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</div><h2>HL Paper 3</h2><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>
<br><hr><br><div class="specification">
<p>Metal ions may cause unwanted environmental effects.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The presence of iron(III) ions can catalyse the formation of hydroxyl radicals from O<sub>2</sub><sup>−</sup> and H<sub>2</sub>O<sub>2</sub> in the Haber–Weiss reaction. State the equations for this process.</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>Zinc ions, toxic to aquatic life, may be removed by adding a solution containing hydroxide ions. Determine the concentration of zinc ions in a saturated solution of zinc hydroxide at 298K using information from section 32 of the data booklet.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</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 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 order diffraction pattern is observed at 18°. Determine the separation of layers of 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 aluminium hydroxide. Calculate the maximum concentration of aluminium ions in water 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>
<br><hr><br><div class="specification">
<p>Rhodium and palladium are often used together in catalytic converters. Rhodium is a good 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 nickel(II) hydroxide at this pH. <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 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 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 between them.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.iii.</div>
</div>
<br><hr><br><div class="specification">
<p>Both HDPE (high density polyethene) and LDPE (low density polyethene) are produced by the polymerization of ethene.</p>
</div>
<div class="specification">
<p>An alternative method of polymerizing molecules is condensation polymerization. One of the earliest condensation polymers was nylon-6. A short section of the polymer 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 condensation reaction.</p>
<p> </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 polymerization, such as this, would be greater or less than an addition polymerization, such as the formation of HDPE.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.ii.</div>
</div>
<br><hr><br><div class="specification">
<p>Vanadium forms a body centred cubic (BCC) crystal structure with an edge length of 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 of wavelength 150 pm are directed at a crystal of vanadium. Assume the edge length of the crystal to be the same as separation of layers of vanadium atoms 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 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), (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 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>
<br><hr><br><div class="specification">
<p>Low density polyethene (LDPE) and high density polyethene (HDPE) are both addition 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>
<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 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 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>
<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>
<br><hr><br><div class="specification">
<p class="p1">Kevlar behaves as a lyotropic liquid crystal when dissolved in suitable solvents. Its structure is shown below.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-31_om_08.04.17.png" alt="M12/4/CHEMI/HP3/ENG/TZ1/C4"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the properties that a molecule, such as Kevlar, must have in order to enable it to behave as a liquid crystal.</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 class="p1">Discuss the additional properties that a substance must have to make it suitable for commercial liquid-crystal displays.</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 class="p1">Explain what is meant by the term <em>lyotropic</em>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Waste water can contain metal ions such as chromium. Chromium ions can cause damage to the liver and kidneys. Chromium ions can be removed from water by chemical precipitation using hydroxide ions.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Assuming chromium is present as \({\text{C}}{{\text{r}}^{3 + }}\), state an equation for its reaction with hydroxide ions, include state symbols.</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 class="p1">State an expression for the solubility product constant, \({K_{{\text{sp}}}}\), for chromium(III) hydroxide.</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 class="p1">The solubility product of chromium(III) hydroxide is \(1.00 \times {10^{ - 33}}{\text{ mo}}{{\text{l}}^{\text{4}}}{\text{d}}{{\text{m}}^{ - 12}}\) at 298 K. Calculate the concentration, in \({\text{mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\), of \({\text{C}}{{\text{r}}^{3 + }}\) in the solution, when chromium(III) hydroxide is precipitated.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>One method of removing heavy metal ions from a solution is by precipitation.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State an ionic equation, including state symbols, for the reaction taking place when an aqueous solution containing chloride ions is added to an aqueous solution containing lead(II) ions.</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>The solubility product, \({K_{{\text{sp}}}}\), of lead(II) chloride is \(1.7 \times {10^{ - 5}}\) at 298 K. Determine the concentration of lead(II) ions, in \({\text{mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\), when equal volumes of \({\text{1.0 mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\) aqueous potassium chloride and a solution of \({\text{0.50 mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\) lead(II) ions are mixed.</p>
<p>State any assumption used.</p>
<div class="marks">[4]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Heavy-metal ions such as \({\text{C}}{{\text{u}}^{2 + }}{\text{(aq)}}\) are often present in waste water sewage. The \({\text{C}}{{\text{u}}^{2 + }}{\text{(aq)}}\) ions can be removed from the sewage by means of chemical precipitation.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State an expression for the solubility product constant, \({K_{{\text{sp}}}}\), for copper(II) hydroxide.</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 of copper(II) hydroxide is \(4.8 \times {10^{ - 20}}\) at a given temperature.</p>
<p>Determine the concentration, in \({\text{mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\), of \({\text{C}}{{\text{u}}^{2 + }}{\text{(aq)}}\) in the solution when copper(II) hydroxide is precipitated.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Iron ore can be reduced in a blast furnace.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-25_om_16.40.48.png" alt="N13/4/CHEMI/HP3/ENG/TZ0/10"></p>
</div>
<div class="question">
<p class="p1">The properties of a metal can be altered by alloying or heat treatment. Explain why alloying can modify the structure and properties of a metal.</p>
</div>
<br><hr><br><div class="specification">
<p>Chemical vapour deposition (CVD) produces multi-walled carbon nanotubes (MWCNT) of a 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 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 crystal displays.</p>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Distinguish between thermotropic liquid crystals and lyotropic liquid crystals.</p>
<p class="p1">Thermotropic:</p>
<p class="p1">Lyotropic:</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 class="p1">Two substances that can be used in liquid crystals are commonly called PAA (4-azoxydianisole) and 5CB (4-pentyl-\({\text{4'}}\)-cyanobiphenyl).</p>
<p class="p2" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-01_om_13.35.39.png" alt="M12/4/CHEMI/HP3/ENG/TZ2/C3.b"></p>
<p class="p1">Discuss on the molecular level <strong>three </strong>different factors that explain their liquid-crystal properties.</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 class="p1">Explain the workings of liquid crystals made up of compounds such as 5CB in liquid-crystal displays.</p>
<div class="marks">[5]</div>
<div class="question_part_label">c.</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 from the final product. One technique to detect antimony is Inductively Coupled Plasma 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 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> </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>
<br><hr><br><div class="specification">
<p class="p1">Polymers can be classified as addition polymers or condensation polymers.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Outline the difference in the way in which polymerization occurs, stating a specific example of a polymer produced by each process.</p>
<div class="marks">[5]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Polymers can either soften when heated or remain rigid until they decompose or combust. Other than Kevlar, state the names of <strong>one </strong>polymer that softens and <strong>one </strong>that does not. Explain this difference on a molecular level.</p>
<p class="p1">Softening polymer:</p>
<p class="p1">Non-softening polymer:</p>
<p class="p1">Explanation:</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question">
<p class="p1">Raw sewage is the water-carried waste that flows away from a community. If it is discharged untreated into rivers and the sea it causes pollution. Therefore, waste water should be treated before it is discharged.</p>
<p class="p1">Phosphate ions are one of the pollutants removed from sewage water by chemical precipitation using calcium ions.</p>
<p class="p1">The solubility product, \({K_{{\text{sp}}}}\), of calcium phosphate, \({\text{C}}{{\text{a}}_{\text{3}}}{{\text{(P}}{{\text{O}}_{\text{4}}}{\text{)}}_{\text{2}}}\), is \(1.20 \times {10^{ - 26}}\) at 298 K.</p>
<p class="p1">Determine the concentration of phosphate ions, in \({\text{mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\), in a saturated solution of calcium phosphate.</p>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Kevlar<sup><span class="s1">® </span></sup>is a lyotropic liquid crystal. Explain the strength of Kevlar<sup><span class="s1">® </span></sup>and its solubility in concentrated sulfuric acid.</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 class="p1">Describe the use of silicon in photovoltaic cells. Include the following in your description:</p>
<p class="p1">• why pure silicon is a better conductor than non-metals such as sulfur and phosphorus</p>
<p class="p1">• how a p-type semiconductor made from silicon is different from pure silicon</p>
<p class="p1">• how sunlight interacts with semiconductors.</p>
<div class="marks">[5]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Propene can polymerize to form polypropene.</p>
<p>Propene monomer: <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>
<br><hr><br><div class="specification">
<p class="p1">Antioxidants can be used to prolong the shelf life of food.</p>
</div>
<div class="question">
<p class="p1">\({{\text{(EDTA)}}^{4 - }}\), the ethylenediaminetetraacetate anion, is a chelate ligand with the following structure.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-03_om_19.09.46.png" alt="N09/4/CHEMI/HP3/ENG/TZ0/F2.d"></p>
<p class="p1">It has been found to inhibit the \({\text{F}}{{\text{e}}^{2 + }}\) catalysed oxidation of raw beef. Explain why \({{\text{(EDTA)}}^{4 - }}\) can be described as a chelate ligand.</p>
</div>
<br><hr><br><div class="specification">
<p class="p1">Chlorofluorocarbons, CFCs, deplete the ozone layer.</p>
</div>
<div class="specification">
<p class="p1">Chlorine atoms and nitrogen oxides react at the surface of ice particles in the arctic winter.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the equations that represent the depletion of ozone in the stratosphere which is catalysed by chlorine free radicals.</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 class="p1">(i) Deduce the type of catalysis that occurs.</p>
<p class="p1">(ii) Outline why the depletion of ozone is greatest during the arctic spring.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">In order to make waste water acceptable for drinking, it is treated in a series of steps to remove hazardous substances.</p>
<p class="p1">Tertiary treatment removes phosphates, nitrates and heavy metal ions from water.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The solubility product constant, \({K_{{\text{sp}}}}\), of cadmium(II) sulfide, CdS, is \({\text{8.00}} \times {\text{1}}{{\text{0}}^{ - 28}}\) at 298 K. Determine the concentration of cadmium(II) ions, \({\text{C}}{{\text{d}}^{2 + }}{\text{(aq)}}\), in a saturated solution of cadmium(II) sulfide.</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 class="p1">Explain how the addition of hydrogen sulfide gas can decrease the concentration of cadmium(II) ions in a saturated solution.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.ii.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Compounds of heavy metals are one type of toxic substance found in water. Lead(II) ions, \({\text{P}}{{\text{b}}^{2 + }}\), can be removed by bubbling hydrogen sulfide, \({{\text{H}}_{\text{2}}}{\text{S}}\), through polluted water. The solubility product of lead sulfide is \({\text{1.25}} \times {\text{1}}{{\text{0}}^{ - 28}}{\text{ mo}}{{\text{l}}^{\text{2}}}{\text{d}}{{\text{m}}^{ - 6}}\) at 25 °C.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Calculate the concentration of \({\text{P}}{{\text{b}}^{2 + }}\) ions in a saturated solution of lead sulfide.</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 class="p1">Explain how the addition of hydrogen sulfide decreases the concentration of \({\text{P}}{{\text{b}}^{2 + }}\) ions in a saturated solution.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Polymers, used extensively worldwide, are large molecular mass substances consisting of repeating monomer units.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the type of mechanism occurring in the manufacture of low-density poly(ethene).</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 class="p1">Distinguish between <em>addition </em>and <em>condensation </em>polymers in terms of how the monomers react together.</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 class="p1">Describe and explain how the properties of condensation polymers depend on three structural features.</p>
<div class="marks">[3]</div>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Liquid-crystal displays are used in digital watches, calculators and laptops.</p>
</div>
<div class="specification">
<p class="p1">Kevlar is a condensation polymer that is often used in liquid-crystal displays. A section of the polymer is shown below.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-28_om_14.10.13.png" alt="M11/4/CHEMI/HP3/ENG/TZ2/C3.c"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain the strength of Kevlar in terms of its structure and bonding.</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 class="p1">Explain why a bullet-proof vest made of Kevlar should be stored away from acids.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.iii.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Since the accidental discovery of polyethene in the 1930s, polymers have played an essential role in daily life because of their wide range of properties and uses.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Polyurethanes are made from dialcohol (diol) and diisocyanate monomers. By considering the structures of the two monomers and the repeating unit of the polymer given below, suggest why it could be argued that this reaction is <strong>not </strong>an example of a condensation polymer.</p>
<p class="p1"><img src="images/Schermafbeelding_2016-11-03_om_10.23.50.png" alt="N11/4/CHEMI/HP3/ENG/TZ0/C2.b"></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 class="p1">Kevlar is another example of a condensation polymer. Explain how the great strength of Kevlar depends on its structure.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Heavy metal ions are pollutants that can be removed in the tertiary stage of waste water treatment.</p>
<p class="p1">A water sample at 25 °<span class="s1">C </span>contains lead and sulfate ions in the following concentrations:</p>
<p class="p1">\[\begin{array}{*{20}{l}} {[{\text{P}}{{\text{b}}^{2 + }}] = 2.32 \times {{10}^{ - 6}}{\text{ mol}}\,{\text{d}}{{\text{m}}^{ - 3}}} \\ {[{\text{SO}}_4^{2 - }] = 4.15 \times {{10}^{ - 3}}{\text{ mol}}\,{\text{d}}{{\text{m}}^{ - 3}}} \end{array}\]</p>
<p class="p1">The solubility product constant, \({K_{{\text{sp}}}}\), of lead sulfate is \(1.80 \times {10^{ - 8}}\) at 25 °<span class="s1">C</span>.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the expression for the solubility product constant, \({K_{{\text{sp}}}}\), of lead sulfate.</p>
<div class="marks">[[N/A]]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Deduce why lead sulfate will not precipitate out of the water sample at these concentrations.</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 class="p1">Some magnesium sulfate is added to the water sample. Determine the increase in sulfate ion concentration needed for lead sulfate to precipitate.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="question">
<p class="p1">Ethene is one of the major products of this process and much of it is converted to polyethene using the Ziegler-Natta process. State the catalysts used and the ways in which the conditions of this process differ from the free-radical polymerization process.</p>
</div>
<br><hr><br><div class="specification">
<p class="p1">Chemistry has made a significant contribution to the development of liquid-crystal displays (LCDs).</p>
<p class="p1">The diagram below is a representation of an LCD. The planes of polarization of the analyser and the polarizer are at right angles to each other.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-25_om_16.59.49.png" alt="N13/4/CHEMI/HP3/ENG/TZ0/12"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State what the observer would see if the liquid crystal was not present and there was no voltage between the electrodes \({{\text{E}}_{\text{1}}}\) and \({{\text{E}}_{\text{2}}}\).</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 class="p1">Explain how the addition of a liquid crystal to the cell changes what the observer sees.</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 class="p1">Explain how the application of an electric field between the electrodes, \({{\text{E}}_{\text{1}}}\) and \({{\text{E}}_{\text{2}}}\), changes what the observer sees in b (i).</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 class="p1">The molecule below has liquid-crystal display properties.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-25_om_17.18.14.png" alt="N13/4/CHEMI/HP3/ENG/TZ0/12.c"></p>
<p class="p1">Suggest <strong>two </strong>reasons why the molecule is suitable for use in liquid-crystal display devices.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Ethene can be polymerized to form poly(ethene) and, depending on the conditions used, either high-density poly(ethene) (HDPE) or low-density poly(ethene) (LDPE) is formed.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Other than density, state <strong>two </strong>differences in the physical properties of HDPE and LDPE.</p>
<p> </p>
<p> </p>
<p> </p>
<p>(ii) Outline how the differences in (a)(i) relate to differences in their chemical structure.</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 conditions required to produce HDPE and LDPE and the name of each type of mechanism involved.</p>
<p><img src="images/Schermafbeelding_2016-08-15_om_14.14.55.png" alt="M14/4/CHEMI/HP3/ENG/TZ2/12.b"></p>
<div class="marks">[4]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Kevlar can be made by reacting 1,4-diaminobenzene, \({{\text{H}}_{\text{2}}}{\text{N}}{{\text{C}}_{\text{6}}}{{\text{H}}_{\text{4}}}{\text{N}}{{\text{H}}_{\text{2}}}\), with 1,4-benzenedicarbonyl chloride, \({\text{ClOC}}{{\text{C}}_{\text{6}}}{{\text{H}}_{\text{4}}}{\text{COCl}}\). Write the equation for the reaction of n molecules of 1,4-diaminobenzene reacting with n molecules of 1,4-benzenedicarbonyl chloride.</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 class="p1">Kevlar is an example of a lyotropic liquid crystal. Outline what is meant by <em>lyotropic </em><em>liquid crystal</em>.</p>
<div class="marks">[2]</div>
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">\[{\text{n }}{{\text{H}}_2}{\text{N}}{{\text{C}}_6}{{\text{H}}_4}{\text{N}}{{\text{H}}_2} + {\text{n ClOC}}{{\text{C}}_6}{{\text{H}}_4}{\text{COCl}} \to {\rm{H\rlap{-} [HN}}{{\text{C}}_6}{{\text{H}}_4}{\text{NHOC}}{{\text{C}}_6}{{\text{H}}_4}{\text{CO}}{{\rm{\rlap{-} ]}}_{\text{n}}}{\text{Cl}} + {\text{2(n}} - {\text{1)HCl}}\]</p>
</div>
<div class="specification">
<p class="p1">The following diagram shows two adjacent molecules in a sample of solid Kevlar.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-22_om_14.41.30.png" alt="N12/4/CHEMI/HP3/ENG/TZ0/C4.b"></p>
</div>
<div class="specification">
<p class="p1">Kevlar is very unreactive but dissolves in concentrated sulfuric acid.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the type of polymerization involved.</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 class="p1">(i) Identify the strongest type of intermolecular force between the two molecules.</p>
<p class="p1">(ii) Annotate the diagram (above) by adding dotted lines to show the strongest intermolecular forces.</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 class="p1">Kevlar is five times as strong as steel, partly due to its strong intermolecular forces. State another feature of the molecules which gives Kevlar such great strength.</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 class="p1">(i) Suggest how the sulfuric acid is able to separate the Kevlar chains.</p>
<p class="p1">(ii) Evaluate the long-term environmental impact of Kevlar.</p>
<div class="marks">[4]</div>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Another polymer that has cross-linking is Kevlar. Kevlar can be made by reacting 1,4-diaminobenzene with benzene-1,4-dicarboxylic acid.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Draw the structural formula of the repeating unit in Kevlar.</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 class="p1">Explain how the long rigid chains in Kevlar are able to form cross-links to build up a three-dimensional structure.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.ii.</div>
</div>
<br><hr><br><div class="question">
<p class="p1">Industrial effluent is found to be highly contaminated with silver and lead ions. A sample of water contains \(8.0 \times {10^{ - 3}}{\text{ mol}}\,{\text{d}}{{\text{m}}^{ - 3}}{\text{ A}}{{\text{g}}^ + }\) and \(1.9 \times {10^{ - 2}}{\text{ mol}}\,{\text{d}}{{\text{m}}^{ - 3}}{\text{ P}}{{\text{b}}^{2 + }}\). On the addition of chloride ions both \({\text{AgCl }}({K_{sp}} = 1.8 \times {10^{ - 10}})\) and \({\text{PbC}}{{\text{l}}_{\text{2}}}{\text{ }}({K_{sp}} = 1.7 \times {10^{ - 5}})\) precipitate from the solution. Determine the concentration of \({\text{C}}{{\text{l}}^ - }\) needed to initiate the precipitation of each salt and deduce which salt precipitates first.</p>
</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>
<br><hr><br><div class="specification">
<p class="p1">The structure of 4-pentyl-4-cyanobiphenyl, a commercially available nematic crystalline material used in electrical display devices, is shown below.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-03_om_15.25.11.png" alt="N09/4/CHEMI/HP3/ENG/TZ0/C5"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain how the three different parts of the molecule contribute to the properties of the compound used in electrical display devices.</p>
<p class="p1">CN:</p>
<p class="p1">\({{\text{C}}_{\text{5}}}{{\text{H}}_{{\text{11}}}}\):</p>
<p class="p1"><img src="images/Schermafbeelding_2016-10-03_om_18.34.36.png" alt="N09/4/CHEMI/HP3/ENG/TZ0/C5.a">:</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 class="p1">Describe and explain in molecular terms the workings of a twisted nematic liquid crystal.</p>
<div class="marks">[4]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Liquid crystals are widely used in devices such as calculators, laptop computers and advanced optical materials.</p>
</div>
<div class="question">
<p>Kevlar<sup>®</sup> is a material used in bullet-proof vests.</p>
<p>(i) Deduce the products formed by a condensation polymerization reaction of the monomers benzene-1,4-diamine and benzene-1,4-dicarbonyl chloride to form Kevlar<sup>®</sup>.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-15_om_08.15.59.png" alt="M14/4/CHEMI/HP3/ENG/TZ1/10.c.i"></p>
<p>(ii) Describe the factors which account for the inherent strength of Kevlar<sup>®</sup>.</p>
<p> </p>
<p> </p>
<p> </p>
<p> </p>
<p> </p>
<p> </p>
<p>(iii) Outline why Kevlar<sup>®</sup> can dissolve in concentrated sulfuric acid.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">(a) State <strong>one </strong>other example of a lyotropic liquid crystal and describe the difference between lyotropic and thermotropic liquid crystals.</p>
<p class="p1">(b) Name a thermotropic liquid crystal.</p>
<p class="p1">(c) Explain the liquid-crystal behaviour of the thermotropic liquid crystal named in part (b), on the molecular level.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Heavy metal ions can be removed by adding hydroxide ions. When hydroxide ions are added to a solution containing nickel ions, a precipitate of nickel(II) hydroxide, \({\text{Ni(OH}}{{\text{)}}_{\text{2}}}\), is formed. The solubility product of nickel(II) hydroxide is \(6.50 \times {10^{ - 18}}\) at 298 K. Determine the mass of nickel ions that remains in one litre (\({\text{1.00 d}}{{\text{m}}^{\text{3}}}\)) of water at 298 K with a pH of 7 after the precipitation reaction has occurred.</p>
</div>
<br><hr><br><div class="specification">
<p>Aluminium is chemically reactive so it has to be extracted by the electrolysis of aluminium oxide dissolved in molten cryolite.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-22_om_12.15.41.png" alt="N14/4/CHEMI/HP3/ENG/TZ0/09"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Suggest why the aluminium oxide is dissolved in molten cryolite.</p>
<p> </p>
<p> </p>
<p>(ii) Deduce an equation for the discharge of the ions at each electrode.</p>
<p> </p>
<p>Positive electrode (anode):</p>
<p> </p>
<p> </p>
<p>Negative electrode (cathode):</p>
<p> </p>
<p> </p>
<p>(iii) Suggest why the anodes have to be replaced at regular intervals.</p>
<div class="marks">[4]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Outline why aluminium is alloyed with copper and magnesium when used to construct aircraft bodies.</p>
<p> </p>
<p> </p>
<p>(ii) State <strong>two </strong>properties of aluminium that make it suitable for use in overhead power cables.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">The oxygen levels in water can change for a number of reasons.</p>
</div>
<div class="specification">
<p class="p1">The use of phosphate fertilizers can also produce changes in the oxygen concentrations in a river.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Phosphate ions can be removed from a solution by adding calcium ions. State the ionic equation for the reaction of calcium ions with phosphate ions.</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 class="p1">Deduce the expression for the solubility product constant, \({K_{{\text{sp}}}}\), of calcium phosphate.</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 class="p1"><span class="s1">The solubility product of calcium phosphate is \({\text{2.07}} \times {\text{1}}{{\text{0}}^{ - 33}}\) </span>at 298 K. Determine the concentration, in \({\text{mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\), of calcium ions, \({\text{C}}{{\text{a}}^{2 + }}\), in a saturated aqueous solution of calcium phosphate.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.iii.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Poly(propene) has different forms. Isotactic poly(propene) is tough, while atactic poly(propene) is flexible.</p>
</div>
<div class="specification">
<p class="p1">Polyethylene terephthalate (PET), represented below, is an example of a condensation polymer.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-14_om_09.31.56.png" alt="M13/4/CHEMI/HP3/ENG/TZ1/C5.b"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Draw the structures of the monomers that form polyethylene terephthalate.</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 class="p1">Predict whether polyethylene terephthalate or isotactic poly(propene) has a higher melting point. Explain your answer in terms of intermolecular forces.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.ii.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Modern liquid crystals have a structure similar to this biphenyl nitrile.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-08_om_07.23.13.png" alt="m15/4/CHEMI/HP3/eng/TZ2/15"></p>
</div>
<div class="question">
<p class="p1">Explain how the structure of biphenyl nitriles makes them suitable for use in liquid-crystal devices.</p>
</div>
<br><hr><br><div class="specification">
<p>Liquid crystals are widely used in displays.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe the meaning of the term liquid crystals.</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>When a liquid-crystal display is warmed with a hairdryer, the display loses its clarity and may no longer be visible. Explain why this happens on a molecular level.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Polyethene is the world’s most widely used polymer. It can exist in two forms with distinctive physical properties.</p>
<p class="p1">The manufacture of low-density polyethene (LDPE) is initiated by the introduction into ethene of an organic peroxide, ROOR, which, at high temperature and pressure, forms free radicals.</p>
<p class="p1">\(ROOR \to 2RO \bullet \)</p>
</div>
<div class="specification">
<p class="p1">Polyacrylonitrile is an important polymer used in the manufacture of carbon fibres. The monomer has the structure below.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-25_om_16.50.34.png" alt="N13/4/CHEMI/HP3/ENG/TZ0/11.d"></p>
<p class="p1">Polyacrylonitrile is similar to polypropene and can exist in two forms.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Draw the structure of the isotactic form of polyacrylonitrile showing <strong>three</strong> repeating units.</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 class="p1">Explain why the isotactic form is more suitable for the manufacture of strong fibres.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.ii.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Thermotropic liquid crystals are widely used in display devices and sensors.</p>
</div>
<div class="question">
<p class="p1">Describe and explain, in molecular terms, the workings of a twisted nematic liquid crystal.</p>
</div>
<br><hr><br><div class="specification">
<p class="p1">Aluminium is produced by the electrolysis of aluminium oxide.</p>
</div>
<div class="question">
<p class="p1">State how a low operating temperature is achieved when aluminium oxide is electrolysed.</p>
</div>
<br><hr><br><div class="specification">
<p>Liquid crystals are an important component in many devices considered essential in modern life, such as smartphones.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe the meaning of the term liquid crystal.</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>List <strong>two</strong> properties needed for a substance to be used in a liquid-crystal display.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Soil degradation is a global problem that can lead to a reduction in food production.</p>
</div>
<div class="specification">
<p class="p1">Aluminium and magnesium ions are commonly found in different forms in soil. Magnesium ions are important for plant growth, but aluminium ions may be toxic if absorbed by plants. Both these ions can be precipitated in the soil by the formation of their hydroxides. The \({K_{{\text{sp}}}}\) values for magnesium hydroxide and aluminium hydroxide at 298 K are \(1.80 \times {10^{ - 11}}\) and \(3.00 \times {10^{ - 34}}\), respectively.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Determine the concentration of the magnesium and hydroxide ions in a saturated solution of magnesium hydroxide at 298 K, and calculate its pH. Assume there are no other ions present.</p>
<div class="marks">[4]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Deduce, with a reason, whether the pH of a saturated solution of aluminium hydroxide, at the same temperature, would be greater or less than your answer to (i).</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.ii.</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 src="data:image/png;base64,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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 from solution than monodentate ligands.</p>
<div class="marks">[3]</div>
<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>
<br><hr><br><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 style="text-align: center;"><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>
<br><hr><br><div class="specification">
<p>Antimony oxide is widely used as a homogeneous catalyst for the reaction of benzene-1,4-dicarboxylic acid with ethane-1,2-diol in the production of polyethylene 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>
<br><hr><br><div class="specification">
<p>Iron may be extracted from an ore containing Fe<sub>2</sub>O<sub>3</sub> in a blast furnace by reaction with coke, limestone and air. Aluminium is obtained by electrolysis of an ore containing Al<sub>2</sub>O<sub>3</sub>.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Outline the cause of electrical resistance in metallic conductors.</p>
<p>(ii) The resistance of two metals was measured as a function of temperature. The following graph was obtained.</p>
<p><img 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" alt></p>
<p>Explain the behaviour of metal II below temperature <strong>X</strong> in terms of the Bardeen–Cooper–Schrieffer (BCS) theory.</p>
<div class="marks">[4]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Polonium metal has a simple cubic structure. Construct a unit cell diagram and state the coordination number of each atom.</p>
<p>(ii) X-ray diffraction was carried out on polonium using radiation with a wavelength of 8.80×10<sup>−11</sup> m. The first order maximum in the diffraction pattern was observed at an angle of 13.0°. Determine the distance, in m, between layers of polonium atoms using section 1 of the data booklet.</p>
<div class="marks">[3]</div>
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="specification">
<p>Metals have various crystal structures. Cobalt forms a face-centred cubic (FCC) lattice. 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>
<br><hr><br><div class="specification">
<p>Biphenyl nitriles, such as the molecule shown below, were the first thermotropic liquid crystal molecules to be synthesized.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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" alt></p>
</div>
<div class="question">
<p>(i) The monomers from which Kevlar<sup>®</sup> is produced are given below.</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>Deduce the formula of the repeating unit of Kevlar<sup>®</sup>.</p>
<p>(ii) State the structural feature of Kevlar<sup>®</sup> that is primarily responsible for its strength.</p>
</div>
<br><hr><br><div class="specification">
<p>Polymer nanocomposites often have better structural performance than conventional materials. Lithographic etching and metal coordination are two methods of assembling these nanocomposites.</p>
</div>
<div class="specification">
<p>Dendrimers are highly branched nanoparticles with a wide range of usage. One such 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 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 polymer with the following repeating unit.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></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>
<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 src="data:image/png;base64,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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>
<br><hr><br>