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</div><h2>SL Paper 3</h2><div class="specification">
<p>Magnesium hydroxide is the active ingredient in a common antacid.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Formulate the equation for the neutralization of stomach acid with magnesium 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>Determine the mass of HCl, in g, that can be neutralized by the standard adult dose of 1.00g magnesium hydroxide.</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>Compare and contrast the use of omeprazole (Prilosec) and magnesium hydroxide.</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;">
<div class="page" title="Page 23">
<div class="section">
<div class="layoutArea">
<div class="column">
<p>Mg (OH)<sub>2</sub>(s) + 2HCl (aq) → 2H<sub>2</sub>O (l) + MgCl<sub>2</sub> (aq)<br> <em><strong>OR</strong></em><br>Mg (OH)<sub>2</sub> (s) + 2H<sup>+</sup> (aq) → Mg<sup>2+</sup> (aq) + 2H<sub>2</sub>O (l) </p>
</div>
</div>
</div>
</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>\(\frac{{1.00}}{{58.33}}\)=0.0171«molMg(OH)<sub>2</sub>»<br>«0.0171×2×36.46=»1.25«g»</p>
<p><em>Award <strong>[2]</strong> for 1.25 or 1.26 «g».</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 24">
<div class="section">
<div class="layoutArea">
<div class="column">
<p>Award <em><strong>[1 max]</strong></em> for any similarity:<br> both compounds relieve symptoms of acid reflux/heartburn/indigestion <br><em><strong>OR</strong></em><br> both increase the stomach pH </p>
</div>
</div>
<div class="layoutArea">
<div class="column">
<p>both cause diarrhoea</p>
<p><em>Award <strong>[2 max]</strong> for any two differences:</em></p>
</div>
<div class="column">
<p>omeprazole stops the production of acid/is a proton-pump inhibitor <em><strong>AND</strong></em> magnesium hydroxide neutralizes the <strong>«</strong>excess<strong>»</strong> acid that is present<strong><br></strong>omeprazole takes longer <strong>«</strong>than magnesium hydroxide<strong>»</strong> to provide relief <br>omeprazole is used to treat ulcers while magnesium hydroxide is not</p>
<p>omeprazole can prevent long term damage from overproduction of acid <em><strong>AND</strong></em> magnesium hydroxide does not<br><em><strong>OR<br></strong></em>omeprazole has a long term effect <em><strong>AND</strong></em> magnesium hydroxide has a short-term effect <strong>«</strong>only<strong>»</strong></p>
<p>magnesium hydroxide affects ionic balance in the body <em><strong>AND</strong></em> omeprazole does not</p>
<p><em>Award <strong>[1 max]</strong> if two or three correct points are given about one of the compounds without addressing the other compound.</em></p>
</div>
</div>
</div>
</div>
<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>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>State the overall redox equation when carbon monoxide reduces Fe<sub>2</sub>O<sub>3</sub> to Fe.</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>Predict the magnetic properties of Fe<sub>2</sub>O<sub>3</sub> and Al<sub>2</sub>O<sub>3</sub> in terms of the electron structure of the metal ion, giving your reasons.</p>
<p>Fe<sub>2</sub>O<sub>3</sub>:<br><br></p>
<p>Al<sub>2</sub>O<sub>3</sub>:<br> </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>Molten alumina, Al<sub>2</sub>O<sub>3</sub>(l), was electrolysed by passing 2.00×10<sup>6</sup> C through the cell. Calculate the mass of aluminium produced, using sections 2 and 6 of the data booklet.</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>Fe<sub>2</sub>O<sub>3</sub> (s) + 3CO (g) → 2Fe (l) + 3CO<sub>2</sub> (g)</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Fe<sub>2</sub>O<sub>3</sub>:</em><br>paramagnetic<br><em><strong>AND</strong></em><br>unpaired electrons present «so magnetic moments do not cancel out»</p>
<p><em>Al<sub>2</sub>O<sub>3</sub>:</em><br>diamagnetic<br><em><strong>AND</strong></em><br>no unpaired electrons/all electrons are paired «so magnetic moments cancel out»</p>
<p><em>Award <strong>[1 max]</strong> for “Fe<sub>2</sub>O<sub>3</sub> paramagnetic <strong>AND</strong> Al<sub>2</sub>O<sub>3</sub> diamagnetic”.</em></p>
<p><em>Award <strong>[1 max]</strong> for “Fe<sub>2</sub>O<sub>3</sub> unpaired electrons present <strong>AND</strong> Al<sub>2</sub>O<sub>3</sub> no unpaired electrons/all electrons are paired”.</em></p>
<p><em>Award <strong>[1 max]</strong> for “Magnetic moments do not cancel out in Fe<sub>2</sub>O<sub>3</sub> but do in Al<sub>2</sub>O<sub>3</sub>”.</em></p>
<p><em>Unpaired and paired electrons may also be conveyed by orbital diagrams for the respective ions.</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>\(n\left( {\rm{e}} \right) = \frac{{2.00 \times {{10}^6}}}{{96500}}/20.7 \ll {\rm{mol}} \gg \)</p>
<p><em><strong>OR</strong></em><br><em>n</em>(Al)=\(\frac{1}{3}\)n(e)/6.91«mol»</p>
<p><em>m</em>(Al)=«6.91×26.98=»186«g»</p>
<p><em>Award <strong>[2]</strong> for correct final answer for any value within the range 186–189 «g».</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>The mild analgesic aspirin can be prepared in the laboratory from salicylic acid.</p>
<p style="text-align: center;">(CH<sub>3</sub>CO)<sub>2</sub>O + HOC<sub>6</sub>H<sub>4</sub>COOH → CH<sub>3</sub>CO<sub>2</sub>C<sub>6</sub>H<sub>4</sub>COOH + CH<sub>3</sub>COOH</p>
<p style="text-align: center;">Salicylic acid Aspirin </p>
<p> </p>
<p>After the reaction is complete, the product is isolated, recrystallized, tested for purity and the experimental yield is measured. A student’s results in a single trial are as follows.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>Literature melting point data: aspirin = 138–140 °C</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Determine the percentage experimental yield of the product after recrystallization. The molar masses are as follows: <em>M</em>(salicylic acid) = 138.13 g mol<sup>−1</sup>, <em>M</em>(aspirin) = 180.17 g mol<sup>−1</sup>. (You do not need to process the uncertainties in the calculation.)</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>Suggest why isolation of the crude product involved the addition of ice-cold water.</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>Justify the conclusion that recrystallization increased the purity of the product, by reference to <strong>two</strong> differences between the melting point data of the crude and recrystallized products.</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 why aspirin is described as a mild analgesic with reference to its site of action.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><em><strong>ALTERNATIVE 1:</strong></em><br>«theoretical yield = \(\frac{{1.552\,{\text{g}}}}{{138.13\,{\text{g}}\,{\text{mo}}{{\text{l}}^{ - 1}}}}\) × 180.17 g mol<sup>−1</sup> =» 2.024 «g»</p>
<p>«experimental yield = \(\frac{{1.124{\rm{g}}}}{{2.024{\rm{g}}}}\) × 100 =» 55.53 «%»</p>
<p><em><strong>ALTERNATIVE 2:</strong></em><br>«\(\frac{{1.552\,{\text{g}}}}{{138.13\,{\text{g}}\,{\text{mo}}{{\text{l}}^{ - 1}}}}\)»= 0.01124 «mol salicylic acid/aspirin theoretical» <em><strong>AND</strong></em></p>
<p>«\(\frac{{1.124\,{\text{g}}}}{{180.17\,{\text{g}}\,{\text{mo}}{{\text{l}}^{ - 1}}}}\)»= 0.006239 «mol aspirin experimental»</p>
<p>«experimental yield = \(\frac{{0.006239{\rm{mol}}}}{{0.01124{\rm{mol}}}}\) x 100 =» 55.51 «%»</p>
<p><em>Accept answers in the range 55.4 % to 55.7 %.</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>low temperature gives greater difference between solubility of aspirin and impurities<br><em><strong>OR<br></strong></em>«product» crystallizes out from cold solution/«ice-cold water/lower temperature» speeds up crystallization process<br><em><strong>OR<br></strong></em>aspirin/product has low solubility «in water» at low temperatures</p>
<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;">
<p>intercepts pain stimulus at source/acts at site of pain<br><em><strong>OR<br></strong></em>interferes with production of pain sensitizing substances/prostaglandins «at site of pain»</p>
<div class="question_part_label">d.</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;">
<p>recrystallized melting point is higher<br><em><strong>OR<br></strong></em>recrystallized melting point is closer to pure substance/literature value</p>
<p>smaller range of values</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p>Aspirin is one of the most widely used drugs in the world.</p>
</div>
<div class="specification">
<p>Aspirin was synthesized from 2.65 g of salicylic acid (2-hydroxybenzoic acid) (<em>M</em><sub>r</sub> = 138.13) and 2.51 g of ethanoic anhydride (<em>M</em><sub>r</sub> = 102.10).</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 amounts, in mol, of each reactant.</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, in g, the theoretical yield of aspirin.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State <strong>two</strong> techniques which could be used to confirm the identity of aspirin.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State how aspirin can be converted to water-soluble aspirin.</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>Compare, giving a reason, the bioavailability of soluble aspirin with aspirin.</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>n(salicylic acid) = «\(\frac{{2.65{\text{ g}}}}{{138.13{\text{ g}}\,{\text{mo}}{{\text{l}}^{ - 1}}}}\)» 0.0192 «mol»</p>
<p><em><strong>AND</strong></em></p>
<p>n(ethanoic anhydride) = «\(\frac{{2.51{\text{ g}}}}{{102.10{\text{ g}}\,{\text{mo}}{{\text{l}}^{ - 1}}}}\)» 0.0246 «mol»</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>«mass = 0.0192 mol x 180.17 g\(\,\)mol<sup>–1</sup> =» 3.46 «g»</p>
<p> </p>
<p><em>Award ECF mark <strong>only</strong> if limiting reagent determined in (i) has been used.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Any two of:</em></p>
<p>melting point</p>
<p>mass spectrometry/MS</p>
<p>high-performance liquid chromatography/HPLC</p>
<p>NMR/nuclear magnetic resonance</p>
<p>X-ray crystallography</p>
<p>elemental analysis «for elemental percent composition»</p>
<p> </p>
<p><em>Accept “spectroscopy” instead of “spectrometry” where mentioned but <strong>not</strong> “spectrum”.</em></p>
<p><em>Accept “infra-red spectroscopy/IR” <strong>OR</strong> “ultraviolet «-visible» spectroscopy/UV/UV-Vis”.</em></p>
<p><em>Do <strong>not</strong> accept “gas chromatography/GC”.</em></p>
<p><em>Accept “thin-layer chromatography/TLC” as an alternative to “HPLC”.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>react with NaOH</p>
<p> </p>
<p><em>Accept “NaHCO<sub>3</sub>” or “Na<sub>2</sub>CO<sub>3</sub>” instead of “NaOH”.</em></p>
<p><em>Accept chemical equation <strong>OR</strong> name for reagent used.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>«marginally» higher <em><strong>AND</strong></em> increase rate of dispersion<br><em><strong>OR</strong></em><br>«marginally» higher <em><strong>AND</strong></em> increase absorption in mouth/stomach «mucosa»<br><em><strong>OR</strong></em><br>«approximately the» same <em><strong>AND</strong></em> ionic salt reacts with HCl/acid in stomach to produce aspirin again</p>
<p> </p>
<p><em>Do not accept “«marginally» higher <strong>AND</strong> greater solubility in blood”.</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">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>A student wished to determine the concentration of a solution of sodium hydroxide by titrating it against a 0.100moldm<sup>−3</sup> aqueous solution of hydrochloric acid.</p>
<p>4.00g of sodium hydroxide pellets were used to make 1.00dm<sup>3</sup> aqueous solution.</p>
<p>20.0cm<sup>3</sup> samples of the sodium hydroxide solution were titrated using bromothymol blue as the indicator.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline, giving your reasons, how you would carefully prepare the 1.00dm<sup>3</sup> aqueous solution from the 4.00g sodium hydroxide pellets.</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) State the colour change of the indicator that the student would see during his titration using section 22 of the data booklet.</p>
<p>(ii) The student added the acid too quickly. Outline, giving your reason, how this could have affected the calculated concentration.</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>Suggest why, despite preparing the solution and performing the titrations very carefully, widely different results were obtained.</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>Key Procedural Steps:</em><br>use volumetric flask<br>mix the solution<br>fill up to line/mark/«bottom of» meniscus/1 dm<sup>3</sup> «with deionized/distilled water»</p>
<p><em>Key Technique Aspects:</em><br>use balance that reads to two decimal places/use analytical balance/use balance of high precision<br>mix pellets in beaker with deionized/distilled water «and stir with glass rod to dissolve»<br>use a funnel «and glass-rod» to avoid loss of solution<br>need to rinse «the beaker, funnel and glass rod» and transfer washings to the «volumetric» flask</p>
<p><em>Safety Precautions:</em><br>NaOH corrosive/reacts with water exothermically<br>keep NaOH in dessicator<br>let the solution cool</p>
<p><em>Two marks may be awarded from two different categories or from within one category.</em><br><em>Do <strong>not</strong> accept “use of a funnel to transfer the solid”.</em><br><em>Do <strong>not</strong> accept “keep volumetric flask in cold water/ice”.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) blue to green/yellow</p>
<p>(ii) equivalence point has been exceeded<br><em><strong>OR</strong></em><br>greater volume of/too much acid has been added</p>
<p>«calculated» concentration increased</p>
<p><em>Accept “end-point” for “equivalence point”.</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>colour difficult to detect<br><em><strong>OR</strong></em><br>using different HCl standards<br><em><strong>OR</strong></em><br>no significant figures used in subsequent calculation <br><em><strong>OR</strong></em><br>incorrect method of calculation</p>
<p><em>Accept any valid hypothesis. </em></p>
<p><em>Do not accept any mistakes associated with techniques (based on stem of question) eg. parallax error, not rinsing glassware, etc. </em></p>
<p><em>Do not accept “HCl was not standardized”. </em></p>
<p><em>Accept “reaction of NaOH with CO<sub>2</sub> «from air»”. </em></p>
<p><em>Accept “NaOH hygroscopic/absorbs moisture/H<sub>2</sub>O «from the air/atmosphere»”. </em></p>
<p><em>Accept “impurities in NaOH”. </em></p>
<p><em>Accept "temperature changes during experiment". </em></p>
<p><em>Ignore a general reference to random errors.</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>Students were asked to investigate how a change in concentration of hydrochloric acid, HCl, affects the initial rate of its reaction with marble chips, CaCO<sub>3</sub>.</p>
<p>They decided to measure how long the reaction took to complete when similar chips were added to 50.0 cm<sup>3</sup> of 1.00 mol dm<sup>−3</sup> acid and 50.0 cm<sup>3</sup> of 2.00 mol dm<sup>−3</sup> acid.</p>
<p>Two methods were proposed:</p>
<p>(1) using small chips, keeping the acid in excess, and recording the time taken for the solid to disappear</p>
<p>(2) using large chips, keeping the marble in excess, and recording the time taken for bubbles to stop forming.</p>
</div>
<div class="specification">
<p>A group recorded the following results with 1.00 mol dm<sup>−3</sup> hydrochloric acid:</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2018-08-09_om_15.47.04.png" alt="M18/4/CHEMI/SP3/ENG/TZ1/02.d"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Annotate the balanced equation below with state symbols.</p>
<p>CaCO<sub>3</sub>(__) + 2HCl(__) → CaCl<sub>2</sub>(__) + CO<sub>2</sub>(__) + H<sub>2</sub>O(__)</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>Neither method actually gives the initial rate. Outline a method that would allow the initial rate to be determined.</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>Deduce, giving a reason, which of the two methods would be least affected by the chips not having exactly the same mass when used with the different concentrations of acid.</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>State a factor, that has a significant effect on reaction rate, which could vary between marble chips of exactly the same mass.</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>Justify why it is inappropriate to record the uncertainty of the mean as ±0.01 s.</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>If doubling the concentration doubles the reaction rate, suggest the mean time you would expect for the reaction with 2.00 mol dm<sup>−3</sup> hydrochloric acid.</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>Another student, working alone, always dropped the marble chips into the acid and then picked up the stopwatch to start it. State, giving a reason, whether this introduced a random or systematic error.</p>
<div class="marks">[1]</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>CaCO<sub>3</sub>(s) + 2HCl(aq) → CaCl<sub>2</sub>(aq) + CO<sub>2</sub>(g) + H<sub>2</sub>O(l)</p>
<p> </p>
<p><em>Accept “CO</em><sub><em>2</em></sub><em>(aq)”.</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>measure the volume of gas at different times <strong>«</strong>plot a graph and extrapolate<strong>»</strong></p>
<p><strong><em>OR</em></strong></p>
<p>measure the mass of the reaction mixture at different times <strong>«</strong>plot a graph and extrapolate<strong>»</strong></p>
<p> </p>
<p><em>Accept other techniques that yield data </em><em>which can be plotted and extrapolated.</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>method 2 <strong><em>AND </em></strong>marble is in excess <strong>«</strong>so a little extra has little effect<strong>»</strong></p>
<p><strong><em>OR</em></strong></p>
<p>large chips <strong><em>AND </em></strong>marble is in excess <strong>«</strong>so a little extra has little effect<strong>»</strong></p>
<p><strong><em>OR</em></strong></p>
<p>method 2 <strong><em>AND </em></strong>HCl is limiting reagent <strong>«</strong>so a little extra marble has little effect<strong>»</strong></p>
<p><strong><em>OR</em></strong></p>
<p>large chips <strong><em>AND </em></strong>HCl is limiting reagent <strong>«</strong>so a little extra marble has little effect<strong>»</strong></p>
<p> </p>
<p><em>Accept, as a reason, that “as the mass </em><em>is greater the percentage variation will </em><em>be lower”.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>surface area</p>
<p><strong><em>OR</em></strong></p>
<p>purity <strong>«</strong>of the marble<strong>»</strong></p>
<p> </p>
<p><em>Accept “shape of the chip”.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>variation of individual values is much greater <strong>«</strong>than this uncertainty<strong>»</strong></p>
<p><strong><em>OR</em></strong></p>
<p><strong>«</strong>uncertainty<strong>» </strong>does not take into account <strong>«</strong>student<strong>» </strong>reaction time</p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">d.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><strong>«</strong>\(\frac{{121.96{\text{ s}}}}{2}\) = 60.98 s<strong>»</strong> = 61 <strong>«</strong>s<strong>»</strong></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>systematic <strong><em>AND </em></strong>always makes the time shorter <strong>«</strong>than the actual value<strong>»</strong></p>
<p><strong><em>OR</em></strong></p>
<p>systematic <strong><em>AND </em></strong>it is an error in the method used <strong>«</strong>not an individual measurement<strong>»</strong></p>
<p><strong><em>OR</em></strong></p>
<p>systematic <strong><em>AND </em></strong>more repetitions would not reduce the error</p>
<p> </p>
<p><em>Accept, as reason, “it always affects the </em><em>value in the same direction” </em><strong><em>OR </em></strong><em>“the </em><em>error is consistent”.</em></p>
<p><strong><em>[1 mark]</em></strong></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.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">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 class="p1">Water purity is often assessed by reference to its oxygen content.</p>
</div>
<div class="specification">
<p class="p1">The Winkler method uses redox reactions to find the concentration of oxygen in water. \({\text{100 c}}{{\text{m}}^{\text{3}}}\) of water was taken from a river and analysed using this method. The reactions taking place are summarized below.</p>
<p class="p1">\[\begin{array}{*{20}{l}} {{\text{Step 1}}}&{{\text{2M}}{{\text{n}}^{2 + }}{\text{(aq)}} + {\text{4O}}{{\text{H}}^ - }{\text{(aq)}} + {{\text{O}}_2}{\text{(aq)}} \to {\text{2Mn}}{{\text{O}}_2}{\text{(s)}} + {\text{2}}{{\text{H}}_2}{\text{O(l)}}} \\ {{\text{Step 2}}}&{{\text{Mn}}{{\text{O}}_2}{\text{(s)}} + {\text{2}}{{\text{I}}^ - }{\text{(aq)}} + {\text{4}}{{\text{H}}^ + }{\text{(aq)}} \to {\text{M}}{{\text{n}}^{2 + }}{\text{(aq)}} + {{\text{I}}_2}{\text{(aq)}} + {\text{2}}{{\text{H}}_2}{\text{O(l)}}} \\ {{\text{Step 3}}}&{{\text{2}}{{\text{S}}_2}{\text{O}}_3^{2 - }{\text{(aq)}} + {{\text{I}}_2}{\text{(aq)}} \to {{\text{S}}_4}{\text{O}}_6^{2 - }{\text{(aq)}} + {\text{2}}{{\text{I}}^ - }{\text{(aq)}}} \end{array}\]</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Outline the meaning of the term <em>biochemical oxygen demand </em>(BOD).</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 what happened to the \({{\text{O}}_{\text{2}}}\) in step 1 in terms of electrons.</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 class="p1">State the change in oxidation number for manganese in step 2.</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 class="p1">0.0002 moles of \({{\text{I}}^ - }\) were formed in step 3. Calculate the amount, in moles, of oxygen, \({{\text{O}}_{\text{2}}}\), dissolved in water.</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 class="p1">amount of oxygen needed to decompose organic matter;</p>
<p class="p1">in a specified time/five days / at a specified temp/ 20 °C;</p>
<p class="p1"><em>Second mark can only be awarded if reasonable attempt made to define BOD.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">gained electrons;</p>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">+4 to +2 / decrease by 2;</p>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">\(0.00005/5 \times {10^{ - 5}}\) (moles);</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;">
<p class="p1">In part (a) the term <em>biochemical oxygen demand (BOD) </em>was not well known. Very few candidates could explain that it is related to the level of organic waste in the water measured at a specific temperature for a specific time period.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Many candidates understood that oxygen gained electrons.</p>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Many candidates understood that the oxidation number of manganese dropped from +4 to +2.</p>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Many candidates understood that oxygen gained electrons in (c) (i) and that the oxidation number of manganese dropped from +4 to +2 in (ii). However, they struggled to calculate the moles of dissolved oxygen.</p>
<div class="question_part_label">c.iii.</div>
</div>
<br><hr><br><div class="specification">
<p>Consider the following lipid and carbohydrate.</p>
<p><img src="data:image/png;base64,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"></p>
</div>
<div class="specification">
<p>In order to determine the number of carbon-carbon double bonds in a molecule of linoleic acid, 1.24 g of the lipid were dissolved in 10.0 cm<sup>3</sup> of non-polar solvent.</p>
<p>The solution was titrated with a 0.300 mol dm<sup>–3</sup> solution of iodine, I<sub>2</sub>.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Determine the empirical formula of linoleic acid.</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>The empirical formula of fructose is CH<sub>2</sub>O. Suggest why linoleic acid releases more energy per gram than fructose.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the type of reaction occurring during the titration.</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>Calculate the volume of iodine solution used to reach the end-point. </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>Outline the importance of linoleic acid for human health.</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>C<sub>9</sub>H<sub>16</sub>O</p>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>ratio of oxygen to carbon in linoleic acid lower</p>
<p><em><strong>OR</strong></em></p>
<p>linoleic acid less oxidized</p>
<p><em><strong>OR</strong></em></p>
<p>linoleic acid more reduced</p>
<p><em>Accept “«average» oxidation state of carbon in linoleic acid is lower”.</em></p>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>«electrophilic» addition/A<sub>E</sub></p>
<p><em><strong>OR</strong></em></p>
<p>oxidation–reduction/redox</p>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>«\(\frac{{1.24\,{\text{g}}}}{{280.50\,{\text{g}}\,{\text{mo}}{{\text{l}}^{ - 1}}}}\) =» 0.00442 «mol»</p>
<p>0.00884 mol of C=C</p>
<p><em><strong>OR</strong></em></p>
<p>ratio of linoleic acid : iodine = 1:2</p>
<p>«volume of I<sub>2</sub> solution = \(\frac{{0.00884\,{\text{mol}}}}{{0.300\,{\text{mol}}\,{\text{d}}{{\text{m}}^{ - 3}}}}\) =» 0.0295 «dm<sup>3</sup>» / 29.5 «cm<sup>3</sup>»</p>
<p><em>Award <strong>[3]</strong> for correct final answer.</em></p>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Any two of:</em></p>
<p>increases «ratio of» HDL «to LDL» cholesterol</p>
<p><em><strong>OR</strong></em></p>
<p>decreases LDL cholesterol «level»</p>
<p>removes plaque from/unblocks arteries</p>
<p><em><strong>OR</strong></em></p>
<p>decreases risk of heart disease</p>
<p>decreases risk of stroke «in the brain»</p>
<p><em>Accept "essential fatty acid".</em></p>
<p><em>Do <strong>not</strong> accept “bad cholesterol” for “LDL cholesterol” <strong>OR</strong> “good cholesterol” for “HDL cholesterol”.</em></p>
<p><em>Do <strong>not</strong> accept general answers such as “source of energy” <strong>OR</strong> “forms triglycerides” <strong>OR</strong> “regulates permeability of cell membranes” etc.</em></p>
<p><strong><em>[Max 2 Marks]</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.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.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>
<br><hr><br><div class="specification">
<p>In a class experiment, students were asked to determine the value of <strong>x</strong> in the formula of a hydrated salt, BaCl<sub>2</sub><strong>･x</strong>H<sub>2</sub>O. They followed these instructions:</p>
<ol>
<li>Measure the mass of an empty crucible and lid.</li>
<li>Add approximately 2 g sample of hydrated barium chloride to the crucible and record the mass.</li>
<li>Heat the crucible using a Bunsen burner for five minutes, holding the lid at an angle so gas can escape.</li>
<li>After cooling, reweigh the crucible, lid and contents.</li>
<li>Repeat steps 3 and 4.</li>
</ol>
<p>Their results in three trials were as follows:</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>State and explain the further work students need to carry out in trial 2 before they can process the results alongside trial 1.</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>In trial 3, the students noticed that after heating, the crucible had turned black on the outside. Suggest what may have caused this, and how this might affect the calculated value for <strong>x</strong> in the hydrated salt.</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>List <strong>two</strong> assumptions made in this experiment.</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>repeat steps 3 and 4<br><em><strong>OR<br></strong></em>repeat step 5<br><em><strong>OR<br></strong></em>conduct a third heating<br><em><strong>OR<br></strong></em>«re»heat <em><strong>AND</strong></em> «re»weigh </p>
<p>water still present<br><em><strong>OR<br></strong></em>need two consistent readings<br><em><strong>OR<br></strong></em>heat to constant mass</p>
<p><em>Accept “ensure even/strong heating” for M1.<br>Do <strong>not</strong> accept “cleaning/washing the crucible”.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>soot/carbon deposited<br><em><strong>OR<br></strong></em>incomplete combustion<br><em><strong>OR<br></strong></em>air hole of Bunsen burner closed/not fully open</p>
<p><em>Accept “using a yellow «Bunsen burner» flame” for M1.</em></p>
<p> </p>
<p>«value of <strong>x</strong>» lower</p>
<p><em>Only award M2 if M1 correct.</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>all mass loss is due to water loss</p>
<p>all the water «of crystallization» is lost</p>
<p>crucible does not absorb/lose water</p>
<p>crystal/BaCl<sub>2</sub> does not decompose/hydrolyse/oxidize/react with oxygen/air «when heated»</p>
<p><em>Accept “no loss of crystals/BaCl<sub>2</sub> occurs”, “no impurities in the «weighed hydrated» salt”, “reaction goes to completion”, “heat was consistent/strong”, “crystal/BaCl<sub>2</sub> does not absorb water during cooling”, “balance has been calibrated” or “crucible was clean at the start”. </em></p>
<p><em>Do <strong>not</strong> accept ”heat loss to surroundings” or “no carbon deposited on crucible”. </em></p>
<p><em>Reference to defects in apparatus not accepted. </em></p>
<p><em>Do <strong>not</strong> penalize if BaCl<sub>2</sub>.<strong>x</strong>H<sub>2</sub>O is used for BaCl<sub>2</sub>.</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>A class was determining the concentration of aqueous sodium hydroxide by titrating it with hydrochloric acid, whilst monitoring the pH of the solution. The sodium hydroxide solution was added into a glass beaker from a measuring cylinder and the hydrochloric acid added using a burette. One group of students accidentally used a temperature probe rather than a pH probe. Their results are given below.</p>
<p>Volume of aqueous NaOH = 25.0 ± 0.5 cm<sup>3</sup></p>
<p>Concentration of HCl = 1.00 ± 0.01 mol dm<sup>−3</sup></p>
<p style="text-align: center;"><img 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"></p>
</div>
<div class="question">
<p>State and explain how the graph would differ if 1 mol\(\,\)dm<sup>−3</sup> sulfuric acid had been used instead of 1 mol\(\,\)dm<sup>−3</sup> hydrochloric acid.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>graph would peak/maximum at 17.5 cm<sup>3</sup><br><em><strong>OR</strong></em><br>smaller volume of acid «needed to reach equivalence» </p>
<p>sulfuric acid is dibasic/diprotic</p>
<p>higher temperature would be reached</p>
<p> </p>
<p><em>Accept “gradient/slope «of graph» is greater/steeper” for M1.</em></p>
<p><em>Accept “one mole of sulfuric acid neutralizes two moles of NaOH” for M2.</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>A class was determining the concentration of aqueous sodium hydroxide by titrating it with hydrochloric acid, whilst monitoring the pH of the solution. The sodium hydroxide solution was added into a glass beaker from a measuring cylinder and the hydrochloric acid added using a burette. One group of students accidentally used a temperature probe rather than a pH probe. Their results are given below.</p>
<p>Volume of aqueous NaOH = 25.0 ± 0.5 cm<sup>3</sup></p>
<p>Concentration of HCl = 1.00 ± 0.01 mol dm<sup>−3</sup></p>
<p style="text-align: center;"><img 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"></p>
</div>
<div class="question">
<p>Suggest how the end point of the titration might be estimated from the graph.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>volume «found by extrapolation of the two best fit lines» required to give the highest temperature<br><em><strong>OR</strong></em><br>extrapolate «two best fit» lines to the point where they meet</p>
<p> </p>
<p><em>Accept “where lines through the points meet”.</em></p>
<p><em>Accept “at maximum temperature”.</em></p>
<p><em>Accept “at 35 cm<sup>3</sup> of HCl”.</em></p>
<p><strong><em>[1 mark]</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>Disposable plastic lighters contain butane gas. In order to determine the molar mass of butane, the gas can be collected over water as illustrated below:</p>
<p style="text-align: center;"><img 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"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>List the data the student would need to collect in this experiment.</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>Explain why this experiment might give a low result for the molar mass of butane.</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>Suggest <strong>one</strong> improvement to the investigation.</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>mass/<em>m</em> of lighter before <em><strong>AND</strong> </em>after the experiment</p>
<p>volume of gas/<em>V</em><sub>gas</sub> «collected in the cylinder»</p>
<p>«ambient» pressure/<em>P</em> «of the room»</p>
<p>temperature/<em>T</em></p>
<p> </p>
<p><em>Accept “change in mass of lighter”.</em></p>
<p><em>Accept “weight” for “mass”.</em></p>
<p><em>Do <strong>not</strong> accept just “mass of lighter/gas”.</em></p>
<p><em>Accept “volume of water displaced”.</em></p>
<p><em>Do <strong>not</strong> accept “amount” for “volume” or “mass”.</em></p>
<p><strong><em>[4 marks]</em></strong></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Any two of:</em></p>
<p>pressure of gas not equalized with atmospheric/room pressure</p>
<p>too large a recorded volume «of gas produces a lower value for molar mass of butane»<br><em><strong>OR</strong></em><br>cylinder tilted</p>
<p>difficult to dry lighter «after experiment»<br><em><strong>OR</strong></em><br>higher mass of lighter due to moisture<br><em><strong>OR</strong></em><br>smaller change in mass but same volume «produces lower value for molar mass of butane»</p>
<p>using degrees Celcius/°C instead of Kelvin/K for temperature</p>
<p> </p>
<p><em>Accept “vapour pressure of water not accounted for” <strong>OR </strong>“incorrect vapour pressure of water used” <strong>OR </strong>“air bubbles trapped in cylinder”. Do <strong>not</strong> accept “gas/bubbles escaping «the cylinder»” or other results leading to a larger molar mass.</em></p>
<p><em>Accept “lighter might contain mixture of propane and butane”.</em></p>
<p><em>Do <strong>not</strong> accept only “human errors” <strong>OR </strong>“faulty equipment” (without a clear explanation given for each) or “mistakes in calculations”.</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>record vapour pressure of water «at that temperature»<br><em><strong>OR</strong></em><br>equalize pressure of gas in cylinder with atmospheric/room pressure<br><em><strong>OR</strong></em><br>tap cylinder before experiment «to dislodge trapped air»<br><em><strong>OR</strong></em><br>collect gas using a «gas» syringe/eudiometer/narrower/more precise graduated tube<br><em><strong>OR</strong></em><br>collect gas through tubing «so lighter does not get wet»<br><em><strong>OR</strong></em><br>dry lighter «before and after experiment»<br><em><strong>OR</strong></em><br>hold «measuring» cylinder vertical<br><em><strong>OR</strong></em><br>commence experiment with cylinder filled with water</p>
<p> </p>
<p><em>Accept “adjust cylinder «up or down» to ensure water level inside cylinder matches level outside”.</em></p>
<p><em>Accept “repeat experiment/readings «to eliminate random errors»”.</em></p>
<p><em>Accept “use pure butane gas”.</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.</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>Palmitic acid has a molar mass of 256.5 g mol<sup>−1</sup>.</p>
<p style="text-align: left;"><img 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"></p>
</div>
<div class="specification">
<p>The apparatus in the diagram measures the surface pressure created by palmitic acid molecules on the surface of water. This pressure is caused by palmitic acid molecules colliding with the fixed barrier. The pressure increases as the area, <strong>A</strong>, available to the palmitic acid is reduced by the movable barrier.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2018-08-09_om_15.37.49.png" alt="M18/4/CHEMI/SP3/ENG/TZ1/01.b_01"></p>
<p>When a drop of a solution of palmitic acid in a volatile solvent is placed between the barriers, the solvent evaporates leaving a surface layer. The graph of pressure against area was obtained as the area <strong>A </strong>was reduced.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2018-08-09_om_15.39.43.png" alt="M18/4/CHEMI/SP3/ENG/TZ1/01.b_02"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Part of this molecule is hydrophilic (bonds readily to water) and part hydrophobic (does not bond readily to water). Draw a circle around all of the hydrophilic part of the molecule.</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>When a small amount of palmitic acid is placed in water it disperses to form a layer on the surface that is only one molecule thick. Explain, in terms of intermolecular forces, why this occurs.</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>Suggest why there is a small increase in the surface pressure as the area is reduced to about 240 cm<sup>2</sup>, but a much faster increase when it is further reduced.</p>
<p><img 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"></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>The solution of palmitic acid had a concentration of 0.0034 mol dm<sup>−3</sup>. Calculate the number of molecules of palmitic acid present in the 0.050 cm<sup>3</sup> drop, using section 2 of the data booklet.</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>Assuming the sudden change in gradient occurs at 240 cm<sup>2</sup>, calculate the area, in cm<sup>2</sup>, that a single molecule of palmitic acid occupies on surface of the water.</p>
<p>If you did not obtain an answer for (b)(ii) use a value of 8.2 × 10<sup>16</sup>, but this is not the correct answer.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.iii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><img src="images/Schermafbeelding_2018-08-09_om_16.46.42.png" alt="M18/4/CHEMI/SP3/ENG/TZ1/01.a.i/M"></p>
<p> </p>
<p><em>Must cut CH</em><sub><em>2</em></sub><em>–CO bond </em><strong><em>AND </em></strong><em>enclose all </em><em>of the –COOH group.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Any two of:</em></p>
<p>–COOH/CO/OH/carboxylate/carboxyl/hydroxyl/hydroxy group forms hydrogen bonds/H-bonds to water</p>
<p>London/dispersion/instantaneous induced dipole-induced dipole forces occur between hydrocarbon chains</p>
<p>hydrocarbon chain cannot form hydrogen bonds/H-bonds to water</p>
<p>strong hydrogen bonds/H-bonds between water molecules exclude hydrocarbon chains <strong>«</strong>from the body of the water<strong>»</strong></p>
<p> </p>
<p> </p>
<p><em>Accept “hydrophilic part/group forms </em><em>hydrogen bonds/H-bonds to water”.</em></p>
<p><em>Accept “hydrophobic section” instead of </em><em>“hydrocarbon chain”.</em></p>
<p><em>Award </em><strong><em>[1 max] </em></strong><em>for answers based on </em><em>“the –COOH group being polar </em><strong><em>AND </em></strong><em>the </em><em>hydrocarbon chain being non-polar”.</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>Above about 240 cm</em><sup><em>2</em></sup><em>:</em></p>
<p>greater collision frequency/collisions per second between <strong>«</strong>palmitic acid<strong>»</strong> molecules and the barrier <strong>«</strong>as area reduced<strong>»</strong></p>
<p> </p>
<p><em>At less than about 240 cm</em><sup><em>2</em></sup><em>:</em></p>
<p>molecules completely cover the surface</p>
<p><strong><em>OR</em></strong></p>
<p>there is no space between molecules</p>
<p><strong><em>OR</em></strong></p>
<p>force from movable barrier transmitted directly through the molecules to the fixed barrier</p>
<p><strong><em>OR</em></strong></p>
<p><strong>«</strong>palmitic acid<strong>» </strong>molecules are pushed up/down/out of layer</p>
<p> </p>
<p><em>For both M1 and M2 accept “particles” </em><em>for “molecules”.</em></p>
<p><em>For M1 accept “space/area between </em><em>molecules reduced” </em><strong><em>OR </em></strong><em>“molecules </em><em>moving closer together”.</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>amount of acid = <strong>«</strong>5.0 × 10<sup>–5</sup> dm<sup>3</sup> × 0.0034 mol dm<sup>–3</sup><strong>» =</strong> 1.7 × 10<sup>–7</sup> <strong>«</strong>mol<strong>»</strong></p>
<p>number of molecules = <strong>«</strong>1.7 × 10<sup>–7</sup> mol × 6.02 × 10<sup>23</sup> mol<sup>–1</sup> =<strong>» </strong>1.0 × 10<sup>17</sup></p>
<p> </p>
<p><em>Award </em><strong><em>[2] </em></strong><em>for correct final answer.</em></p>
<p><em>Award </em><strong><em>[1] </em></strong><em>for “1.0 ×</em><em> </em><em>10</em><sup><em>20</em></sup><em>”.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><strong>«</strong>area = \(\frac{{240{\text{ c}}{{\text{m}}^2}}}{{1.0 \times {{10}^{17}}}}\) <strong>» </strong>2.4 × 10<sup>–15</sup> <strong>«</strong>cm<sup>2</sup><strong>»</strong></p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">b.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.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.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">b.iii.</div>
</div>
<br><hr><br><div class="specification">
<p>Sodium chloride, NaCl, can be spread on icy roads to lower the freezing point of water.</p>
<p>The diagram shows the effects of temperature and percentage by mass of NaCl on the composition of a mixture of NaCl and H<sub>2</sub>O.</p>
<p><img src="data:image/png;base64,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"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Estimate the lowest freezing point of water that can be reached by adding sodium chloride.</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>Estimate the percentage by mass of NaCl dissolved in a saturated sodium chloride solution at +10 ºC.</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>Calculate the percentage of water by mass in the NaCl•2H<sub>2</sub>O crystals. Use the data from section 6 of the data booklet and give your answer to two decimal places.</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>Suggest a concern about spreading sodium chloride on roads.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>–21 «ºC»</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><img 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"></p>
<p>28 «%»</p>
<p><em>Accept any specific answer in the range 27 to 29 «%».</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>M</em><sub>r</sub> = 94.48</p>
<p>«\(2\frac{{\left( {1.01 \times 2 + 16.00} \right)}}{{94.48}} \times 100 = \)» 38.15 «%»</p>
<p><em>Award M2 only if answer is to 2 decimal places.</em></p>
<p><em>Award <strong>[2]</strong> for correct final answer.</em></p>
<p><em>Award <strong>[1 max]</strong> for 38.10 %.</em></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>rust/corrosion «of cars and bridges»<br><em><strong>OR</strong></em><br>waste of important raw material<br><em><strong>OR</strong></em><br>soil/water salination/pollution «from run off»<br><em><strong>OR</strong></em><br>erosion of/damage to the road surface<br><em><strong>OR</strong></em><br>specific example of damage to the ecosystem<br><em><strong>OR</strong></em><br>«outdoor» temperatures may go below effective levels for NaCl «to lower freezing point» so NaCl could be wasted<br><em><strong>OR</strong></em><br>roads can refreeze causing hazards</p>
<p><em>Do <strong>not</strong> accept “tyre damage”.</em></p>
<p><em>Do <strong>not</strong> accept “economic issues” <strong>OR </strong>“environmental issues” unless specified (eg accept “increase in costs for local councils road budgets” but <strong>not</strong> “cost” alone).</em></p>
<p><em>Do <strong>not</strong> accept “makes roads more slippery”.</em></p>
<div class="question_part_label">d.</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.</div>
</div>
<br><hr><br>