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<h2>SL Paper 3</h2><div class="specification">
<p><span style="background-color: #ffffff;">Nanotechnology has allowed the manipulation of materials on the atomic level.</span></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Describe the structure and bonding of a carbon nanotube.</span></p>
<p> </p>
<p><span style="background-color: #ffffff;">Structure:</span></p>
<p><span style="background-color: #ffffff;">Bonding:</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Suggest <strong>one</strong> application for carbon nanotubes.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Structure:</em><br>giant covalent/network covalent <strong>[✔]</strong></span></p>
<p><em><span style="background-color: #ffffff;"><strong> Note:</strong> Accept “cylindrical/tube shaped”.<br></span></em></p>
<p><span style="background-color: #ffffff;"><em>Bonding</em>:<br>each carbon covalently bonded to 3 other carbons<br><em><strong>OR</strong></em><br>each bond has order of 1.5</span></p>
<p><em><strong><span style="background-color: #ffffff;">Note:</span></strong><span style="background-color: #ffffff;"> <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: italic;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">Accept “has delocalized electrons” <strong>OR</strong> “has sp<sup>2</sup> hybridization”.</span></span></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any one of</em>:<br>3D electrodes <strong>[✔]</strong><br>catalysts <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span><br>biosensors <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span><br>molecular stents <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span><br>body armour <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span><br>synthetic muscles <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span><br>micro transistors/circuitry/capacitors/electrodes <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span><br>reinforcing phase in a matrix/composite material «such as concrete» <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span><br>micro antenna <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span><br>stealth technology <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span><br>water/air filtration <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span><br>solar cells <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span><br>tennis racquets <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span><br>microelectronic circuits <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span></span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;"><strong> Note</strong>: Do <strong>not</strong> accept just general answerssuch as “medicine” or “defence”.</span></em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>Most students were aware that nanotubes have a tubular structure, but answers to the bonding were rarely detailed enough to gain the second mark.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Only a few students gained this mark and they usually gave the use of nanotubes for a reinforcing.</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Proteins have structural or enzyme functions.</span></p>
</div>
<div class="specification">
<p><span style="background-color: #ffffff;">Oil spills are a major environmental problem.</span></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Some proteins form an α-helix. State the name of another secondary protein structure.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">a(i) .</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Compare and contrast the bonding responsible for the two secondary structures.</span></p>
<p> </p>
<p><span style="background-color: #ffffff;">One similarity:</span></p>
<p><span style="background-color: #ffffff;">One difference:</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">a(ii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Explain why an increase in temperature reduces the rate of an enzyme-catalyzed reaction.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Suggest <strong>two</strong> reasons why oil decomposes faster at the surface of the ocean than at greater depth.</span></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><span style="background-color: #ffffff;">Oil spills can be treated with an enzyme mixture to speed up decomposition.</span></p>
<p><span style="background-color: #ffffff;">Outline <strong>one</strong> factor to be considered when assessing the greenness of an enzyme mixture.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">c(ii).</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>β<span style="background-color: #ffffff;">/beta pleated/sheet <strong>[✔]</strong></span></p>
<div class="question_part_label">a(i) .</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>One similarity</em>: <br>hydrogen bonding <br><strong>OR</strong> <br>attractions between C=O and N–H <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;"><em>One difference</em>:<br>α-helix has hydrogen bonds between amino acid residues that are closer than β-pleated sheet<br><em><strong>OR</strong></em><br>H-bonds in α-helix parallel to helix axis <em><strong>AND</strong> </em>perpendicular to sheet in β-pleated sheet<br><em><strong>OR</strong></em><br><span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">α</span>-helix has one strand <em><strong>AND</strong> <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">β</span></em>-pleated sheet has two «or more» strands<br><em><strong>OR</strong></em><br><span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">α</span>-helix is more elastic «since H-bonds can be broken easily» <em><strong>AND</strong> </em><span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">β</span>-pleated sheet is less elastic «since H-bonds are difficult to break» <strong>[✔]</strong></span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;"><strong> Note:</strong> Accept a diagram which shows hydrogen bonding between O of C=O and H of NH groups for M1. </span></em></p>
<p><em><span style="background-color: #ffffff;">Accept “between carbonyl/amido/amide/carboxamide” but not “between amino/amine” for M1.</span></em></p>
<div class="question_part_label">a(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">enzyme denatured/loss of 3-D structure/conformational change<br><em><strong>OR</strong></em><br>«interactions responsible for» tertiary/quaternary structures altered <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">shape of active site changes<br><em><strong>OR</strong></em><br>fewer substrate molecules fit into active sites <strong>[✔]</strong></span></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any two of:</em><br>surface water is warmer «so faster reaction rate»/more light/energy from the sun <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">more oxygen «for aerobic bacteria/oxidation of oil» <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">greater surface area <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<div class="question_part_label">c(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any one of:</em><br>non-hazardous/toxic to the environment/living organisms <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">energy requirements «during production» <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">quantity/type of waste produced «during production»<br><em><strong>OR</strong></em><br>atom economy <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">safety of process <strong>[✔]</strong></span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;"><strong> Note:</strong> Accept “use of solvents/toxic materials «during production»”.</span></em></p>
<p><em><span style="background-color: #ffffff;">Do <strong>not</strong> accept “more steps involved”.</span></em></p>
<div class="question_part_label">c(ii).</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>This question was quite well answered with many scoring the mark although there were quite a few incorrect responses that answered “beta-helix” rather than “beta-pleated sheet”.</p>
<div class="question_part_label">a(i) .</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>The similarity in bonding between the 2 types of secondary structures was answered well but the difference was not. Most students were not descriptive enough to receive the second mark or simply repeated the idea of proteins containing an alpha-helix and beta-pleated sheets rather than describing something different about them.</p>
<div class="question_part_label">a(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This was another question where most candidates received one mark for identifying that the enzyme will denature with an increase in temperature. However, many candidates did not continue with the explanation of the active site shape changing or substrate molecules not longer fitting into the active site.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>While many candidates did receive two marks for this question some candidates only suggested one reason or repeated the same reason (for example - heat and energy from the sun) even though the question clearly asked for two reasons.</p>
<div class="question_part_label">c(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Students tend to struggle with these questions and end up giving journalistic or vague answers that cannot be awarded marks. It is important for teachers to instruct students to give more specific answers directly related to the topics presented.</p>
<div class="question_part_label">c(ii).</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Disposal of chemical waste is a growing problem in industry.</span></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Outline the impact of antibiotic waste on the environment.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Suggest a concern about the disposal of solvents from drug manufacturing.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">«leads to bacterial» resistance «to antibiotics»<br><em><strong>OR</strong></em><br>destroys useful/beneficial bacteria<br><em><strong>OR</strong></em><br>useful/beneficial/less harmful bacteria replaced with «more» harmful bacteria ✔</span></p>
<p><em>NOTE: <span style="background-color: #ffffff;">Accept "affects/disturbs micro-ecosystems".</span></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any one of:</em><br>«most are» toxic «to living organisms»<br><em><strong>OR</strong></em><br>incomplete combustion/incineration can produce toxic products/dioxins/phosgene<br><em><strong>OR</strong></em><br>carcinogenic/can cause cancer ✔<br></span></p>
<p><span style="background-color: #ffffff;">accumulate in groundwater<br><em><strong>OR</strong></em><br>have limited biodegradability ✔<br></span></p>
<p><span style="background-color: #ffffff;">cost of disposal ✔</span></p>
<p><em><span style="background-color: #ffffff;">NOTE: Do <strong>not</strong> accept “harmful to the environment”.<br>Do <strong>not</strong> accept just “pollutes water”.<br>Do <strong>not</strong> accept “hazard of disposal”.<br>Accept “ozone depletion” only if there is some reference to chlorinated solvents.</span></em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Consider the following data for butane and pentane at STP.</span></p>
<p><span style="background-color: #ffffff;"><img style="display: block; margin-left: auto; margin-right: auto;" src="data:image/png;base64,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" width="534" height="113"></span></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Discuss the data.</span></p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>In a natural gas power station, 1.00 tonne of natural gas produces 2.41 × 10<sup>4</sup> MJ of electricity.</p>
<p>Calculate the percentage efficiency of the power station.</p>
<p>1 tonne = 1000 kg<br>Specific energy of natural gas used = 55.4 MJ kg<sup>−1</sup></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">«similar specific energy and» pentane has «much» larger energy density ✔</span></p>
<p><span style="background-color: #ffffff;"><em>Any two for <strong>[2 max]</strong>:</em> <br>similar number of bonds/«C and H» atoms in 1 kg «leading to similar specific energy» <br><em><strong>OR<br></strong></em> only one carbon difference in structure «leading to similar specific energy» ✔<br><span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: italic;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">NOTE: </span><span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: italic;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">Accept “both are alkanes” for M2.</span><br></span></p>
<p><span style="background-color: #ffffff;">pentane is a liquid <em><strong>AND</strong> </em>butane is a gas «at STP» ✔<br><em>NOTE: Accept “pentane would be easier to transport”.</em><br></span></p>
<p><span style="background-color: #ffffff;">1 m<sup>3</sup> of pentane contains greater amount/mass than 1 m<sup>3</sup> of butane ✔<br><em>NOTE: Accept “same volume” for “1 m<sup>3</sup>” and “more moles” for “greater amount” for M4.</em><br></span></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">«energy input =» 5.54 ×10<sup>4</sup> «MJ» ✔<br>«efficiency = <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mrow><mn>2</mn><mo>.</mo><mn>41</mn><mo>×</mo><msup><mn>10</mn><mn>4</mn></msup><mo> </mo><mi>MJ</mi></mrow><mrow><mn>5</mn><mo>.</mo><mn>54</mn><mo>×</mo><msup><mn>10</mn><mn>4</mn></msup><mo> </mo><mi>MJ</mi></mrow></mfrac><mo>×</mo><mn>100</mn><mo>=</mo></math>» 43.5 «%» ✔</span></p>
<p><em><span style="background-color: #ffffff;">NOTE: Award <strong>[2]</strong> for correct final answer.</span></em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Enzymes are biological catalysts.</span></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">The graph shows the relationship between the temperature and the rate of an enzyme-catalysed reaction.</span></p>
<p><span style="background-color: #ffffff;"><img style="display: block;margin-left:auto;margin-right:auto;" src="data:image/png;base64,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" width="560" height="373"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">State <strong>one</strong> reason for the decrease in rate above the optimum temperature.</span></span></p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Explain why a change in pH affects the tertiary structure of an enzyme in solution.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">State <strong>one</strong> use of enzymes in reducing environmental problems.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">enzyme denatures<br><em><strong>OR</strong></em><br>change of conformation/shape of active site<br><em><strong>OR</strong></em><br>substrate cannot bind to active site/binds less efficiently ✔</span></p>
<p><em><span style="background-color: #ffffff;">NOTE: Accept “change in structure” or “substrate doesn't fit/fits poorly into active site”</span></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any two of:</em><br>acidic/basic/ionizable/COOH/carboxyl/NH<sub>2</sub>/amino groups in the R groups/side chains «react» ✔<br>exchange/lose/gain protons/H<sup>+</sup> ✔<br>change in H-bonds/ionic interactions/intermolecular forces/London dispersion forces ✔</span></p>
<p><span style="background-color: #ffffff;"><br><em>NOTE: Do <strong>not</strong> accept “enzyme denatures” <strong>OR</strong> “change of conformation/tertiary structure” <strong>OR</strong> “substrate cannot bind to active site/binds less efficiently” as this was the answer to 8(a).</em></span></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">breakdown of oil spills/industrial/sewage waste/plastics<br><em><strong>OR</strong></em><br>production of alternate sources of energy «such as bio diesel»<br><em><strong>OR</strong></em><br>involve less toxic chemical pathway «in industry» ✔</span></p>
<p><em><span style="background-color: #ffffff;">NOTE: Accept “«enzymes in» biological detergents can improve energy efficiency”.</span></em></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">This question is about antiviral drugs.</span></p>
</div>
<div class="specification">
<p><span style="background-color: #ffffff;">Oseltamivir, used for the treatment of severe flu, is inactive until converted in the liver to its active carboxylate form.</span></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Draw a circle around the functional group that can be converted to the carboxylate by hydrolysis.</span></p>
<p><span style="background-color: #ffffff;"><img style="margin-right:auto;margin-left:auto;display: block;" 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" width="329" height="226"></span></p>
<div class="marks">[1]</div>
<div class="question_part_label">a(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Suggest a reason for using a phosphate salt of oseltamivir in oral tablets.</span></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><span style="background-color: #ffffff;">Anti-HIV drugs, such as zidovudine, often become less effective over time.</span></p>
<p><span style="background-color: #ffffff;">Explain the development of resistant virus strains in the presence of antiviral drugs.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><img 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" width="292" height="206"> <strong>[<span style="background-color: #ffffff;">✔</span>]</strong></p>
<p> </p>
<p><em><strong>Note:</strong> <span style="background-color: #ffffff;">Accept circles that include the alkyl side chain.</span></em></p>
<div class="question_part_label">a(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">more soluble «in water» <strong>[✔]</strong></span></p>
<div class="question_part_label">a(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">viruses undergo «rapid» mutation <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;"> mutation causes a change in viral protein<br><em><strong>OR<br></strong></em> drug to no longer binds to virus <strong>[✔]</strong></span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;"><strong>Note:</strong> Accept “rapid reproduction «allows resistant viruses to multiply»”.</span></em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>Many students erroneously identified the amide as the required group, failing to realise that its hydrolysis would give the carboxylate ion of the side chain lost to the drug.</p>
<div class="question_part_label">a(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>About a third of the candidates realised that producing a salt would increase the drug’s aqueous solubility, though many just stated “<em>increased bioavailability</em>” without explaining how this came about.</p>
<div class="question_part_label">a(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Another question where well argued responses were rare, though many students gained credit for mentioning the ease of mutation and the speed of reproduction of viruses.</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">This question is about nuclear reactions.</span></p>
</div>
<div class="specification">
<p><span style="background-color: #ffffff;">Fission of a nucleus can be initiated by bombarding it with a neutron.</span></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Determine the other product of the fission reaction of plutonium-239.</span></p>
<p><span style="background-color: #ffffff;"><img src="data:image/png;base64,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" width="349" height="31"></span></p>
<div class="marks">[1]</div>
<div class="question_part_label">a(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Outline the concept of critical mass with respect to fission reactions.</span></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><span style="background-color: #ffffff;">Outline <strong>one</strong> advantage of allowing all countries access to the technology to generate electricity by nuclear fission.</span></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><span style="background-color: #ffffff;">State <strong>one</strong> advantage of using fusion reactions rather than fission to generate electrical power.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;"><sup>90</sup>Sr, a common product of fission, has a half-life of 28.8 years.</span></p>
<p><span style="background-color: #ffffff;">Determine the number of years for the activity of a sample of <sup>90</sup>Sr to fall to one eighth (<span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{1}{8}">
<mfrac>
<mn>1</mn>
<mn>8</mn>
</mfrac>
</math></span>) of its initial value.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{}_{40}^{103}{\text{Zr}}">
<msubsup>
<mrow>
</mrow>
<mrow>
<mn>40</mn>
</mrow>
<mrow>
<mn>103</mn>
</mrow>
</msubsup>
<mrow>
<mtext>Zr</mtext>
</mrow>
</math></span></span><span style="background-color: #ffffff;"> <strong>[✔]</strong></span></p>
<div class="question_part_label">a(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">minimum mass to «self-»sustain chain reaction<br><em><strong>OR</strong></em><br>if mass of fissile material is too small, too many neutrons produced pass out of the nuclear fuel<br><em><strong>OR</strong></em><br>at least one neutron produced causes further reaction <strong>[✔]</strong></span></p>
<div class="question_part_label">a(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any one of</em>:<br>reduction in emission of greenhouse gases «from burning fossil fuels» <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">economic independence/self-sufficiency «from crude oil/producing states» <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span></span></p>
<p><span style="background-color: #ffffff;">uranium is more abundant on Earth «in terms of total energy that can be produced from this fuel» than fossil fuels <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span></span></p>
<div class="question_part_label">a(iii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any one of:</em><br>fuel is inexpensive/readily available <strong>[✔]</strong><br>no/less radioactive waste is formed <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong><br>lower risk of accidents/large-scale disasters <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong><br>impossible/harder to use for making materials for nuclear weapons <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong><br>larger amounts of energy released per unit mass <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong><br>does not require a critical mass <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong><br>can be used continuously <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p> </p>
<p><span style="font-size: 14px;"><em><span style="background-color: #ffffff;"><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">Note</strong></span><span style="background-color: #ffffff;"><span style="font-size: 14px;"><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">: </strong></span></span><span style="background-color: #ffffff;">Accept “higher specific energy for fusion”.</span></em></span></p>
<p><span style="font-size: 14px;"><em><span style="background-color: #ffffff;">Do <strong>not</strong> accept “no/less waste produced for fusion”.</span></em></span></p>
<p><span style="font-size: 14px;"><em><span style="background-color: #ffffff;">Accept specific example for disasters.</span></em></span></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">86.4 «years» <strong>[✔]</strong></span></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>This question was well answered.</p>
<div class="question_part_label">a(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This question was also fairly well answered although some students missed the concept of maintaining a chain reaction.</p>
<div class="question_part_label">a(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This question was reasonable answered by many students, but some gave very vague or general answers.</p>
<div class="question_part_label">a(iii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This was a well answered question with most student referring to fusion having less or no nuclear waste. There were many different possible correct answers.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This was a well answered question with most students solving for the number of years correctly.</p>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Natural gas is an energy source composed mainly of methane.</span></p>
</div>
<div class="specification">
<p><span style="background-color: #ffffff;">Natural gas is burned to produce steam which turns turbines in an electricity generating power plant.</span></p>
<p><span style="background-color: #ffffff;">The efficiency of several sources for power plants is given below.</span></p>
<p><span style="background-color: #ffffff;"><img 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" width="353" height="229"></span></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Calculate the specific energy of methane, in MJ kg<sup>−1</sup>, using sections 1, 6 and 13 of the data booklet.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Calculate the maximum electric energy output, in MJ, which can be obtained from burning 1.00 kg of methane by using your answer from (a).</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Hydroelectric power plants produced 16 % of the world’s energy in 2015, down from 21 % in 1971.</span></p>
<p><span style="background-color: #ffffff;">Suggest why hydroelectric power production has a higher efficiency than the other sources given in (b) and why its relative use has decreased despite the high efficiency.</span></p>
<p> </p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Reason for higher efficiency:</span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Reason for decreased use:</span></span></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><span style="background-color: #ffffff;">Methane can also be obtained by fractional distillation of crude oil.</span></p>
<p><span style="background-color: #ffffff;"><img 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" width="563" height="433"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Draw a circle on the diagram to show where the methane fraction is withdrawn.</span></span></p>
<div class="marks">[1]</div>
<div class="question_part_label">c(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">List the following products, which are also obtained by fractional distillation, according to <strong>decreasing</strong> volatility: asphalt, diesel, gasoline, lubricating motor oil.</span></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><span style="background-color: #ffffff;">Explain how methane absorbs infrared (IR) radiation by referring to its molecular geometry and dipole moment.</span></p>
<div class="marks">[3]</div>
<div class="question_part_label">d(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Compare methane’s atmospheric abundance and greenhouse effect to that of carbon dioxide.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">d(ii).</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">« <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{891{\text{kJmo}}{{\text{l}}^{ - 1}}}}{{{\text{16}}{\text{.05gmo}}{{\text{l}}^{ - 1}}}}">
<mfrac>
<mrow>
<mn>891</mn>
<mrow>
<mtext>kJmo</mtext>
</mrow>
<mrow>
<msup>
<mrow>
<mtext>l</mtext>
</mrow>
<mrow>
<mo>−</mo>
<mn>1</mn>
</mrow>
</msup>
</mrow>
</mrow>
<mrow>
<mrow>
<mtext>16</mtext>
</mrow>
<mrow>
<mtext>.05gmo</mtext>
</mrow>
<mrow>
<msup>
<mrow>
<mtext>l</mtext>
</mrow>
<mrow>
<mo>−</mo>
<mn>1</mn>
</mrow>
</msup>
</mrow>
</mrow>
</mfrac>
</math></span> = 55.5 kJ g<sup>–1</sup> =» 55.5 «MJ kg<sup>–1</sup>» <strong>[✔]</strong></span></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">«55.5 MJ × 58 % =» 32.2 «MJ» <strong>[✔]</strong></span></p>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Reason for higher efficiency:</em><br>no heat/energy loss in producing steam<br><em><strong>OR</strong></em><br>no need to convert chemical energy of the fuel into heat and then heat into mechanical energy<br><em><strong>OR</strong></em><br>direct conversion of «gravitational» potential energy to mechanical energy <strong>[✔]</strong></span></p>
<p><em><span style="background-color: #ffffff;"><strong>Note:</strong> Accept “less energy lost as heat” but do <strong>not</strong> accept "no energy lost”.</span></em></p>
<p> </p>
<p><span style="background-color: #ffffff;"><em>Reason for decreased use</em>:<br>limited supply of available hydroelectric sites<br><em><strong>OR</strong></em><br>rapid growth of electrical supply in countries with little hydroelectric potential<br><em><strong>OR</strong></em><br>not building «new hydroelectric» dams because of environmental concerns <strong>[✔]</strong></span></p>
<p><em><span style="background-color: #ffffff;"><strong>Note:</strong> Accept “new/alternative/solar/wind power sources «have taken over some of the demand»”.<br>Accept “lower output from existing stations due to limited water supplies”.</span></em></p>
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><img 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" width="436" height="472"> <strong>[<span style="background-color: #ffffff;">✔</span>]</strong></p>
<div class="question_part_label">c(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">gasoline > diesel > lubricating motor oil > asphalt <strong>[✔]</strong> </span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;"><strong>Note: </strong>Accept products written in this order whether separated by >, comma, or nothing.</span></em></p>
<div class="question_part_label">c(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">methane is tetrahedral<br><em><strong>OR</strong></em><br>methane has zero dipole moment/is non-polar/bond polarities cancel <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;"><em>Any two of</em>: <br>IR absorption can result in increased vibrations/bending/stretching <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">only modes that cause change in dipole absorb IR <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">for methane this is asymmetric bending/stretching <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<div class="question_part_label">d(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">methane is less abundant <em><strong>AND</strong> </em>has a greater effect «per mol» <strong>[✔]</strong></span></p>
<div class="question_part_label">d(ii).</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>About half the candidates were able to locate the appropriate data and use it to calculate the specific energy of methane.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Many students were aware that methane is the major component of natural gas and could use the efficiency data to calculate the electrical energy available from methane.</p>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This seemed to cause quite a lot of difficulties, especially as some students appeared totally unaware of what hydroelectric power was, with a number discussing it as if it were some kind of fuel. The most usual mark gained was from discussing environmental concerns as a reason for its decreased use.</p>
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Having been given it is a gas, it is difficult to know why probably only about a third of the candidates could identify where methane would appear on a fractionating column.</p>
<div class="question_part_label">c(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Again surprisingly poorly done. Firstly there appeared to be some confusion about the term “<em>volatility</em>” with listing in the reverse order being quite common. Secondly many seemed unaware of the nature of “<em>asphalt</em>” as it was the one most frequently misplaced.</p>
<div class="question_part_label">c(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Comprehensive answers were rare. Many students gained a mark for correct statements about methane’s molecular geometry or polarity, though quite a few totally disregarded the instruction to refer to these. Some seemed aware of the link to vibrational motion and the better ones also identified the need for a change in dipole moment.</p>
<div class="question_part_label">d(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Quite a few candidates were aware of the relative atmospheric abundances of carbon dioxide and methane as well as their relative potency for enhancing the greenhouse effect.</p>
<div class="question_part_label">d(ii).</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Polymers have a wide variety of uses but their disposal can be problematic.</span></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Draw a section of isotactic polychloroethene (polyvinylchloride, PVC) showing all the atoms and all the bonds of <strong>four</strong> monomer units.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">The infrared (IR) spectrum of polyethene is given.</span></p>
<p><span style="background-color: #ffffff;"><img style="margin-right:auto;margin-left:auto;display: block;" 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" width="657" height="520"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Suggest how the IR spectrum of polychloroethene would differ, using section 26 of the data booklet.</span></span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Identify a hazardous product of the incineration of polychloroethene.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Explain how plasticizers affect the properties of plastics.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Suggest why the addition of plasticizers is controversial.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><img src="data:image/png;base64,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"></p>
<p><span style="background-color: #ffffff;">correct bonding <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">Cl atoms all on same side and alternate <strong>[✔]</strong></span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;"><strong> Note:</strong> Continuation bonds must be shown.</span></em></p>
<p><em><span style="background-color: #ffffff;">Award <strong>[1 max]</strong> if less than or more than four units shown.</span></em></p>
<p><em><span style="background-color: #ffffff;">Accept a stereo formula with all atoms and bonds shown.</span></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">«strong additional» absorption at 600–800 «cm<sup>–1</sup>» <strong>[✔]</strong></span></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any one of:</em><br>HCl <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">Cl<sub>2</sub> <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">dioxins <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">C <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">CO <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any two of:</em><br>embedded/fit between chains of polymers <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">prevent chains from forming crystalline regions <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">keep polymer strands/chains/molecules separated/apart <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span><span style="background-color: #ffffff;"><br></span></p>
<p><span style="background-color: #ffffff;">increase space/volume between chains <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">weaken intermolecular/dipole-dipole/London/dispersion/instantaneous dipoleinduced dipole/van der Waals/vdW forces «between chains» <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">increase flexibility/durability/softness <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">make polymers less brittle <strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">leach into foodstuffs/environment<br><em><strong>OR</strong></em><br>«unknown» health/environmental consequences <strong>[✔]</strong></span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;"><strong> Note:</strong> Accept “plasticizers cannot be recycled”.</span></em></p>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>Quite a few candidates scored at least one mark although most either scored both or none for this polymer structure.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Almost all students who attempted this question received the mark for identifying the correct absorption band.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This was a well answered question, with most candidates identifying at least one method plasticizers affect the properties of plastic.</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Many students received a mark for this question although some did not because their answers were too vague.</p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Metals are extracted from their ores by various means.</span></p>
</div>
<div class="specification">
<p><span style="background-color: #ffffff;">Aluminium is produced by the electrolysis of alumina (aluminium oxide) dissolved in cryolite.</span></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Discuss why different methods of reduction are needed to extract metals.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Determine the percentage of ionic bonding in alumina using sections 8 and 29 of the data booklet.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Write half-equations for the electrolysis of molten alumina using graphite electrodes, deducing the state symbols of the products.</span></p>
<p><span style="background-color: #ffffff;"><img style="margin-right:auto;margin-left:auto;display: block;" src="data:image/png;base64,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" width="300" height="191"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Anode (positive electrode):<br></span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Cathode (negative electrode):</span></span></p>
<div class="marks">[3]</div>
<div class="question_part_label">b(ii).</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">ions of more reactive metals are harder to reduce<br><em><strong>OR</strong></em><br>more reactive metals have more negative electrode potentials ✔</span></p>
<p><span style="background-color: #ffffff;">electrolysis is needed/used for most reactive metals<br><em><strong>OR</strong></em><br>carbon is used to reduce metal oxides of intermediate reactivity/less reactive than carbon<br><em><strong>OR</strong></em><br>heating ore is sufficient for less reactive metals ✔</span></p>
<p><em><span style="background-color: #ffffff;"> NOTE: Award<strong> [1 max]</strong> for “«ease of reduction/extraction» depends on reactivity”.</span></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">electronegativity difference = 1.8 «and average electronegativity = 2.5» ✔<br>57 «%» ✔</span></p>
<p><em>NOTE: <span style="background-color: #ffffff;">Accept any value in the range 52−65 %.<br>Award <strong>[2]</strong> for correct final answer.</span></em></p>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Anode (positive electrode):</em><br>2O<sup>2−</sup> → 4e<sup>−</sup> + O<sub>2</sub>(g)<br><em><strong>OR</strong></em><br>2O<sup>2−</sup> + C → 4e<sup>−</sup> + CO<sub>2</sub> (g) ✔</span></p>
<p><em><span style="background-color: #ffffff;">NOTE: Award <strong>[1 max]</strong> for M1 and M2 if correct half-equations are given at the wrong electrodes <strong>OR</strong> if incorrect reversed half-equations are given at the correct electrodes.</span></em></p>
<p> </p>
<p><span style="background-color: #ffffff;"><em>Cathode (negative electrode):</em><br>Al<sup>3+</sup> + 3e<sup>−</sup> → Al (l) ✔<br>O<sub>2</sub> gas <em><strong>AND</strong> </em>Al liquid ✔</span></p>
<p><em><span style="background-color: #ffffff;">NOTE: Only state symbols of <strong>products</strong> required, which might be written as (g) and (l) in half-equations. Ignore any incorrect or missing state symbols for reactants.</span></em></p>
<div class="question_part_label">b(ii).</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b(ii).</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">The main fatty acid composition of cocoa butter and coconut oil is detailed below.</span></p>
<p> </p>
<p><img src="data:image/png;base64,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" width="798" height="290"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">The melting points of cocoa butter and coconut oil are 34 °C and 25 °C respectively.</span></p>
<p><span style="background-color: #ffffff;">Explain this in terms of their saturated fatty acid composition.</span></p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Fats contain triglycerides that are esters of glycerol and fatty acids. Deduce an equation for the acid hydrolysis of the following triglyceride.</span></p>
<p><span style="background-color: #ffffff;"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAASIAAADiCAYAAADqIcq2AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAACTlSURBVHhe7d0PcBPXvS/wL26GSVuXMoS8sIa0HnBsbsdOaUzhNuG+CjuVyPCA1ObPLYllIs+9TguEuZkg1RmTl9umUCyP01dwk9KRCjGkSag0JkAbBHLUO0lbe6Q0jZlnpFLGubG1MDgE/3klOJHO25VWtiyvjWWvdKz495nZAR+vpbNnz/72nLNnd2cxCQghhKMs5V9CCOGGAhEhhDsKRIQQ7igQEUK4o0BECOGOAhEhhDsKRIQQ7igQEUK4o0BECOGOAhEhhDsKRIQQ7igQEUK4o0BECOGOAhEhhDsKRGSEsOjDCbsFq2fNwixlyamsx29bAhhQ1iFEa/Q8IqIYhNiyD1tLn4VHSUkkGA+jpbECS7Pp/EW0RTWKSMIY8DVGg5BghPX4m/D3hyCfoxi7iaD3JGxmPcSXtqFkVzO6w8qfEaIRahERKQ5dgP2hElQNVsP9cg1KhNnKL+Jdh6/+USzffRlm9xvYXzJfSSdk6qhFNOOF0ed5CbWuO2DauQ061SAkm4vix5+BVRdE05n30KekEqIFCkQz3iAud16EiH/CA4V3jV8hshfjvhU5EJvOwdtH/TOiHQpEM94AuvyXACEPuQvGag3FZGNRwWJAvIjOy4NKGiFTR4GIEMIdBaIZL5lWTjKtJ0ImjgLRjDcbC3LzIKADb5+/gnFHfgYu4Z22IFCUh0U0l4hoiGrTjJeFOTojntN/CPsOK5q7x2oVXYfvxR9htycHZst65FPNIRqi6kSkWpCPzXt3Qyc2ovyb/4Z6pw/iUNNoEKLvFOyWLVi++zQE09N4QkdziIi2aEIjUdAtHoQfCkRkBPmm15O/fw0/q6obCkiC0YqfV67HmpJ8ZCtphGiJAhEhhDtqYxNCuKNARAjhjgIRGSX2QLSYxJ8J0RoFIkIIdxSICCHcUSAihHBHgYgQwh0FIkIIdxSICCHcUSAihHBHgYgQwh0FIkIIdxSICCHcUSAihHBHgYgQwh0FIkIIdxSICCHc0RMaCSHcUYuIEMIdBSJCCHcUiAgh3KU0EIUDdhhmzUKOpQV9Slqi6Do5MNgvjP+6Y1V9CLQ4YbcYhh5nOmuWARZ7CwIDyX9a6sReUhifzyJU1r+KlsBYJcPL9C/TcLcTVYbn4RuVnzAGAh447RasHsp7DlZb7Crl/DEC9s3S75fD0tKjpCWKrbMZ9sDHStothC/Abvgu6n3XlYRUSGYfpWg7tSYPVqdKyG9jeukrBLOb9SppiaLrCExv62AhJW1C+juYw6yXB9rVF2E7c3TdVFbmKNTF3DXj5BOFzGhrZ/3K6lxlQpmGOpnDpGMmR2dCfellfkcN06nlO7IUJvzNDea3bZLSi5nZfVVJSxRbZxOz+W8oabcSYv3eBqbTNTBvf1I1emKS3kep2k5tZWbXLNyNlr27UF7XDp3ZBre/Vw6o0aXfD7fNHH198qONKmfNdLoOX0M1Sve5Ii8pPO72Qwo40XyGgvA2H4JZ9yFeqvoedjnfn0SLUEMZUaaD6G62YkdXBSwPfzWuOS+/pfZ5VJfvg0dnhi2+nFkv/G5bpJzt5dvRkNKWiiwL2d8ow87Fx/D0awFt92nG1PtJkDYiZVLTIlLOONLf6GpcLKj6RzdZl2M7E8Y9C6RebNvGzqekv5VZdYJ0Jqth7t4UnEEnJEPKNNTBbPri0a2hWBnqnmXuoHqLLdTlYCYhvi6msqUQYr3uGiZouk8nu4+oRZQi19D22jF4hG3Y88NSCKpbMBsL9U/gqGMPDItmK2np1gOP7RdwCdLZcfu3x8inJHs5Hq/fLZ3JXDjjvaYkTlwgEJjUcuPGDeUTZFMrU/mz1L5DXrq6upS1piqMPs9LqG3X45EH745rDUnpbc1o8OTAvGc7SgT1/Z218EFYjjbjoGFR3N+mShbmLH8QFZjcPlWXKfV+clK/T7QW7kHnu0GgKA+LssfJfnY+Sso2oCR/jpIQNTy4l5plyFA+70PhGAdHlNSUv+frWCH40HTmvRGD+vKBrPYd8UtBQcGklg8++ED5FskUy1T+LLXvkJe7775bNd8TWeTtH3YN3jMuiKPyOIjLnRchYjEKFo33Zv45yC/ZgLJ0vb9/zr0wVGDUPp20Ke6j6S4tgUisK8WXVSqavHyuoEo6byRhIAh/uwhhWS4WpCX3k5RMPrNzUFAkQHy3E5d5dO0zoUyVA3F0HgfQ5b8ECHnIXTCZVoAPdaV3Ruri6OXzKKg6rqyXrGwsKlgMsekcvH0a7NQp76NUbac2pvOhnBJSdzSli5by8/NVv0OLRf5sraQqnyPyGDkQpQZBQU56WjRaES+i8/Kg8gMZS1oCkWB2o1eloslLyG+DXlkvSp5z0wTL6hwlWsvzQJzD8yN4tx4mKpl88m6RZECZhi934l1R+WGEaMtj8gd8Mczuq6p1k7Eb8Ns2KespwiJ8R+LnKRlgcV6Q2mWJZmNBbh4EXIK/a+Rvw+JZPL3agHpffLpU79saUZkT+1y53jfBJyrbNOV9lOR2JuZntQVHfGLKruxOuxZRuPsUatfV4XKFK3IJNhQ8gm+17YBuVzO65VLIysWqLauA9ndwPraT1EQmlknBzGBHgMfBlTUfuctybp1PadcO/O2vaBMFfmf7TClTVbcjb9Ua6WTWgbfPXxnnQNFi0p48feAnWFfTg4oO+dL5TQTd96OtfNOEp1/IQah2ayX2eRLKue8t/OzhF4HdbyEYitV7C9b97K3oGFNa95FUJ32N2LrydSw82oUQ60VHRQ9q1v0Ezd3j1eXJm2aB6FNcaXXBjnWo3Pi1yEGZJazGzp3rIdpdaL3yqZSiVDzRiQONf4CoWthyhTmIWheg33I/8rhs5Xzoqn4g5bMRO545FQ2iaga8ePEpa+RqiGVjPqcdMv3LNGtBLpYJyg8JsvLuxxb9h7AfOAzPGAdpuPt32F97XMr8GqzKu11JTdYVtJ54A6h4BBuXyoPBsyGUmLDTeAP2Ez7pt/ESB9HluU7/idKt51H+y5/DGF1pyKd/ewcO8QFs+NeVkStiWcK/YFvFqrgWUDr3kXKFTr8F23QLpTo5B0sfWovviH9Gqz81dwLwqfdjug1C2Ytgwb0omRPL2qfov35N6t/Nw9wvRtOy8kpRbboDnn2V2FrzK5yIbzIOBNBi34NHyxsh6nZj72ZeB7eUz/wy7LWulYJoOb75WD2c8fmUm/gnfgXLuoex23MHTAeroRva5vSb9mUa6ZpIDQJ/cHQ3KGsxDNVlEDzPSgf6nkhQGD5Q5dsh7Kh5dAfs4lpY95Yhf9KZvxtlRy4iuL9EOjQV4f+H65f/AWHBXHxRSRohfhD9y/+C+pe3o/hLiRn4FFffv4i/L8nDV++8TUlTunauNpyPnIDTuY/mo2S/F+yMKVpWUl1te+UEzgr/jJUFKboaJ/URU0aTCY2RyWpLmM7aOvI2iP52ZjMWyqPD6otgYraOsb41jTLqFo/pXKZXmdtczKC3Mb9qRellHTYTkxpN6nkfVc5aTPSLTTJcy6zej5S0mGh+Vet+0MGM0El/E8vNJ1JSNcMSK/N+oiRJPvFa2RJUM0cwLjHpfTSV7VQmZkY+Wyq/hrfGnpg7RWk/sSUl/D6cu6rQ8JU9eOHx5SPHT7ILYfq1C97mY7AaC5VEmR5m20l4fS/AFGk+c5a1ECV7TyLoPQmbOX5YvhBG6ytw+9/GEVPh9LgSNK3LdB6WG6RTlusNvHVRbYxH6j6YXoDPexrHrUYM9+IE6MyH0Ox14dcal3O4uxm71tnxFdtP8XjxXCVV0fcezjRJvTjDvcOtJy2kdR9JnbKSvQhGxmobsPB1qSXW0KYyMK8BJSBNP7GWRKpuHiSZJ3KLx5Lkb5BOgVDQxWrUWuoRt7jFYyotIm76mdeqG5VHrUzDFpH8KIczqH9sDR7tXo9WuU893kxSMnNExoLWoP3VP+Li0OBIuvUhcPZ5PFb8JLrXH8HLT64Y3coKf4Bzx1woek4KNxMa97sNd341D0v+fhHvX42OB6mPG6XLB3BW5qk/vmfJPIwa4tLAtDvCI81d3Ro04Cm0NH4fK8a9PYLMLLOx8OHdOLjoVdg8Yz1bJ5UG0e18Gjq9HXjuN2j8jwdU7vmSTqR/ceLApUeSGjC+7Z77UC68jROvtEYG2sPimzhw4HUI5ffhnnTHIdyFlRvWAE1OnFMu14fFP8Fxuh+m6tLUXDFVWkbThDIgGRt4G7HEN2XJzBVi/R2HmVHPocve62ZmQa1uSkusyxJ5XtJWlcHrOKO6ZrKbLNh6kBnjPl8wHmStYzxNIPV6md/VMJwfwcisLn/KLqrQWzwIIdxNu64ZIWTmoUBECOHuMxOIojcKxj0PiBCSMahFRAjhjgIRIYQ7CkSEEO4oEBFCuKNARAjhjgIRIYQ7CkSEEO4oEBFCuKNARAjhjgIRiSO/yukU7BbD0Ez1WbOKUFn/KloCqXloOiGyz8zd97HbO+hhApMU7kZLrQml+8Z6724hjLbfoHG6PNaWfKZQi4hIrsPXUB0JQoLRiuNuf+SdcnJQZ6EgvM2HYNZ9iJeqvjfh93cRkgxqERGEA3Y8VFCLwZojePm576g8dVAy0IZ6+dVH/m1wX3gu7nVPhEwd1aYZrwce2y/gEsqwc/u31YOQLHs5Hq/fDZ3owhnvNSWREG1QIJrpwj3ofDcIFN2HwnGfD56F7Hu+jhWCD01n3hv9UHVCpoAC0Uw3EIS/XYSwLBcLblUbIm9bFeJeg0yINigQEUK4o0A00yXTykmm9URIEqg6zXRZ85G7LAdofwfnxeg7rNSFMfC3v6JNFFBUkENziYimKBDNePOhq/oB9GIjdjxzCt1jtYoGvHjxKSs8wjZYNk78xYGETATVJ4Ks/DLsta6FaC/HNx+rh9MnDk9aDIvwnfgVLPIcIs8dMB2snuBrlAmZOJrQSKLoFg/CEQUiEke+6dWF3792AFV1sYAkBSBrLSrXP4SS/DlKGiHaokBECOGOOvuEEO4oEBFCuKNARIbcuHEDgUAg8i8h6USBiAz54IMPUFBQgC984QtKCiKBSR5/M5vNSgoh2qNARMZ1/vx55X+EpA4FIkIIdxSICCHcUSAihHBHgYgQwh0FIkIIdxSICCHcUSAihHBHgYgQwh0FIkIIdxSICCHcUSAihHBHgYhMyNy5c5X/EaI9CkRkQpYuXar8jxDt0aNiyRD5OUTyo0Bk+fn5kX+vXbuGnp4ezJ8/H/PmzYukEaK1z0wgIoRkLuqaEUK4o0BEMkv4fTirHkG977qSEBPGQMADp92C1VI3Xe6qz5qVg9UWO1oCfco6MR8jYN8s/X45LC09Slqi2DqbYQ98rKTdQvgC7IbvquRNS30ItDhhtxiUbZQXAyz2FgQGEl/Tm6LtTAGugSgcsMMgFWSOpUUqXnXRdXJgsF8YfvvokGR2Ck/y+8JOJeSzCJX1r6ocJDxN9/IcRHezFWaU43vfiL+KJ+XbWYt1BatRXlUHj5IKiPDUVaG04AFUOd9XqT8ay8rH5r3/E6ef+jV8qSivgQtwWjahoLQ87r1zMhfqqkpRkP8EnN2DSlqGkceIeAn5bUwvZUEwu1mvkpYouo7A9LYOFlLSIvo7mMOsl8e31BdhO3N03VRW5ijUxdw14+QThcxoa2f9yurcZEB5hroczCRsYjb/DSVFdpMF3c8ynZxHnZnZ3P64suxlfreNmXWCtA1rmdX7kZJ+g/ltm6S0YmZ2X1XSEsXWSfy+Wwh1MoepeHR9naqheiQwndnG3P64I6bfz9w2s1IGDczbH/vmFG6nxjIzEE1qp/DwEfNa10r5lLbRaGXH4w+SUJB5mw8pB0khMzk6ta24yciI8oweMILJwbris9DfyqxyGeqeZe6geqCMBrD4epbKAzTEet01TBBqmLtXq7IKsX5vg7QPpP1T42JB1Y+9yboc25kwYpsoEE3I5ALRZHdK+sXyPnY+JbEDSdOKm4wMKc9eNzMLid+vHPS3zJfcMmpmjqETQYoPUNW8TsVV5jYX37qOyCcNR3PciSRzAlEGDlZfQ9trx+ARtmHPD0shqG7BbCzUP4Gjjj0wLJqtpKVbDzy2X8AllGHn9m+PkU9J9nI8Xr8bOtGFM95rSmI6pac8Y+9Mm+giz18aFkaf9xyaxMUoWJStpMkGcbnzIkQkpieag/ySDSgrycd4a2lmzr0wVABNZ94bc+wzKeEedL4bBIrysCh7nEM2Ox8lZRtQkj9HScgcmReIprhThgdhU7MMGcrnfSgUxjt4s5B9z9exQvCNqrhqn6/VMkSDSq72+YmL/K40+Z1pE108nuEh56GAI+Qhd0F8WQ6gy39J6lEmpk+UD3Wld47Ka3T5PAqqjivrJSsbiwoWQ2w6B2+fBoPWA0H420UIy3KxYFJHbKq2UzvTIhCJdaX4smohzcLnCqoQf31g6jslTZLJZ3YOCooEiO924nK6L05lRHkqAedWwXK6ES+i83KGXsVKswzaq9qQuqMpXWYitXKY6lJWVqZ8uiTWahsl2vKY/AFfDLP7qur3M3YDftsmZb0YeRpGEyyrcyInyeg8JafK1IbZWJCbBwGX4O8aUNIU4W60PG1AXr0PnypJUX0InH0elTnKSTinEvVnA1IIlkz5RDWJ7WxrHM7LaguO+MSUTn+YFoFIMLvRq1pIDCG/DXplvQierYdkJJPPMVolauWh1TIkU8pT1e3IW7VGqh8dePv8lXEOFG0m7YW7T6F2XR0uV7jQL5VhKHgE32rbAd2uZnRPpOzkIFRrQum+EW18SRh9LT+FrvI8vt3SK+2fmwgeXYzT+lq8Juc3KxertqwC2t/BeXGcgBuZUCkFSYMdgUnvyzAGfI3YuvJ1LDzahRDrRUdFD2rW/QTNKZyjlHktorTulCnImo/cZTm3zqe84//2V7SJAooKctIzmBovE8ozVpYqsvLuxxb9h7AfOAzPGPkPd/8O+2uPA/o1WJV3u5KarE9xpdUFO9ahcuPXIvspS1iNnTvXQ7S70Holvn0zehA9LJ7F06U78E55HRzGJZG0IeEAfrv/MFDxCDYulcfgZkMo+d94k70GU76cXyXgik4caPwDRNXylyd7HkStFOP0W+5H3qSPbOXihX4LtukWSgFiDpY+tBbfEf+MVn/qJt9mYNcsnTtlKuZDV/UDKZ+N2PHMqbHPmANevPiUNXLVyrIxn8MOyYTyVLpg7RfRldgNyloMQ3UZBM+zKN26B/YTvrhtkGeK21Hz6A7YxbWw7i1D/qTzfhuEshfBgntRMif2IZ+i//o1qUk/D3O/qPLBIwbR5+H++l/gyWKVJxhEWsRfwHdW3iMd9uqy8kpRbboDnn2V2FrzK5yI7yoNBNBi34NHyxsh6nZj7+ap1KP5KNnvBTtjipZVWETbKydwVvhnrCxI4dU4qZnOzeTmEUkis1cLpf6FPAHvEGv2Bod/N40nNDri8zmtJjRO9/KMzRcaa65LL+uwmaTfS3lUXRJnr2s0vyYyB2wJ01lbE2bGR+f9qNfr/2ZSi4gtsXrZJ0oKCzqYEfczsy02C1zKs2BkDa1x+0HW385sRnk/JW6fsggmZuuI/8apbGeszOXPlsqv4a2x58JpIDMDkSzpncJJxtziMc3LMzJJUKUeDLnJgt7T7LjVGBeQVAJrhAaBSAnegvEw60gMzuNOaBwrEMknq4OsNTI7PDbJVOW7IyewY8w6Yl/ppSB2knlHzSzXYDsloaCL1agGXO1kbiCSJbVTeJIPkpPMNuJeLikAWV8ZeTsFb9O6PJUDRm9jfvVIlD6xk4tqC/FWt3iMFYh0zOqNO8w/8TLrkvECbzr1Sy17HcMSK/MOZVpbXAMRIclQv+k1naSWiv+NSKAebr0kuOVNryqBKNTBbHqpaxbfaokEoiXM6PhvJSFdovkb2ThQAlEKTwKTH9MiJM2yFv4v/Ojg/8Be2x+1uXUiSeHuZuzSrUEDnkJL4/exYtSM+TAG/uLEgUuPJDdgHBlw/waaftykPD5kEOJ/ncLpf6zBhpV3RddJm7uwcsMaoMmJc8rl+rD4JzhO98NUXZq6CxVKQCIkM0TGsrbGPdIjXZQbT4e6rPGL0q2KtIZulTeVFlFEL/M7aqIXBeRFZ2aHR41tpYuUF1cDMwpKXgQjs7riH6+iPXp4PiGEO+qaEUK4o0BECOGOAhEhhDsKRIQQ7igQEUK4o0BECOGOAhEhhDsKRIQQ7igQEUK4o0BECOGOAhEhhDsKRIQQ7igQkRHCog8n7BasjrwuJ7rkVNbjty3Kq20ISQG6+54oBiG27MPW0mcR/47VeILxMFoaK7A0k15ySDIC1SgiUd5lJQchwQjr8Tfh7w9FgnrkHVvek7CZ9RBf2oaSib7Di5AkUIuISHHoAuwPlaBqsBrul2tQovqu/uvw1T+K5bsvw+x+A/tL5ivphEwdtYhmvDD6PC+h1nUHTDu3QacahGRzUfz4M7Dqgmg68x6XR7WSzy4KRDNe7K2k/4QHCu8av0JkL8Z9K3IgNp2Dt4/6Z0Q7FIhmvAF0+S8lvJV0LMobV8WL6Lw83mu0CUkOBSJCCHcUiGa8ZFo5ybSeCJk4CkQz3mwsyM2DgA68ff4Kxh35GbiEd9qCQFEeFtFcIqIhqk0zXhbm6Ix4Tv8h7DusaFZeqjfadfhe/BF2e3JgtqxHPtUcoiGqTkSqBfnYvHc3dGIjyr/5b6h3+iAONY0GIfpOwW7ZguW7T0MwPY0ndDSHiGiLJjQSBd3iQfihQERGkG96Pfn71/CzqrqhgCQYrfh55XqsKclHtpJGiJYoEBFCuKM2NiGEOwpEhBDuKBCREeQubqybG6OWRoiWKBARQrijQEQI4Y4CESGEOwpEhBDuKBARQrijQEQI4Y4CESGEOwpEhBDuKBARQrijQEQI4Y4CESGEOwpEhBDuKBARQrijQEQI4Y6e0EgI4e4zE4gIIZmLumaEEO4oEJGRBgJocf4KltU5Q09mnLXaAntLAAPKKoRoLaWBKBywwyBV5BxLC/qUtETRdXJgsF8Y/3XHqvoQaHHCbjEMHzSzDLDYWxAYSP7TUif2ksL4fBahsv5VtATGKpl0C0sxyAnLOh1Ky/8ddR5RSZd46lBVWoD8Kie6p0GxhrudqDI8D9+ofSxvgwdOuwWrh8o5B6stdpVy/hgB+2bp98thaelR0hLF1tkMe+BjJe0WwhdgN3wX9b7rSkIqJFPvU7SdWpPHiFIl5LcxvfQVgtnNepW0RNF1BKa3dbCQkjYh/R3MYdbL41vqi7CdObpuKitzFOpi7ppx8olCZrS1s35ldV5CQRer0QlSfvTMbHMzf39sb4RYv9/NbJGyFpjO2so3r6FO5jDpmMnRmVBfepnfUcN0qmUsL4UJf3OD+W2bpPRiZnZfVdISxdbZxGz+G0rarUjl5W1gOl0D8w6VoYaSrvep2k5tZWbXLNyNlr27UF7XDp3ZBre/N3K1LLL0++G2maOvT360UeWsmU7X4WuoRuk+V+QlhcfdfkgHcTSfoSC8zYdg1n2Il6q+h13O9yfRItTKdfzl2P/BPk8Ratx27DOVIH/oba5ZyM4vgWnfIThMd8DT0Iy2Pl45HUR3sxU7uipgefircc15+S21z6O6fB88OjNs8eXMeuF32yLlbC/fjoaUtlRkUnl9oww7Fx/D068FtN2nGVPvJ0HaiJRJTYtIOePIZ+caFwuq/tFN1uXYzoRxzwKpF9u2sfMp6W9lVrklItQwd28KzqAT0etmZmH8/RQpd/+bzOF4M661lGahDmbTF49uDcXKUPcscwfVW8GhLgczjdjGVLYUQlKR1jBB03062XpPLaIUuYa2147BI2zDnh+WQlDdgtlYqH8CRx17YFg0W0lLtx54bL+AS5DOjtu/PUY+JdnL8Xj9bulM5sIZ7zUlMWq4/6/9Ei98uRPvigKKCnLGeaW03DLSoaxMF9dailL7fK2WYWH0eV5Cbbsejzx4d1xrSEpva0aDJwfmPdtRIqjv76yFD8JytBkHDYvi/jZVsjBn+YOowOh9OnmZUu8nJ/X7RGvhHnS+GwSK8rAo4YAYITsfJWUbUJI/R0mIUqvsWi5DhvJ5HwrHODiipAP8nq9jheBD05n3xhzUT50wBrouoh05WJY7fxpXiGvwnnFBHLXfB3G58yJELEbBovHezD8H+SUbUJau9/fPuReGCmi3T6dY76e7tNQ7sa4UX1Y5aOXlcwVV0nkjCQNB+NtFCMtysWD6HjXJ5TM7BwVFAsR3O3E5w7r2aaMciKPLcwBd/kuAkIfcBZNpBfhQV3rnUH0cuXweBVXHlfWSlY1FBYshNp2DV4sxtSnX+1Rtpzam86GcElJ3NKWLltQ+X6tlmNQiW5SHIgTxbmfPpAZX1T5fq2VI5ECUGgTjdh+nIfEiOi8PKj+QsaQlEAlmN3pVKpm8hPw26JX1ouQ5N01xE+rkeSDO4fkRmdJ6SCafnFt5WXn3Y4u0E9rf/r8Qx8nr1OZ8TU10HEv5YYRoy2PyB3wxzO6rqnWTsRvw2zYp6ynCInxH4ucpGWBxXlCZ7DkbC3LzIOAS/F0jfxsWz+Lp1QbU+xL+aiCAs/WVyFE+O6fyeZyNzX+acr1Pcjvl47CtEZU5ynautuCIT0zZfp92LaJw9ynUrqvD5QpX5BJsKHgE32rbAd2u5uhkuqxcrNqySjpq3sF5cZyKF5lYJgUzgx2BdB81sqz5yF2Wc+t8ymM0f/sr2m45WJxCSpmK9l+i0dOtXtnC76N5//NSN3oVtqzKnUYV53bkrVojncw68Pb5K+McKFpM2pOnD/wE62p6UNEhXzq/iaD7frSVb5rw9As5CNVurcQ+T2Kd6EHLj7eisr0ELf0hsFAXji58A/qdv43W37TWe6lO+hqxdeXrWHi0CyHWi46KHtSs+wmauycT7G9tmgWiT3Gl1QU71qFy49ciB2WWsBo7d66XDhIXWq98KqUoFU904kDjH8Y4g8sV5iBqXYB+y/3I47KV86Gr+oGUz0bseOZUNIiqGfDixaeskashlo35nHaIVKaGf4VJcGFfqQk19lPwDVV2ebZyC+w1/45y+4fQWZ/C5vzbld+lT9aCXCwTlB8SRFt0H8J+4DA8Yxyk4e7fYX/tcalCrMGqvMnm/wpaT7wBVDyCjUvlweDZEEpM2Gm8AfsJn/TbeImD6PJcp/9E6dbzKP/lz2GMrjQkHHgd++ukj65ci6XyYHTWQpTsPQN2xoT8SKVIZ71XrtDpt2CbbqFUJ+dg6UNr8R3xz2j1p+hyitQ0Sxlt5hEpcxzi52REZtcWsshMX/Mh1uwNDv9tv5+5beboDNtUzW6dsI+Y17pWHuhggtHKHPH5DAWZt/kQM0dmMyfO+uUhxPo7DjOjkDBTN24RjIdZB9c5RMIYdSk2f0bKp87MbM3euHk2vczvtinlvJZZvR8p6RrNrxkzX4n19iYLet3MK89zCjqYETopL7E56sq8I1QzR/ATJU3FpOq9Btsp1dXWBiMTUni3wvQPRJHJaktG31rQ385sRnmnjDxYhhbBxGwdY31rGmXILR4xoaCXNR+3jgxIow5uHq4yt7mYQW9jftV89LIOmykajFSXxHLWIhDFJhnGB7iYaH5V6/6oQPSJlFTNsORJZnulJhpMpEUwHmStiRM0k673U9nOWICUP1sqv4a3UlYH+PQEJir8Ppy7qtDwlT144fHlI8dPsgth+rUL3uZjsBoLlUSZHmbbSXh9L8AUaT5zFmlin0TQexI2c/ywfCGM1lfg9r+NI6bCaXMlKEsoxoaNT+FIMG4w8839MG0oHntSZlrMw3KDdMpyvYG3LqqN8UjdB9ML8HlP47jViOFenCDF0UNo9rrwa43LOdzdjF3r7PiK7ad4vHiukqroew9nmqSuluFeKWcT9HcX/hBci5dDcrl/hJNFv8fKbUdHjvWktd5LnbKSvQhGxmobsPD1SmxtaEvNUxgi4Wg6irUkuHevyLQR6QYtSf4G6RSI3iSs0lKPuMUtHmO2iKzMG9cz+8RrZUs43nYxUj/zWnWj8qiVadgikgdHz6D+sTV4tHs9Wl/ejuLxZpKSmSNrMQzVa9D+6h9xcdJXhKaqD4Gzz+Ox4ifRvf4IXn5yxehWVvgDnDvmQtFzUriZM5G6exvuKlwB/T+uofcfiRs2D3O/dJvy/3T5AM7KPPXH9yyZhy+l4HCcdkd4pLmrW4MGPIWWxu9jxbi3R5CZZTYWPrwbBxe9CptnrGfrpNIgup1PQ6e3A8/9Bo3/8YBKd1U6kf7FiQOXHsHezRO/CpqVV4rqh1z48SFvtOsT7sZ/Oc7iHyY9Vt6V7kB0F1ZuWAM0OXFOuVwfFv8Ex+l+mKpLU3MVWmkZTRPKgGRs4G3EEt+UJTOXcnVPz6HLrjylQLV+xroskStbW1UGr+OM6popRjxrSL4y9lL0KhsXvczvahi+aCEYmdXlT9lFFXp4PiGEu2nXNSOEzDwUiAgh3FEgIoRwR4GIEMIdBSJCCHcUiAgh3FEgIoRwR4GIEMIdBSJCCHcUiAgh3FEgIoRwR4GIEMIdBSJCCHcUiAgh3FEgIoRwR4GIEMIdBSJCCHcUiAgh3FEgIoRwR4GIEMIdBSJCCHcUiAghnAH/HwYvQw8t1SnpAAAAAElFTkSuQmCC" width="237" height="185"></span></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">The addition of partially hydrogenated cocoa butter to chocolate increases its melting point and the content of <em>trans</em>-fatty acids (<em>trans</em>-fats).</span></p>
<p><span style="background-color: #ffffff;">Outline <strong>two</strong> effects of <em>trans</em>-fatty acids on health.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">coconut oil has higher content of lauric/short-chain «saturated» fatty acids <br><em><strong>OR</strong></em><br> cocoa butter has higher content of stearic/palmitic/longer chain «saturated» fatty acids <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;"> longer chain fatty acids have greater surface area/larger electron cloud <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;"> stronger London/dispersion/instantaneous dipole-induced dipole forces «between triglycerides of longer chain saturated fatty acids» <strong>[✔]</strong></span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;"><strong> Note:</strong> Do <strong>not</strong> accept arguments that relate to the melting points of saturated and unsaturated fats.</span></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><img 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" width="465" height="239"></p>
<p> </p>
<p><span style="background-color: #ffffff;">correct products <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">correctly balanced <strong>[✔]</strong></span></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any two of</em>:<br>«increased risk of» coronary/heart disease <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;"> «increased risk of» stroke <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span></span></p>
<p><span style="background-color: #ffffff;">«increased risk of» atherosclerosis <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span></span></p>
<p><span style="background-color: #ffffff;"> «increased risk of type-2» diabetes <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span></span></p>
<p><span style="background-color: #ffffff;">increase in LDL cholesterol <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span></span></p>
<p><span style="background-color: #ffffff;"> decrease in HDL cholesterol <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span></span></p>
<p><span style="background-color: #ffffff;">«increased risk of» obesity <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</span></span></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>A classic instance of candidates answering the question they thought (or hoped?) they had been asked rather than the one that was asked. Almost all answers referred to the differing amounts of saturated and unsaturated fatty acids present, totally ignoring the fact that the question clearly stated “<em>their saturated fatty acid composition</em>”, where the relative lengths of the chains was the key point. Nevertheless some who went on to discuss the nature of the intermolecular forces between the chains gained some credit.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>A disappointingly small number of candidates gained any marks for deducing the equation for the hydrolysis of the given lipid.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Almost all students were aware of negative health effects of <em>trans</em>-fats, though quite a few lost marks by just stating “<em>cholesterol</em>” without specifying HDL or LDL.</p>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Powdered zinc was reacted with 25.00 cm<sup>3</sup> of 1.000 mol dm<sup>−3</sup> copper(II) sulfate solution in an </span><span style="background-color: #ffffff;">insulated beaker. Temperature was plotted against time.</span></p>
<p><span style="background-color: #ffffff;"><img style="margin-right: auto; margin-left: auto; display: block;" src="data:image/png;base64,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" width="458" height="384"></span></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Estimate the time at which the powdered zinc was placed in the beaker.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">a(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">State what point <strong>Y</strong> on the graph represents.</span></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><span style="background-color: #ffffff;">The maximum temperature used to calculate the enthalpy of reaction was chosen at a point on the extrapolated (dotted) line.</span></p>
<p><span style="background-color: #ffffff;">State the maximum temperature which should be used and outline <strong>one</strong> assumption made in choosing this temperature on the extrapolated line. </span></p>
<p> </p>
<p><span style="background-color: #ffffff;">Maximum temperature:</span></p>
<p><span style="background-color: #ffffff;">Assumption:</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">To determine the enthalpy of reaction the experiment was carried out five times. The same volume and concentration of copper(II) sulfate was used but the mass of zinc was different each time. Suggest, with a reason, if zinc or copper(II) sulfate should be in excess for each trial.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">The formula <em>q = mcΔT</em> was used to calculate the energy released. The values used in the calculation were <em>m</em> = 25.00 g, <em>c</em> = 4.18 J g<sup>−1</sup> K<sup>−1</sup>.</span></p>
<p><span style="background-color: #ffffff;">State an assumption made when using these values for <em>m</em> and <em>c</em>.</span></p>
<p><span style="background-color: #ffffff;"><img 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" width="666" height="246"></span></p>
<div class="marks">[2]</div>
<div class="question_part_label">b(iii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Predict, giving a reason, how the final enthalpy of reaction calculated from this experiment would compare with the theoretical value.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b(iv).</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">100 «s» <strong>[✔]</strong></span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;"><strong>Note:</strong> Accept 90 to 100 s.</span></em></p>
<div class="question_part_label">a(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">highest recorded temperature<br><em><strong>OR</strong></em><br>when rate of heat production equals rate of heat loss <strong>[✔]</strong></span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;"><strong>Note:</strong> Accept “maximum temperature”.</span></em></p>
<p><em><span style="background-color: #ffffff;">Accept “completion/end point of reaction”.</span></em></p>
<div class="question_part_label">a(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Maximum temperature:</em><br>73 «°C» <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;"><em>Assumption</em>:<br>«temperature reached if» reaction instantaneous<br><em><strong>OR</strong></em><br>«temperature reached if reaction occurred» without heat loss <strong>[✔]</strong></span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;"><strong>Note:</strong> Accept “rate of heat loss is constant” <strong>OR</strong> “rate of temperature decrease is constant”.</span></em></p>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any one of:</em><br>copper(II) sulfate <em><strong>AND</strong> </em>mass/amount of zinc is independent variable/being changed.<br><em><strong>OR</strong></em><br>copper(II) sulfate <em><strong>AND</strong> </em>with zinc in excess there is no independent variable «as amount of copper(II) sulfate is fixed» <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">copper(II) sulfate <em><strong>AND</strong> </em>having excess zinc will not yield different results in each trial <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">zinc <em><strong>AND</strong> </em>results can be used to see if amount of zinc affects temperature rise «so this can be allowed for» <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">zinc <em><strong>AND</strong> </em>reduces variables/keeps the amount reacting constant <strong>[✔]</strong></span></p>
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><img 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" width="510" height="283"></p>
<p> </p>
<p><strong><em>Note: </em></strong><em><span style="background-color: #ffffff;">Accept “copper(II) sulfate/zinc sulfate” for “solution”.</span></em></p>
<div class="question_part_label">b(iii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">lower/less exothermic/less negative <em><strong>AND</strong> </em>heat loss/some heat not accounted for<br><em><strong>OR</strong></em><br>lower/less exothermic/less negative <em><strong>AND</strong> </em>mass of reaction mixture greater than 25.00 g<br><em><strong>OR</strong> <br></em>greater/more exothermic /more negative <em><strong>AND</strong> </em>specific heat of solution less than water <strong>[✔]</strong></span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;"><strong> Note:</strong> Accept “temperature is lower” instead of “heat loss”. </span></em></p>
<p><em><span style="background-color: #ffffff;">Accept “similar to theoretical value </span><span style="background-color: #ffffff;"><strong>AND</strong></span> <span style="background-color: #ffffff;">heat losses have been compensated for”. </span></em></p>
<p><em><span style="background-color: #ffffff;">Accept “greater/more exothermic/more negative <strong>AND</strong> linear extrapolation overestimates heat loss”.</span></em></p>
<div class="question_part_label">b(iv).</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>Almost all candidates identified 100 s as the time at which the reaction was initiated.</p>
<div class="question_part_label">a(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Many students gained this mark through stating this was the highest temperature recorded, though even more took advantage of the acceptance of the completion of the reaction, expressed in many different ways. Very few answered that it was when heat loss equalled heat production.</p>
<div class="question_part_label">a(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Even though almost all students recognised 100 seconds as the start time of the reaction less than 50% chose the extrapolated temperature at this time. Predictably the most common answer was the maximum of the graph, followed closely by the intercept with the y-axis. With regard to reasons, again relatively few gained the mark, though most who did wrote “no loss of heat”, even though it was rare to find this preceded by “the temperature that would have been attained if …”.</p>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>The correct answer depended on whether students considered the object of the additional trials was to investigate the effect of a new independent variable (excess copper(II) sulphate) or to obtain additional values of the same enthalpy change so they could be averaged (excess zinc). Answers that gave adequate reasons were rare.</p>
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Again relatively few gained these marks for stating that it was assumed the density and specific heat of the solution were the same as water.</p>
<div class="question_part_label">b(iii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Only about a third of the students correctly deduced that loss of heat to the environment means that the experimental value is lower than the theoretical one, though other answers, such as “higher because linear extrapolation over-compensates for the heat losses” were also accepted.</p>
<div class="question_part_label">b(iv).</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">A student investigated how the type of acid in acid deposition affects limestone, a building material mainly composed of calcium carbonate.</span></p>
<p><span style="background-color: #ffffff;"><img style="margin-right: auto; margin-left: auto; display: block;" 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" width="389" height="173"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">The student monitored the mass of six similarly sized pieces of limestone. Three were placed in beakers containing 200.0 cm<sup>3</sup> of 0.100 mol dm<sup>−3</sup> nitric acid, HNO<sub>3</sub> (aq), and the other three in 200.0 cm<sup>3</sup> of 0.100 mol dm<sup>−3</sup> sulfuric acid, H<sub>2</sub>SO<sub>4</sub> (aq).</span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><img style="margin-right: auto; margin-left: auto; display: block;" 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" width="556" height="361"></span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">The limestone was removed from the acid, washed, dried with a paper towel and weighed every day at the same time and then replaced in the beakers.</span></span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">The student plotted the mass of one of the pieces of limestone placed in nitric acid against time.</span></span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><img style="margin-right: auto; margin-left: auto; display: block;" 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" width="547" height="507"></span></span></span></p>
<p style="text-align: center;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">[Source: © International Baccalaureate Organization 2019]</span></span></span></p>
</div>
<div class="specification">
<p>The student hypothesized that sulfuric acid would cause a larger mass loss than nitric acid.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Draw a best-fit line on the graph.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Determine the initial rate of reaction of limestone with nitric acid from the graph.</span></p>
<p><span style="background-color: #ffffff;">Show your working on the graph and include the units of the initial rate.</span></p>
<div class="marks">[3]</div>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Explain why the rate of reaction of limestone with nitric acid decreases and reaches zero over the period of five days.</span></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><span style="background-color: #ffffff;">Suggest a source of error in the procedure, assuming no human errors occurred and the balance was accurate.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b(iii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Justify this hypothesis.</span></span></p>
<div class="marks">[1]</div>
<div class="question_part_label">c(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">The student obtained the following total mass losses.</span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><img 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" width="546" height="98"></span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">She concluded that nitric acid caused more mass loss than sulfuric acid, which did not support her hypothesis.</span></span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Suggest an explanation for the data, assuming that no errors were made by the student.</span></span></span></p>
<div class="marks">[1]</div>
<div class="question_part_label">c(ii).</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">best-fit smooth curve ✔</span></p>
<p><em><span style="background-color: #ffffff;">NOTE: Do <strong>not</strong> accept a series of connected lines that pass through all points <strong>OR</strong> any straight line representation. </span></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">tangent drawn at time zero ✔<br>g day<sup>−1</sup> ✔<br>0.16 ✔</span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;">NOTE: Accept other reasonable units for initial rate eg, mol dm<sup>−3</sup> s<sup>−1</sup>, mol dm<sup>−3</sup> min<sup>−1</sup>, g s<sup>−1</sup> <strong>OR</strong> g min<sup>−1</sup>.</span></em></p>
<p><em><span style="background-color: #ffffff;">M3 can only be awarded if the value corresponds to the correct unit given in M2.<br>Accept values for the initial rate for M3 in the range: 0.13 − 0.20 g day<sup>−1</sup> <strong>OR</strong> 1.5 × 10<sup>−6</sup> g s<sup>−1</sup> − 2.3 × 10<sup>−6</sup> g s<sup>−1</sup> <strong>OR</strong> 7.5 × 10<sup>−8</sup> − 1.2 × 10<sup>−7</sup> mol dm<sup>−3</sup> s<sup>−1</sup> <strong>OR </strong>4.5 × 10<sup>−6</sup> − 6.9 × 10<sup>−6</sup> mol dm<sup>−3</sup> min<sup>−1</sup> <strong>OR</strong> 9.0 × 10<sup>−5</sup> − 1.4 × 10<sup>−4</sup> g min<sup>−1</sup> <strong>OR </strong>a range based on any other reasonable unit for rate.</span></em></p>
<p><em><span style="background-color: #ffffff;">Ignore any negative rate value.<br>Award<strong> [2 max]</strong> for answers such as 0.12/0.11 g day<sup>−1</sup>, incorrectly obtained by using the first two points on the graph (the average rate between t = 0 and 1 day).<br>Award<strong> [1 max]</strong> for correctly calculating any other average rate.</span></em></p>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">acid used up<br><strong>OR</strong><br>acid is the limiting reactant ✔</span></p>
<p><span style="background-color: #ffffff;">concentration of acid decreases<br><strong>OR</strong><br>less frequent collisions ✔</span></p>
<p><em><span style="background-color: #ffffff;">NOTE: Award<strong> [1 max]</strong> for "surface area decreases" if the idea that CaCO<sub>3</sub> is used up/acts as the limiting reactant” is conveyed for M1. </span></em></p>
<p><em><span style="background-color: #ffffff;">Do <strong>not</strong> accept “reaction reaches equilibrium” for M2.</span></em></p>
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">surface area not uniform<br></span><span style="background-color: #ffffff;"><em>NOTE: Accept “acids impure.</em><br></span></p>
<p><span style="background-color: #ffffff;"><em><strong>OR</strong></em><br>limestone pieces do not have same composition/source<br><em>NOTE: Accept “«limestone» contains impurities”.</em></span><span style="background-color: #ffffff;"><br></span></p>
<p><span style="background-color: #ffffff;"><em><strong>OR</strong></em><br>limestone absorbed water «which increased mass»</span></p>
<p><span style="background-color: #ffffff;"><em><strong>OR</strong></em><br>acid removed from solution when limestone removed<br><em>NOTE: Accept “loss of limestone when dried" <strong>OR</strong> "loss of limestone due to crumbling when removed from beaker”.</em><br></span></p>
<p><span style="background-color: #ffffff;"><em><strong>OR</strong></em><br>«some» calcium sulfate deposited on limestone lost</span></p>
<p><span style="background-color: #ffffff;"><em><strong>OR</strong></em><br>pieces of paper towel may have stuck to limestone</span></p>
<p><span style="background-color: #ffffff;"><em><strong>OR</strong></em><br>beakers not covered/evaporation</span></p>
<p><span style="background-color: #ffffff;"><em><strong>OR</strong></em><br>temperature was not controlled ✔</span></p>
<div class="question_part_label">b(iii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">sulfuric acid is diprotic/contains two H<sup>+</sup> «while nitric acid contains one H<sup>+</sup>»/releases more H<sup>+</sup> «so reacts with more limestone» <br><em><strong>OR</strong> <br></em>higher concentration of protons/H<sup>+</sup> ✔</span></p>
<p><em><span style="background-color: #ffffff;"> NOTE: Ignore any reference to the relative strengths of sulfuric acid and nitric acid. <br>Accept “sulfuric acid has two hydrogens «whereas nitric has one»”. <br>Accept "dibasic" for "diprotic".</span></em></p>
<div class="question_part_label">c(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">calcium sulfate remained/deposited on limestone «in sulfuric acid»<br><em><strong>OR</strong></em><br>reaction prevented/stopped by slightly soluble/deposited/layer of calcium sulfate ✔</span></p>
<p><em><span style="background-color: #ffffff;"> NOTE: Answer must refer to calcium sulfate.</span></em></p>
<div class="question_part_label">c(ii).</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b(iii).</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c(ii).</div>
</div>
<br><hr><br>