false">)</mo>
          </mrow>
          <mn>3</mn>
        </msup>
      </mrow>
      <mo>×</mo>
      <mrow>
        <msup>
          <mrow>
            <mn>10</mn>
          </mrow>
          <mn>6</mn>
        </msup>
      </mrow>
    </mrow>
  </mfrac>
</math></span> » 1.54 «g cm<sup>–3</sup>»&nbsp; <strong>[✔]</strong></span></p>
<p>&nbsp;</p>
<p><em><span style="background-color: #ffffff;"><strong>Note:&nbsp;</strong>Award<strong> [3] </strong>for correct final answer.</span></em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>The number of atoms in the unit cell was correctly calculated by most of the candidates.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Majority of the candidates managed to get three marks in determining the density of the calcium.</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">EDTA chelates with Ni<sup>2+</sup> (aq).</span></p>
<p style="text-align: center;"><span style="background-color: #ffffff;">[Ni(H<sub>2</sub>O)<sub>6</sub>]<sup>2+</sup> (aq) + EDTA<sup>4−</sup> (aq)&nbsp;<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext=" \rightleftharpoons ">
  <mo stretchy="false">⇌<!-- ⇌ --></mo>
</math></span> [Ni(EDTA)]<sup>2−</sup> (aq) + 6H<sub>2</sub>O (l)</span></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Explain how entropy affects this equilibrium.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">State the number of coordinate covalent bonds EDTA forms with Ni<sup>2+</sup>.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">entropy increases «and the reaction proceeds to the right» &nbsp; <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">more species / free molecules are formed<br><em><strong>OR</strong></em><br>more ways of distributing energy &nbsp; <strong>[✔]</strong></span></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">six &nbsp;&nbsp; <strong>[✔]</strong></span></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>There were several incorrect responses that products were more ordered than the reactants.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Proved very challenging with very few candidates knowing the number of coordinate covalent bonds EDTA forms with a nickel ion.</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">This question is about global warming.</span></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Describe the effect of infrared (IR) radiation on carbon dioxide molecules.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Outline <strong>one</strong> approach to controlling industrial emissions of carbon dioxide.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">bond length/C=O distance changes<br><em><strong>OR</strong></em><br>«asymmetric» stretching «of bonds»<br><em><strong>OR</strong></em><br>bond angle/OCO changes <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">polarity/dipole «moment» changes<br><em><strong>OR</strong></em><br>dipole «moment» created «when molecule absorbs IR» <strong>[✔]</strong></span></p>
<p>&nbsp;</p>
<p><em><span style="background-color: #ffffff;"><strong>Note:&nbsp;</strong>Accept appropriate diagrams.</span></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any one of:</em><br>capture where produced «and store» <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">use scrubbers to remove&nbsp;<strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">use as feedstock for synthesising other chemicals&nbsp;<strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">carbon credit/tax/economic incentive/fines/country specific action&nbsp;<strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">use alternative energy<br><em><strong>OR</strong></em><br>stop/reduce use of fossil fuels for producing energy&nbsp;<strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">use carbon reduced fuels «such as methane»&nbsp;<strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">increase efficiency and reduce energy use&nbsp;<strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p>&nbsp;</p>
<p><em><span style="background-color: #ffffff;"><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">Note:&nbsp;</strong>Do <strong>not</strong> accept “planting more trees”.</span></em></p>
<p><em><span style="background-color: #ffffff;">Accept specific correct examples.</span></em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>This part was fairly well answered with most candidates receiving one of the two marks. There were many candidates who stated asymmetric stretching and bonds vibrate but missed writing polarity and dipole changes, which deprived them of the second mark.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This part was reasonably answered although there were many candidates who gave vague answers that did not receive marks.</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br>