File "markSceme-HL-paper3.html"
Path: /IB QUESTIONBANKS/5 Fifth Edition - PAPER/HTML/Chemistry/Topic 10/markSceme-HL-paper3html
File size: 413.98 KB
MIME-type: text/html
Charset: utf-8
<!DOCTYPE html>
<html>
<meta http-equiv="content-type" content="text/html;charset=utf-8">
<head>
<meta charset="utf-8">
<title>IB Questionbank</title>
<link rel="stylesheet" media="all" href="css/application-02ef852527079acf252dc4c9b2922c93db8fde2b6bff7c3c7f657634ae024ff1.css">
<link rel="stylesheet" media="print" href="css/print-6da094505524acaa25ea39a4dd5d6130a436fc43336c0bb89199951b860e98e9.css">
<script src="js/application-9717ccaf4d6f9e8b66ebc0e8784b3061d3f70414d8c920e3eeab2c58fdb8b7c9.js"></script>
<script type="text/javascript" async src="https://cdnjs.cloudflare.com/ajax/libs/mathjax/2.7.5/MathJax.js?config=TeX-MML-AM_CHTML-full"></script>
<!--[if lt IE 9]>
<script src='https://cdnjs.cloudflare.com/ajax/libs/html5shiv/3.7.3/html5shiv.min.js'></script>
<![endif]-->
<meta name="csrf-param" content="authenticity_token">
<meta name="csrf-token" content="iHF+M3VlRFlNEehLVICYgYgqiF8jIFlzjGNjIwqOK9cFH3ZNdavBJrv/YQpz8vcspoICfQcFHW8kSsHnJsBwfg==">
<link href="favicon.ico" rel="shortcut icon">
</head>
<body class="teacher questions-show">
<div class="navbar navbar-fixed-top">
<div class="navbar-inner">
<div class="container">
<div class="brand">
<div class="inner"><a href="http://ibo.org/">ibo.org</a></div>
</div>
<ul class="nav">
<li>
<a href="../../../../../../../index.html">Home</a>
</li>
<!-- - if current_user.is_language_services? && !current_user.is_publishing? -->
<!-- %li= link_to "Language services", tolk_path -->
</ul>
<ul class="nav pull-right">
<li class="dropdown">
<a class="dropdown-toggle" data-toggle="dropdown" href="#">
Help
<b class="caret"></b>
</a>
<ul class="dropdown-menu">
<li><a href="https://questionbank.ibo.org/video_tour?locale=en">Video tour</a></li>
<li><a href="https://questionbank.ibo.org/instructions?locale=en">Detailed instructions</a></li>
<li><a target="_blank" href="https://ibanswers.ibo.org/">IB Answers</a></li>
</ul>
</li>
<li>
<a href="https://06082010.xyz">IB Documents (2) Team</a>
</li></ul>
</div>
</div>
</div>
<div class="page-content container">
<div class="row">
<div class="span24">
<div class="pull-right screen_only"><a class="btn btn-small btn-info" href="https://questionbank.ibo.org/updates?locale=en">Updates to Questionbank</a></div>
<p class="muted language_chooser">
User interface language:
<a href="https://questionbank.ibo.org/en/users/set_user_locale?new_locale=en">English</a>
|
<a href="https://questionbank.ibo.org/en/users/set_user_locale?new_locale=es">Español</a>
</p>
</div>
</div>
<div class="page-header">
<div class="row">
<div class="span16">
<p class="back-to-list">
</p>
</div>
<div class="span8" style="margin: 0 0 -19px 0;">
<img style="width: 100%;" class="qb_logo" src="https://mirror.ibdocs.top/qb.png" alt="Ib qb 46 logo">
</div>
</div>
</div>
<h2>HL Paper 3</h2><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Describe the function of chlorophyll in photosynthesis.</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;">Compare and contrast the structures of starch and cellulose. </span></p>
<p><em><span style="background-color: #ffffff;"><strong>One</strong> similarity:</span></em></p>
<p><em><span style="background-color: #ffffff;"><strong>One</strong> difference:</span></em></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Explain why maltose, C<sub>12</sub>H<sub>22</sub>O<sub>11</sub>, is soluble in water.</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;">absorbs/traps light «energy» ✔</span></p>
<p><span style="background-color: #ffffff;">initiates redox reactions<br><em><strong>OR</strong></em><br>transfers electrons ✔</span></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>One similarity:<br></em></span><span style="background-color: #ffffff;">1−4/glycosidic linkage<br> <em><strong>OR</strong> <br></em>glucose monomers/residues ✔</span></p>
<p><em><span style="background-color: #ffffff;">NOTE: Accept “both are polysaccharides”.</span></em></p>
<p><span style="background-color: #ffffff;"><em>One difference</em>:<br> starch has α-glucose <em><strong>AND</strong> </em>cellulose has β-glucose «monomers» <br><em><strong>OR</strong> <br></em>starch can form coiled/spiral/helical chains «and straight chains» <em><strong>AND</strong> </em>cellulose cannot/can only form straight chains/can only form a linear structure <br><em><strong>OR</strong> <br></em>starch «in amylopectin» also has 1−6 glycosidic links <em><strong>AND</strong> </em>cellulose does not ✔</span></p>
<p><em><span style="background-color: #ffffff;"> NOTE: Accept "cellulose has alternate glucose monomers upside down with respect to each other <strong>AND</strong> starch does not".</span></em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">«solubility depends on forming many» H-bonds with water ✔<br>maltose has many hydroxyl/OH/oxygen atom/O «and forms many H-bonds» ✔</span></p>
<p><em><span style="background-color: #ffffff;">NOTE: Reference to “with water” required. <br>Accept “hydroxy” for “hydroxyl” but <strong>not</strong> “hydroxide/OH<sup>–</sup>”. <br>Reference to many/several OH groups/O atoms required for M2.</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>Polymer nanocomposites often have better structural performance than conventional materials. Lithographic etching and metal coordination are two methods of assembling these nanocomposites.</p>
</div>
<div class="specification">
<p>Dendrimers are highly branched nanoparticles with a wide range of usage. One such dendrimer is PAMAM, or polyamidoamine.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>The first step in the synthesis is to make the core by reacting ethane-1,2-diamine with methylpropenoate.</p>
<p><img style="display: block; margin-left: auto; margin-right: auto;" src="data:image/png;base64,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"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Estimate the atom economy of this first step.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest, giving one reason, whether this is an addition or condensation reaction.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Subsequent steps proceed under differing conditions, forming the dendrimer polymer with the following repeating unit.</p>
<p><img src="data:image/png;base64,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"></p>
<p>State the name of <strong>one</strong> functional group in this repeating unit.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.iii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>100%</p>
<p> </p>
<p><em>Accept “almost 100%” if a catalyst is referred to.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>addition <em><strong>AND</strong> </em>no atoms removed/all atoms accounted for/no loss of water/ammonia/inorganic by-product/small molecules<br><em><strong>OR</strong></em><br>addition <em><strong>AND</strong> </em>there is only one «reaction» product</p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>amido<br><em><strong>OR</strong></em><br>amino</p>
<p> </p>
<p><em>Accept “amide/carboxamide/carbamoyl” for “amido”.</em></p>
<p><em>Accept “amine“ for “amino”.</em></p>
<p><em>Accept “carbonyl”.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">c.iii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.iii.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Aspartame is formed from the two amino acids aspartic acid (Asp) and phenylalanine (Phe).</span></p>
</div>
<div class="specification">
<p><span style="background-color: #ffffff;">Chromatography is used in the analysis of proteins in the food and pharmaceutical industry.</span></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Draw the structure of the dipeptide Asp–Phe using section 33 of the data booklet.</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;">Describe, using another method, how a mixture of four amino acids, alanine, arginine, glutamic acid and glycine, could be separated when placed in a buffer solution of pH 6.0.</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;">Suggest why alanine and glycine separate slightly at pH 6.5.</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;">Calculate the ratio of [A<sup>−</sup>] : [HA] in a buffer of pH 6.0 given that p<em>K</em><sub>a</sub> for the acid is 4.83, using section 1 of the data booklet.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b(iii).</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAWcAAADJCAYAAAD/2fOnAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAABrhSURBVHhe7d0NbBTnmQfwx84pVyqnd4JG6hryIcJhIjmojSHqHe7FxZEdlNzZguPSQ6mdLOQSBUgFYhdoIOEjJISloMaO2muzPtutwuXctajaitp36zh3pkrABAJIZl0akRq8rahJwQgCJ3tunvGMGW9md2d3Z2bfmf3/pNHszu7aM7Mz/3nmnY8tkmQEAABCKVb7AAAgEIQzAICAEM4AAAJCOAMACMjb4Xx1kHo6f0wbv1lKRUVFaldLG1s6qWfwivqmAjN+hlpqeX48QCs7P6FxdfBU43Sl57tUWlRKtS1n1PcYDTNwpYc2lsrzubaFBpO+CVwP65btPBrONyl+5E1qnFtG1cv+lfb0xtXhrJv2rFxG1WWLqLHlNF1Vhxae09SyJkQHL9xUnwOYgXXLKR4M53G6euYAbapfQ+3xcmoIRah/+AbxGYNKNxqjaEeIGnynqX3lv9B3klaPBSD+Jq156Zd0ARUumIJ1y0neC+fxQfrP72yWF57HKNT/v9S2YSlV+G5XX5SVzKXF/7SB/v1YN22uGinc6tG3goLrayje8jK9dBArEZiAdctRngvn8bO/oXe6iapCL9FzFX+tDv28Yl81bdr6FPninfRvXR8XYDjdQ7Xrt1MIKxGYhHXLWR4L58/obN+vqZtK6aEHZ1OJOtRYMX1pwSP0bV+cut/5DZ0txCXojodo/U+byU9o3oB0sG45zWPhfJXOxz6W+7OpbFbqxUdRUkplD/jUJ4WpeObjtKN5NZHp5g15hVt5P902eYQ+ofuratqjP0YEHoF1y2kePCAImbmdZtYHqNkv5zOaNwCE4bFwLqFZZbPl/scUO2/iRJ6rwxQ7hTKPiu+h+h3bTTZv+KgmPEBj2hH6xO5ylIIomDwI65bTPBbOX6A5lY9SDQ3TkQ8/TnOe5Thd6f9v+klcDpsn/o7mFPg+RObNGxm4Okj/tbeRSiebP2ppY9sRiqMt0kWwbjnNc7OteE41PeufQb2BrfRqz4WkITMej9Luna0U9y2lZ2tno31Had7YTD/dXEoty56jnV2fqMNz9Sfq2bmCan41k5pjl+Xq+gYNf/CP9IfN9bRi3xFcqOAiWLccJu+KesyYNDrQKjX4SCIqlxpCEal/+Ib6mmw0JkU7QpOv+yPn5E8UkLEBKVzjk8i3WYpeNpjy0Q+kUJX8urxoEPmkmvCAOn/GpMvRzZJvyjADl6NSkOdtTViK8ZuGI1ID3Sc1RH4/8briohQNVkh0X0jq/z91ELgA1i0neTCcmX4hStbJC1f4lDSqfqJgpAtnnnf9+6QqZR5ZEM6Gfi9FGu5L8x4QE9Ytp3h0j6OYSuY1UttgjKKRH1GwSn+EqoaC4QhFY4epzV+e5nzNQiTPu4qnaW/oMfW51cbp6rGfUVP7NPI/W432SNfBuuUU/EwVOIjvzfATWr14M/1+/UH6xYaHsAIDJIG6BRyiBfNeokAHvb0ewQyQCsIZ7Dcep2Ntm+kf7n+bvtLcQW+uW0Q+LHkAKWEVAXuNf0Kdz9TQgqdO0N9GW+i1pfNQMQOYgDZnsBH/esoWmlf9GhlfK/YsRYabaanvL9TnAKDxfDjzFWmJk2g0DAAyg3XLXp5u1uAFRd9nRsMKHc8LrQMww2g9MhoG2UObMwCAgBDOAAACQjgD6F3poY2lRVRU20KDSe+a9yfq2bhA3n3/Z2oZ/EwdBmAthDMAgIAQzgAAAkI4AwAICOEMACAghDMAgIAQzgBGuldS2W23Ls6Z2t1J1XuOqW8EsAfCGQBAQAhnACM1YYqNKT/jZtBdpGiwQn0jgD0QzgAAAkI4AwAICOEMACAghDMAgIAQzgAAAvL0L6HwOakabTKNhhU6zBPIFNYt+6FyBgAQEMIZAEBACGcAnfHBFqqVd8+LStdQ54Wb6tBEuNk+2A/hDGAk/iateemXdCHpr6EA2AvhDJBEvOVleungJ4R8hnxAOAMY8DWsp/VVI9SyJkQHkzZvANgH4Qxg5CuP0vq9AapC8wbkCcIZwNBtdEfFavppZDURmjcgDxDOAEndTjPrA9Tsl/MZzRvgMIQzQCrF91D9ju3kJzRvgLMKJpx/8IMf0Msvv6w+g2SuX7+uPgJN8czHaUczmjeS+d73vod1ywYFE87PP/887dixQ30G7NKlS/Tqq6+qzyY8/PDD1N3drT6DCYnNGzfU4cA2bNiAdcsGng1nDh69p556irZu3ao+m9DZ2VmQlSJPc3t7O82YMYNefPFFdSjRunXr6OjRo1RbW0v19fV04sQJ9RVQmjde2Uebyzpp2ZOvUdcfCjegDx8+rD6asHbtWnr99dfVZxN43YIcSR4UiUT4llhTOs3IyMiU4QsXLpT6+vrUV72P5w1Pszb9TU1NyjzR8Lyoq6ubfD0QCEixWEx91fvGYmGpRp5uXzAqXVaH3TImjfbvk6rUeUO0XArHrquved/x48enLBtap+HlRD+c31tI65bVPBXOvHDoF55du3ZNCR49fu+qVaumLEheDqFMQzddiHtV6nBmn0r9ocfU+VIY4czLCS8v2rKQLnQTQ7zQNvBW8UQ4X7t2TQli/cJjdmHweqVotGLxymMGz9e2trbJz3LHoc3DvSp9OMtGP5BCVT55fng7nHljzBtl7bvnjTV//2bxuqXfwPNyWAgbeKu4Ppy7urqmLADZhofXKkUed/0Gi6eN51U2rPxbouDg4GlKVQFmgzdm/HfdvIHn9YfXB+375o6nK5v1SvtbieuWlzfwVnFtOA8NDU1plrBiq8wLjNsrRR5Xo2rHimkwqsKtDje7JU6D1RsZ/UaMH7ttA59Y7Fg1Dfw37Fouvcp14ZwYoPwlWx0QbqwUeb4YVSh2hIMb2xSd+k6170H7P9xlW3U6idchJ75TLqrcvoF3iqvCmUNBHz52L/RGlaLZ9lonGa1YvBLYza4qy0qJG3PunKjY3FIp5msZ5/+rX2Z5L1j0DbzTXBHOvKDrFyCnv0inqopM8Tjk+4wTDhsRK0VtvJzYk0hF1ErRqT2JdHhe6L8jnleibeDzJUk4X5SiwQp5ZqU6Gj0mXY5ulnzkk2rCA/IzA6MxKRr5kRRUjmxPzHyiGikYjkjRWNJj4VPoV/x8LUAaEVZ2lrix4nHK9wrP42RUKeZDvvYkUuGNpgiVIm+08rEnkYooG1LR2BTON6ThD5qlBt+tBeDzXbnUED4ljaqfSJS4MIuyy6wtSPppcapSTBaA+VyxEvH3lq9Kkf93vvck0slnpSh6APJynN3yPSbXge9KkXBQd4GQ3FUFpXDkXSk2alQ6WlSA2siGcJZn1ECrGsxyAIciUv/wDfU1GVfTHaHJ1/2Rc1Mmmr8I/e6WiCsYSxaUduB5YrRiiRTKiRIPGtpZKfJ3IdqeRCpOf59GexIirlOajL7PsWHpg30Ncg5NvNew8/ml8EDinnohhvPYgBSu4WaMx6RQ/6fqwM8bG+6WNnNzh2+1FDk/Ed6JB5jMbTXzixdyOyvFfFZaVrBz/HnZyK7SEkOyDbxV42+0bIp4QDsZHv/Ue0KXpYGwfyKYfQ1SKNIvDd8KIqWa7gipwa3LmQkFGM4TV1j5pKrQB0mbLCZM/fyAPNO1L8FtAcQSK0WehlyqE/6s/u/lq43SChw2VlaKyf6e25YZTeJBQ56uXDbwPB+s/Hv5xuOuXxf4u2ba1ZxUtU/qN2y6YDek4eg2pbnD549I5yffVnDhfF2KhZfLn6uQgtGLypCULkelIDdv1ISl9z4ZUlY4Ny9ELNfTy7x8HqgVlWLiisrzKt8H+6ySvlJMjeejnZV4Puk3yDxfbmVN6j30CUZ55vpwnviSU3f6ETczwTpaE4gczjGnp9xGySq7VCuJFcHlFtlsgLy0J5FOphugZMubW/ckTNGyw7dZil5OFx5GIYtwTs2j4awxE7jZBLlXJAau1uklvmYmyL3AbOB6eU8iJd1et5ns0JpbP59Vt5at5J2Q4ZzpViX7Zg0vhrMmWaXohivsnGAUMKdOnSqYPYlUeHqN5sPJkydzagJxPYRz5iV/tgcEPZzNk5JVihxGBbViGeAQSpwv+q7QQjkRb7T1G3it0zb0BacAmjUs/5mq4jnV9Kx/BvUGttKrPReS/hjmeDxKu3e2Uty3lJ6tnV0QP2Y4d+5cOnjwIMkrE82fP1/5vT5+vGfPHuW1QjZt2jT1EdHOnTuprKyMGhsb1SFTXy9E06dPV5YTeSOuDplw4MABWrRokfqsgBTfS5VPVBLFT9KHv72iDkzmEvV3dVOcKumJyntdkzXWj2fxXVQT2EANvm56rfpRenpvJx2L31RflF0dpJ6f7aWnK2rotd4Z5G8OUP3M29UXCwOvTB999BH19vYW5oqVxpYtW+jMmTPU2tqqDgFN4ka8cDdaX6A5td8iv+9XFNjwferRZ8wUNyne8ybt3HOMfP5vUe2cL6jDxWfDRqSYSuZ9m97saZUD+jS1B5bRgtK/pKKioonujjKqXh6g9ng5NYQP0PeX3lMQVTMAWKt45iMUeMVPvt5tVF3xDO3tPEbxyV31cbkO7KWf7X2GKqq3Ua9vNTXveJxmuihsbBpVDuhGahuMUTTyIwpW+dThrIaC4QhFY4epzV9OJepQAIDMfInm+fdTT1gO6Hg7BZYtoNLb1CKw6Da6o+ybtDzQTnGfn8I9r9JSl+2hF3HDs/oYIK94pWL6RdJoWKHT5gnDfGFcJf8PdfcdoqaVe6hXHUpVQQqvXUKVNX9Pc0sS69A/Uc/GR6l6z2wKx9rJP9eouWOcrvRsoXnVrfRAuIcO+ec5upePcAZhIJzNQTgXBjT3AgAICOEMACAghDMAgIAQzgAAAkI4AwAICOEMACAghDMAgIAQzgAAAkI4AwAICOEMACAghDMAgIAQzgAAAkI4AwAICOEMACAghDMAgIAQzgAAAkI4AwAICOEMACAghDMAgIAQzgAAAkI4AwAICOEMACAghDMAgIAQzgAAAkI4gyDG1T7RN4uKqEjtNINXb70OUAgQzpB/43E6sv9p9QlRr9rXK5v7DLWcuaI+A/A+hDPk2RU607qF6te3E/kaKBTpp+ExiSSJuzEajb1LHaEG8sVbaOXi71LnhZvq5wC8rUheCST1MYDjxgdbaEnZSuqu2kf9v/gOVZQY1Qs3Kd7zGq2o3kYxf4SO/ngpzSzgskLf3IPV17tQOUMefUZn+35N3fQYhfY+nSSY2e3kW7yatgYrKN7yH9R19jN1OIB3IZwhf8bPUd87fUS++fTg33xJHZjMdFpQW0M+6qN3+s7pDh8CeBPCGfLn6jDFTsWJHphDs5JWzZpiKpk1hx5QnwF4HcIZAEBACGfIn5JSKnvAR3TqLJ1Pex7zOF09f5ZOqc8Akrl06ZLSuR3CGfKn+F6qfKKSKH6SPvxtunOYL1F/VzfFqZKeqLwXC65qcHBQfQQ8L4LBIM2YMUPpmpub6fr16+qrLsSn0gHky9j5iOT3kURV26To8A11aKIb0nB0m1QlL64+f0Q6P6YOLlC82uq7QCAgjYyMqK8WHp72pqamyfkxZ86cyccLFy6UIpGIdO3aNfXd7oFwhjy7LA2E/ZKPVyZfgxSK9EvDk+E7Jo3G3pU6Qg3q66ulyPlkAV5YOGw4dDh8tCDigHJjCGVLmwfa9HPX1tamDB8aGlI2Wtrwuro6qa+vT/2kOyCcQQC6gE7W+fxSeOCy+n7QJFaNbq4UM9HV1TVlw7Rr1y7DvYdYLCatWrVq8n0c0jzMDRDOIIiJKjkSDirNF9rKRFVBKRx5V4qNFnhbRhpeqBTN4GniadOmk6fZTNgafY7nmcgQzgAewkGlDyGuGt1SKabC05C48Tl+/Lj6qjnJmoJEba9HOAN4kBsrRSMcnNxkoU0HBys3aeSCQ9oNTUEIZwCPclulqMfjzgf3tPHmzuoA5fmgr8Z5PonUFIRwBvA4t1SKGqc3KFY0mdgB4QxQIESvFLM92GeVfP//RAhngALDgSPS6WWijY8oTUG42T5AgTp8+DCFQiH6+c9/rjyXK0V64YUXaNasWcpzu/H9L3bv3q2MA5MDkfbv30+LFi1SnpvBl2xfvHiR/vjHPyrP33//faXP7r77biotLVUez549m7785S+bnja+7Lujo4MaGxvVIURyaNOSJUto2rRp6hCbKRENAAUpHwcNc2kD57ZgPlCor7Qz7bi5gv+fmbNXeD5YfbaIWaicAcCRSpH/x6FDh5Rq+ejRo8owOaRpxYoVNH36dOW5kfPnz9PBgwepvb198nOMK+2qqioqLy+nkpISpTr+4he/qL46Qauqh4eH6aOPPqK33npLfWVCXV0dNTQ0KH8n1Thwhc6f1ap8/ty2bdvoq1/9qvLcFkpEAwDI7KoUsznvmtud+X3aZ7jjipnHJ5dztrXqWz8+3JnZY3DyoCHCGQA+JzEYOZCyOb0sm4N9HLz6/80bCA5TO5paeFz0TSzcaTdPSsXsvT1ygXAGgKSyrRQTA5b/Bv+tdLgtWPsMh5/ZtuhccbAmtoOn2xhp7fXaZ7gzE+xmIZwBIC0OIX2lmKwJwCjkzAQsf05fYfPfcCKUE/FGRT8eHLbpJJvmXCGcAcCUVJWi9lpigJsJWA5E7XPcN1OZ200/nRzWZqaDxzubvYVkEM4AkJHESjGx44AyqqqNcHjpP2cmBJ2i32hwQPNzM7g5RN8UpHWZQjgDQFYSK0UOsEyqXn0wc9iLiDcWWjMHB7XZgGb66eMuUzjPGQByUlRUpPQziRI+b7isrEx5LAczrVmzRnksIj4/m6+c5POc5aCmN954w/S539q8YZlGLX7EGAAcxReVPPnkk8pj0YOZcRBzIHMwc0BzUDsB4QwAjuEqdPv27cqVfoFAQPhg1nBAv/7668pViRzQfLWi3dCsAQA5yaRZg0ONLxGvq6ujAwcOOHcTIYvom2NisRjNnTtXeZxMLs0aCGcAyInZcM402ETV2dlJy5YtM7WBQZszAAhPu+lQW1uba4OZLV26VAlmvtUq38jJLqicASAnZipnvnd0ZWWl0mb73nvvua45I5G2F5BuelA5A4DQWltblf6mTZtcH8yMK38+oMkHNu2qnlE5A0BO0lXOZqtMt9FP15EjR9ShU6FyBgBhdXd3K30+bc4rwcy4eua2Z66eudnGaghnALCVdk7w4sWLlb6XPP/880qf9wishmYNAMhJqmaNEydO0Ne+9jWlwuSfmvIa/pHaGTNmKI+Nph/NGgAgpJMnTyp9Pv3Mi/h3B3nDw7gN2koIZwCwzenTp5X+/Pnzlb4XPfLII0pfm1arIJwBwDbar1XffffdSt+LuNmGnTlzRulbBeEMALbgmxxpePffq+68806l/+c//1npWwXhDAC2GBoaUvp8sYaX3XXXXUpf20uwCsIZACAHdp27jXAGABAQwhkAQEAIZwAAASGcAQAEhHAGAFtZfeWcaPgHa5l2paBVEM4AYAvt1074F0O87Nq1a0rf6l93QTgDgG3suu+ESLTLtsvLy5W+VRDOAGCbhx56SOmfO3dO6XvR+++/r/Tvu+8+pW8VhDMA2GbBggVKv7+/X+l7kXZl4P3336/0rYL7OQNATlLdz1l/v2Num/XSL6GwdPerxv2cAUBIfMOjVatWKY8//PBDpe8lfX19St+O+1UjnAHAVsuXL1f6Xjtrg++6t3btWuXx448/rvSthHAGAFt94xvfUH6hmttmvXTWxqFDh5Q+33XPjluiIpwBwFbcztzQ0KA8fuutt5S+23HVvHv3buWx1mxjNYQzANhuxYoVnqqeOzo66OjRo0rVbPXFJxqcrQEAOUl1toZeZ2cnLVu2TDmz4cCBA649c4Mv19ZusB+LxVKGM87WAADhLVmyRAlmPjDIlacbcXPG9u3blcdtbW22Vc0MlTMA5MRs5cy4SaOsrEx5zKehLVq0SHnsFs3NzcoZGmar/1wqZ4QzAOQkk3BmWvMGt0Hz41mzZqmviO3w4cNUWVmpPObfRzQz3mjWAADX4As2mpqalANq/Fi75abI9MHMFb8TGxSEMwBYIpOzMFauXKmcguaGgNYHM7czO9UUg3AGAEtwW3IwGDQVtNxW+8Ybb0wJaBFPseNmFy2YudrXztdOhwO9vr5efZYlbnMGAMjWtWvXpEgkIi1cuJAbVZVODjJpZGREfUdy/NlAIDD5ua6uLvWV/OLx2rVrV8bjFYvFpkxPXV2ddPz4cfXVzCCcAcASHGgcylowcVhzaPPwdNra2iY/x+FmJtjtwgHLoapNQ19fn/pKcjy++jDnz+W6oUE4A4ClOKj01aPZgOMKU6u+Mwl2qyQG7KpVq6ShoSH1VWM8fvoNC3dWjTfCGQBskc0uPodaYgVqd0hzKBtV/Onwe7SNCXdmm3LMQjgDgK24ataaCbjjwObgTiUx2DkEOfyybb9NxGHP46X/H9yZCdhspicbCGcAcEQ2lWZiSHPHf4Ora27T5dfNVNX8f/i9PA5Gf8/suHBTh/Y5Dmg7QlmDKwQBwDF8bwq+r0ZjY6M6hEgOTOW+G6kuheafu+LfIeTPJrvtqBy66qNbPv3006TvlwOeHn74YXrwwQfT/m++Paj2W4FymNP+/fttP98Z4QwAjuPA++EPf0gvvvii8pwD75VXXqGamhrleSr82YGBAfrd735Hp0+fpt7eXuVc6VTkKle5SdHXv/51Ki8vV+4ql+6+GLwhCYfDk792wuO4adOmtBsSqyCcASBv+MITrmy1qpRDlCvgbKpSDlO+54VeNneN47/Dv3LC1bIW+k1NTco9qe34xZNkEM4AkHf8K9bbtm2b/J1BDmi+etDOW3Ia4Sv7eEOhH48XXnghLzdnQjgDgDC6u7tpy5YtkxUrtws/99xztlesXMHzpedaKPOGgYPZ6Y2DHsIZAISiNSvwbUU1fMMh/hVvq9t6+T4gfI8PK5pVrIZwBgAh8YG/t99++3MH5PgmSblK9redOthnBsIZAIRm9UFDo4N9fAtTUUJZg3AGAFfI9aAhH+xbt27dZCjz57ladvIMjEwgnAHAVTINWREP9pmBcAYA1zHTPGFlc0g+IJwBwLWMDuytWbOGRkZGaP369ZPDrDqQ6CSEMwC4XuIpcRq7TsFzAsIZADyDmzK4PbqsrEy5mEXUg31mIJwBAASEX98GABAQwhkAQEAIZwAAASGcAQAEhHAGABAQwhkAQDhE/w943+sfMGctQAAAAABJRU5ErkJggg==" width="298" height="167"></p>
<p><span style="background-color: #ffffff;">amide link (<em>eg,</em> CONH) ✔</span></p>
<p><span style="background-color: #ffffff;">correct order and structures of amino acids ✔</span></p>
<p><em><span style="background-color: #ffffff;"> NOTE: Accept a skeletal formula or a full or condensed structural formula.<br>Accept zwitterion form of dipeptide.<br>Accept CO–NH but <strong>not</strong> CO–HN for amide link.</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 three of:</em><br>«gel» electrophoresis «technique»<br><em><strong>OR</strong></em><br>mixture «in buffer solution» placed on gel/paper ✔</span></p>
<p><span style="background-color: #ffffff;">voltage/potential «difference» applied ✔</span></p>
<p><span style="background-color: #ffffff;">amino acids move differently «depending on pH/isoelectric point» ✔</span></p>
<p><span style="background-color: #ffffff;">compare/measure distances travelled/<em>R</em><sub>f</sub> values ✔</span></p>
<p><em>NOTE: <span style="background-color: #ffffff;">Accept “mixture placed on plate covered with polyacrylamide «gel» <strong>OR</strong> “mixture put in a gel «medium»”.</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;">different sizes/molar masses/chain lengths «so move with different speeds» ✔</span></p>
<p><em>NOTE: <span style="background-color: #ffffff;">Do <strong>not</strong> accept “different side-chains/R-groups/number of carbons”.</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;">«6.0 = 4.83 + log <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{\left[ {{{\text{A}}^ - }} \right]}}{{\left[ {{\text{HA}}} \right]}}"> <mfrac> <mrow> <mrow> <mo>[</mo> <mrow> <mrow> <msup> <mrow> <mtext>A</mtext> </mrow> <mo>−</mo> </msup> </mrow> </mrow> <mo>]</mo> </mrow> </mrow> <mrow> <mrow> <mo>[</mo> <mrow> <mrow> <mtext>HA</mtext> </mrow> </mrow> <mo>]</mo> </mrow> </mrow> </mfrac> </math></span>»</span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">«log<span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"><span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{\left[ {{{\text{A}}^ - }} \right]}}{{\left[ {{\text{HA}}} \right]}}"> <mfrac> <mrow> <mrow> <mo>[</mo> <mrow> <mrow> <msup> <mrow> <mtext>A</mtext> </mrow> <mo>−</mo> </msup> </mrow> </mrow> <mo>]</mo> </mrow> </mrow> <mrow> <mrow> <mo>[</mo> <mrow> <mrow> <mtext>HA</mtext> </mrow> </mrow> <mo>]</mo> </mrow> </mrow> </mfrac> </math></span></span>= 1.17»</span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">«[A<sup>−</sup>] : [HA] =» 14.8 : 1 ✔</span></span></span></p>
<p><em><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"> NOTE: Accept “15:1”.<br>Do <strong>not</strong> accept 1:14.8.</span></span></span></em></p>
<div class="question_part_label">b(iii).</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b(iii).</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Changes in physiology can impact living creatures.</span></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">The graph shows the change in oxygen partial pressure in blood, measured at different pH values.</span></p>
<p><span style="background-color: #ffffff;"><img src="data:image/png;base64,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" width="431" height="336"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Explain the effect of changing pH on the percentage saturation of hemoglobin at a given partial pressure of oxygen.</span></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;">Explain the biomagnification of the pesticide DDT.</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>Vitamins are organic compounds essential in small amounts.</p>
<p>State the name of <strong>one</strong> functional group common to all three vitamins shown in section 35 of the data booklet.</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;">as pH decreases, protons/CO<sub>2</sub> bind to allosteric sites<br><em><strong>OR</strong></em><br>as pH decreases, protons/CO<sub>2</sub> act as non-competitive inhibitor<br><em><strong>OR</strong></em><br>active/binding site changes shape ✔</span></p>
<p><span style="background-color: #ffffff;">saturation decreases<br><em><strong>OR</strong></em><br>more oxygen released<br><em><strong>OR</strong></em><br>affinity to oxygen decreases ✔</span></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">accumulates in fat/tissues/living organisms<br><em><strong>OR</strong></em><br>cannot be metabolized/does not break down «in living organisms»<br><em><strong>OR</strong></em><br>not excreted / excreted «very» slowly ✔</span></p>
<p><span style="background-color: #ffffff;">passes «unchanged» up the food chain<br><em><strong>OR</strong></em><br>increased concentration as one species feeds on another «up the food chain» ✔<br></span></p>
<p><em><span style="background-color: #ffffff;">NOTE: Accept “lipids” for “fat”.</span></em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">hydroxyl ✔</span></p>
<p><em><span style="background-color: #ffffff;">NOTE: Accept “hydroxy” but <strong>not</strong> “hydroxide”. <br>Accept “alkenyl”. <br></span></em></p>
<p><em><span style="background-color: #ffffff;">Do <strong>not</strong> accept formula.</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 class="fontstyle0">Gasoline (petrol), biodiesel and ethanol are fuels.</span></p>
<p><span class="fontstyle0"><img src="data:image/png;base64,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" width="602" height="122"></span></p>
<p style="text-align: left;"><span class="fontstyle0">[U.S. Department of Energy. https://afdc.energy.gov/] <br> </span></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">Calculate the energy released, in <math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mi>kJ</mi></math>, from the complete combustion of <math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mn>5</mn><mo>.</mo><mn>00</mn><mo> </mo><msup><mi>dm</mi><mn>3</mn></msup></math></span><span class="fontstyle0"> </span><span class="fontstyle0">of ethanol.</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 class="fontstyle0">State a class of organic compounds found in gasoline.</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 class="fontstyle0">Outline the advantages and disadvantages of using biodiesel instead of gasoline as fuel for a car. Exclude any discussion of cost.</span></p>
<p><span class="fontstyle0"><img src="data:image/png;base64,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" width="694" height="392"></span></p>
<div class="marks">[4]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">A mixture of gasoline and ethanol is often used as a fuel. Suggest an advantage of such a mixture over the use of pure gasoline. Exclude any discussion of cost.</span></p>
<p> </p>
<div class="marks">[1]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">When combusted, all three fuels can release carbon dioxide, a greenhouse gas, as well as particulates. Contrast how carbon dioxide and particulates interact with sunlight.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">e(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">Methane is another greenhouse gas. Contrast the reasons why methane and carbon dioxide are considered significant greenhouse gases.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">e(ii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">Suggest a wavenumber absorbed by methane gas.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">e(iii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span class="fontstyle0">Determine the relative rate of effusion of methane (<math xmlns="http://www.w3.org/1998/Math/MathML"><msub><mi>M</mi><mi mathvariant="normal">r</mi></msub><mo>=</mo><mn>16</mn><mo>.</mo><mn>05</mn></math></span><span class="fontstyle0">) to carbon dioxide (</span><math xmlns="http://www.w3.org/1998/Math/MathML"><msub><mi>M</mi><mi mathvariant="normal">r</mi></msub><mo>=</mo><mn>44</mn><mo>.</mo><mn>01</mn></math><span class="fontstyle0">), under the same conditions of temperature and pressure. Use section 1 of the data booklet.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">e(iv).</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mo>«</mo><mn>21</mn><mo> </mo><mn>200</mn><mo> </mo><mi>kJ</mi><mo> </mo><msup><mi>dm</mi><mrow><mo>−</mo><mn>3</mn></mrow></msup><mo>×</mo><mn>5</mn><mo>.</mo><mn>00</mn><mo> </mo><msup><mi>dm</mi><mn>3</mn></msup><mo>=</mo><mo>»</mo><mn>106000</mn><mo>/</mo><mn>1</mn><mo>.</mo><mn>06</mn><mo>×</mo><msup><mn>10</mn><mn>5</mn></msup><mo>«</mo><mi>kJ</mi><mo>»</mo></math> ✔</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>alkane<br><em><strong>OR</strong></em><br>cycloalkane<br><em><strong>OR</strong></em><br>arene ✔</p>
<p><br><em>Accept “alkene”.</em><br><em>Do <strong>not</strong> accept just “hydrocarbon”, since given in stem.</em><br><em>Do <strong>not</strong> accept “benzene/aromatic” for “arene”.</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Advantages: <strong>[2 max]</strong></em></p>
<p>renewable ✔</p>
<p>uses up waste «such as used cooking oil» ✔</p>
<p>lower carbon footprint/carbon neutral ✔</p>
<p>higher flashpoint ✔</p>
<p>produces less <math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><msub><mi>SO</mi><mi mathvariant="normal">x</mi></msub></math>/<math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><msub><mi>SO</mi><mn>2</mn></msub></math><br><em><strong>OR</strong></em><br>less polluting emissions ✔</p>
<p>has lubricating properties<br><em><strong>OR</strong></em><br>preserves/increases lifespan of engine ✔</p>
<p>increases the life of the catalytic converter ✔</p>
<p>eliminates dependence on foreign suppliers ✔</p>
<p>does not require pipelines/infrastructure «to produce» ✔</p>
<p>relatively less destruction of habitat compared to obtaining petrochemicals ✔</p>
<p> </p>
<p><em>Accept “higher energy density” OR “biodegradable” for advantage.</em></p>
<p><br><em>Disadvantages: <strong>[2 max]</strong></em></p>
<p>needs conversion/transesterification ✔</p>
<p>takes time to produce/grow plants ✔</p>
<p>takes up land<br><em><strong>OR</strong></em><br>deforestation ✔</p>
<p>fertilizers/pesticides/phosphates/nitrates «used in production of crops» have negative environmental effects ✔</p>
<p>biodiversity affected<br><em><strong>OR</strong></em><br>loss of habitats «due to energy crop plantations» ✔</p>
<p>cannot be used at low temperatures ✔</p>
<p>variable quality «in production» ✔</p>
<p>high viscosity/can clog/damage engines ✔</p>
<p><br><em>Accept “lower specific energy” as disadvantage.</em></p>
<p><em>Do <strong>not</strong> accept “lower octane number” as disadvantage”.</em></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Any one:</em></p>
<p>uses up fossil fuels more slowly ✔</p>
<p>lower carbon footprint/CO2 emissions ✔</p>
<p>undergoes more complete combustion ✔</p>
<p>produces fewer particulates ✔</p>
<p>higher octane number/rating<br><em><strong>OR</strong></em><br>less knocking ✔</p>
<p>prevents fuel injection system build up<br><em><strong>OR</strong></em><br>helps keep engine clean ✔</p>
<p><br><em>Accept an example of a suitable advantage even if repeated from 11c.</em></p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>carbon dioxide allows sunlight/short wavelength radiation to pass through <em><strong>AND</strong> </em>particulates reflect/scatter/absorb sunlight ✔</p>
<p><em>Accept “particulates reflect/scatter/absorb sunlight <strong>AND</strong> carbon dioxide does not”. </em><br><em>Accept “<math class="wrs_chemistry" xmlns="http://www.w3.org/1998/Math/MathML"><mi>C</mi><msub><mi>O</mi><mn mathvariant="italic">2</mn></msub></math> absorbs <math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mi>I</mi><mi>R</mi></math> «radiation» <strong>AND</strong> particulates reflect/scatter/absorb sunlight”. </em></p>
<p><em>Do <strong>not</strong> accept “traps” for “absorbs”.</em></p>
<div class="question_part_label">e(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>carbon dioxide is highly/more abundant «in the atmosphere» ✔</p>
<p>methane is more effective/potent «as a greenhouse gas»<br><em><strong>OR</strong></em><br>methane/better/more effective at absorbing <math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mi>IR</mi></math> «radiation»<br><em><strong>OR</strong></em><br>methane has greater greenhouse factor<br><em><strong>OR</strong></em><br>methane has greater global warming potential/GWP✔</p>
<p><br><em>Accept “carbon dioxide contributes more to global warming” for M1.</em></p>
<div class="question_part_label">e(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>any value or range within <math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mn>2850</mn><mo>–</mo><mn>3090</mn><mo>«</mo><msup><mi>cm</mi><mrow><mo>−</mo><mn>1</mn></mrow></msup><mo>»</mo></math> ✔</p>
<div class="question_part_label">e(iii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>«rate of effusion of <math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mfrac><msub><mi>CH</mi><mn>4</mn></msub><msub><mi>CO</mi><mn>2</mn></msub></mfrac><mo>=</mo><msqrt><mfrac><mrow><mn>44</mn><mo>.</mo><mn>01</mn></mrow><mrow><mn>16</mn><mo>.</mo><mn>05</mn></mrow></mfrac></msqrt><mo>=</mo><mo>»</mo><mn>1</mn><mo>.</mo><mn>656</mn></math> ✔</p>
<div class="question_part_label">e(iv).</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>Almost all were able to calculate the energy released from the complete combustion of ethanol.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>The majority cited correctly that alkanes are a class of organic compounds found in gasoline.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Most gained at least one mark for an advantage of using biodiesel instead of gasoline as fuel for a car and most scored one mark at least for a disadvantage of biodiesel. Many conveyed solid understanding, though the disadvantages were not as well articulated as the advantages. Some incorrectly based their responses on cost factors which were excluded as outlined in the stem of the question.</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Most scored the one mark for this question, with "less knocking or higher octane number/rating" the most common correct answer seen.</p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>The wording of this question was critical which involved contrasting how carbon dioxide and particulates interact with sunlight. Some missed the "Contrast" command term as the action verb. Loose, non-scientific syntax was often seen such as stating "traps" instead of "absorbs".</p>
<div class="question_part_label">e(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This was another "Contrast-type" question, which was better answered compared to (e)(i). Many scored both marks by stating that carbon dioxide is more abundant in the atmosphere whereas methane is more effective at absorbing IR radiation.</p>
<div class="question_part_label">e(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>The main issue with this question was that a high percentage of candidates did not realise that wavenumber is the reciprocal of wavelength and hence wavenumber has typical units of cm<sup>-1</sup>. Many incorrectly gave wavelength values, in nm, which did not answer the question posed.</p>
<div class="question_part_label">e(iii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>The determination of the relative rate of effusion of methane to carbon dioxide was almost universally correctly computed as 1.656.</p>
<div class="question_part_label">e(iv).</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Stearic acid (<em>M</em><sub>r</sub> = 284.47) and oleic acid (<em>M</em><sub>r</sub> = 282.46) have the same number of carbon atoms. The structures of both lipids are shown in section 34 of the data booklet.</span></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">The iodine number is the number of grams of iodine which reacts with 100 g of fat. Calculate the iodine number of oleic acid.</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;">The chemical change in stored fats causes rancidity characterized by an unpleasant smell or taste.</span></p>
<p><span style="background-color: #ffffff;">Compare hydrolytic and oxidative rancidity.</span></p>
<p><span style="background-color: #ffffff;"><img src="data:image/png;base64,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" width="799" height="257"></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> similarity and <strong>one</strong> difference in composition between phospholipids and triglycerides.</span></p>
<p><span style="background-color: #ffffff;">Similarity:</span></p>
<p><span style="background-color: #ffffff;">Difference:</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;">«one C=C bond»<br>«1 mole iodine : 1 mole oleic acid»</span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">« <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{100 \times 253.80}}{{282.46}}"> <mfrac> <mrow> <mn>100</mn> <mo>×</mo> <mn>253.80</mn> </mrow> <mrow> <mn>282.46</mn> </mrow> </mfrac> </math></span> =» 89.85 «g of I<sub>2</sub>» ✔</span></span></p>
<p><em><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"> NOTE: Accept “90 «g of I<sub>2</sub>»”.</span></span></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><img src="data:image/png;base64,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" width="610" height="198"></p>
<p><em>NOTE: <span style="background-color: #ffffff;">Award <strong>[1]</strong> for any two sites or conditions from any of the four listed. <br>Accept “high temperature” for “heat”. Accept "lipase" for "enzyme". <br>Do <strong>not</strong> accept just “double bond”. <br></span></em><em><span style="background-color: #ffffff;">Accept “air” for “oxygen” and “UV/sun” for “light”. <br>Ignore any reference to heat/high temperature as a condition for oxidative.</span></em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Similarity:<br></em></span></p>
<p><span style="background-color: #ffffff;">«derived from» propane-1,2,3-triol/glycerol/glycerin/glycerine<br></span></p>
<p><span style="background-color: #ffffff;"> <em><strong>OR</strong> <br></em>«derived from» at least two fatty acids<br> <strong><em>OR<br></em></strong> contains ester linkages <br><em><strong>OR</strong></em> <br>long carbon chains ✔</span></p>
<p><span style="background-color: #ffffff;"><em>NOTE:</em> <em>Do <strong>not</strong> accept “two fatty acids as both a similarity and a difference”.</em><br><em>Do <strong>not</strong> accept just “hydrocarbon/carbon chains”.</em><br></span></p>
<p> </p>
<p><span style="background-color: #ffffff;"><em>Difference</em>: <br></span></p>
<p><span style="background-color: #ffffff;">phospholipids contain two fatty acids «condensed onto glycerol» <em><strong>AND</strong> </em>triglycerides three<br></span><span style="background-color: #ffffff;"><em><strong>OR<br></strong></em> phospholipids contain phosphate/phosphato «group»/residue of phosphoric acid <em><strong>AND</strong> </em>triglycerides do not ✔</span></p>
<p><em><span style="background-color: #ffffff;">NOTE: Accept “phospholipids contain phosphorus <strong>AND</strong> triglycerides do not". <br>Accept “phospholipids are amphiphilic <strong>AND</strong> triglycerides are not” <strong>OR</strong> “phospholipids have hydrophobic tails and hydrophilic heads <strong>AND</strong> triglycerides do not”.</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;">Kevlar<sup>®</sup> is used to make racing tires.</span></p>
<p><span style="background-color: #ffffff;"><img style="margin-right: auto; margin-left: auto; display: block;" src="data:image/png;base64,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" width="420" height="124"></span></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Draw the structure of the monomers of Kevlar<sup>®</sup> if the by-product of the condensation polymerization is hydrogen chloride.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">State and explain why plasticizers are added to polymers.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Discuss why the recycling of plastics is an energy intensive process.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><img src="data:image/png;base64,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" width="184" height="97"></p>
<p><span style="background-color: #ffffff;"><em><strong>OR</strong></em><br>H<sub>2</sub>NC<sub>6</sub>H<sub>4</sub>NH<sub>2</sub> ✔</span></p>
<p><span style="background-color: #ffffff;"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAPQAAAC5CAYAAAAf6RJMAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAABKYSURBVHhe7d19bBzlnQfwn12pAhTlEMkfXeMiFHx2OCUoKg1CJFyc5OQQcVxQcqEiqoywoxIpgT+qZh2X9BrUGqhdJXc40ul67BZyPVRhbDkqHEqum7NEfKLgkAhQnDUvShXj5XQNR2zLpkj23Hwfz+NMJmPvrL0vM89+P9Jk1rNvs7PPd37PvGSnwrIJERmh0hkTkQEYaCpT0zI+1Cc9yRbZWFEhFWqoko0tSTk1NOo8RvtKhpKP2Pc/Ismhr5xp4cRAUxkalaGeg/JQ3UbZ0dwufc5UkYz0tTfL5rp10tzzRzvy0cNAU5n5WjKnjsgTO56Tvvq4JFJpGbMswa4ky7oi6VRC4vWXJbljrxw+86XznOhgoKm8jJ+Tf//Zv9hhPiSpV34mTZtqZYlzl8hSqd3UJM/95qg0xd6Qw6++Z9fyaGGgqYxMy+g7vXK4r0riP9krm2LfdKZfq/LWv5GW3/TK0S3VkQsIA01l5Gv5/OLH9pbyCqmrvlqXr4dKvU22X1O9o4GBpjIyLsPpT0ViNXL7t/yrc9Qx0EQGYaCpjCyR6roVIpmP5eLnXzvTzMJAUxm5QWrWPyANMij9H/7PPMeZo3MiiRcDTWWlsuY++V7DZUl2viR9Gf8qPf3Zf8gvDnaJNDwg62tucKZGAwNN5aVyhWx5YrvE+g7J5l0/keTxM5KZLdWjMnQqKa3f3yfJzIPS8ex2qY1YQhhoKjPflFu3PyunEk12qNul+eHvStU39LncfyF1m5ulvW+ZNCaelz133+w8JzoYaCpDS2Vl0z/LmYE3pKujUWLOVLFv1cd/Jb0DJ+XXTasidwwa+P+hiQzCCk1kEAaayCAMNJFBGGgigzDQVPZmDllVOH9FGwNN5DAh1Aw0kUEYaCKDMNBEBmGgiQzCQBMZhIEmMggDTWQQBprIIAw0kUEYaCKDMNBEBmGgiQzCQBMZhIEmMggDTWQQBprIIAw0kUEYaCKDMNBEBmGgiQzCQBMZhIEmMggDTWQQBprIIAw0kcvk5KRzK5oYaCKXDRs2SE9PT2SDzUCXmXfffVe++OIL5y/ywvLZsWOHPProo9Lf3+9MjQ4GukwMDQ3Jww8/LPfcc48sW7ZMjh49Gvnu5WLh8x87dsz5a0Y6nZZt27bJ8ePHZf369RKPx9WyiwyLjHb58mVr//79Fr5qDHagZ2+vXbvW6u7udh5ZXk6cOGFVV1fPLgsMbqdPn1bLR9/X2dmplmXYMdCGmpiYsF5++eXZBukOrzfkdkWyzp49q+4znV2B1efVn10PWB7ewGIZYpnpx+hliOlhxUAbCI3OW138GqG3caNRX7p0ybnXLHOtxLzLCitB77LCc9va2q55Lip4GDHQBkEDXUhA0f0MsgKIInyOuXoqGh6DzzzfYwArwN27d88+DrcxLUwYaAMgtIvtQs/V8KMc7KA9FS3ockR1dq84Ub3Dsn3NQEeYX2VBtV0Mv65pWLuXc1loT0UL8nwse+8KIwwrQAY6oryNyW/bbzG83Us06rB1L738Kuxi5jnIpghWgN6VailXgAx0xHi7e2jAhezu4f28jTos3UutED0VDa+dbRscsOJwr0xKtX3NQEeEt8EstvrkAo0ajVi/t27U+ewRLISeL/cKJ989FS3opkixV7heDHTI+XXp8lV9coV5Ccvhm1IFBytR7/t6V6zFXNF4MdAh5dcocqmKaNzYuYPnoDGh4fkNuB8rCDTKoK+Nx5bq8A3eB/Ot3xvhKtZ7uwXZFMHyDLQynhqxBnp/ZcXrY7OPlVij1dH1X1Z6bMp5UDAMdAh5q0+QwyJoPHgeGpC7oeU6IJxYAQTZK7yQ+VwovK43HHj/UtIrXfc8+a10/XbW6eU0NXLSanUH2TvEmqzE4BX12CAY6BDxVp8glQ+NxS/EaDQIGBoYKjVex29AxcBj3O/rfg3cP1/l1o3a/f5+jXqhCv36+YBwBtkUcR8Ow2ewxv5gdagwr7IaO35rpdJXgzs1MmD1JuJWPV4zttfqHv6zc8/8GOgQ8DaIINUHYfSGEH/jeYupknhdVGjd8PT8ZAtRISoonu+ej0L2APIBy869KYLvA9O8ZqZNWunETvtxDVZratjy71hPWWMDh1WoY/GUFaROM9AlpKuPbgAYsgUH93mDg+cUoqGjorhXGgtZ0Sxk+9objIW8RilhGWFZ6fn3XRFdSVnxmB3Upm5reN7N5P+zBjoetKt0q5W6kn17moEuEe+XjpBmCyUCpp+jg1yMrqc3pLid7X291RXPyfb5cH+uPZWw0itr93eMv7WpdMJqkJjVkBicozprU3b2W62Y3G3FU//rTJsbA11k3uqDhh6k+rircpBwFIJ7JYRxtvn2a9R+h2/04/Rj8PhirawKDd+T+7ub+d5yC2nw8DPQReOtPnPtOPFCo3avAEp1DFrD/LirddDP4N1M0J/DvZLAEKSnEkVY+V1dATLQkaYbq27MQauPO8x4XpBDScWCSqs/U9BusffwjXsI2lMxBbvcEaYbbS7Vxx1mjMNYtRBk/dmChhqwL0A/L9fnGiPXnWKy00qkJ51pc2Ogi0A33Fy4wxykmpfKQkOtn4OhPOnDVquspu6Lc1RpHrYKpVwbrt7eRDc7CtuTeodWLpsFepnkslyMc82JJd3WwMjVk0d4YkmI5dJw3d3RMG0zZ6NXQkF7FPozYihnPPUzgvSXkw2CoPf4lnpvdq4w7/q4M3aYZaOXSZDlYrw8/ueMCvxjvwAVUEVFhRpnW9T48fsnn3xS9u/fL+3t7c7U6MAP0tfV1anbdu9Cqqur1W0/epkAm2D+8MoZITE8PKzCDAcOHFDjqKmtrRW7OqvbL7zwghpTcTHQIaEDgEDccsst6nYU7dy5U+zNBuno6IjWJWQMwUCHAC4ehwAAAhFlN95442wP47XXXlNjKh4GOgRef/11Ne7s7FSBiLqtW7eq8dNPP80rXRYZAx0C2BkGuDqkCbBSwsoJBgYG1JiKg4EusXPnzqlrEu/evXvevcJRg0uxQldXlxpTcTDQJfb++++r8f3336/GplizZo3aOfbiiy+y211EDHSJvfXWW2p87733qrFJ9CbE4OCgGlPhMdAlhgoGOIZrmpUrV6rxJ598osZUeAx0CenjtDgzzESrVq1S4w8//FCNqfAY6BKamJhQ45tvvlmNTbN8+XI15gkmxcNAl9Cnn36qxrprahp9xtvx48fVmAqPgSYyCANNBbVt2zbnFhUDA01kEAaaCorbz8XFQBMZhIEuoRUrVqjxhQsX1Ng0k5OTaszt6OJhoEvopptuUuMvv/xSjU2DnyECE8+CCysGuoR0Q9c/bmAafYaYPmOMCo+BLjH8t0kw8WwqvSlxxx13qDEVHgNdYvq/TZp4vnNvb68a33nnnWpMhcdAl9hdd92lxm+++aYam8L9ww1R/tHDqMlfoEdPSUtVhVRsScrQtDONsjL1hwBOnz6txvr3xag45g/0+JCc6vlXadlYpX4YXQ0bWyR5akjGnYfQ4jU2NqrxK6+8osZRh8NV+jfG6+vr1ZiKY45AT9tZ7pGWh+pl844fSHtfxplu62uX5s11UtvcI5+xEueF/mWPY8eOzR67jTK9+YD/583udnH5Bno6k5Jnn9hnB3m1xBMpSY9NqcuVWNaUjKVTkog3SCa5T75/+B1W6jzAjwOi8WObM+rb0lghPf/88+q23oNPRYRrW11LX2C6wWpNDftft3bqotXdtMqSWKuVuuI8wrmAtTQkrHRu19cyHhaz76J2SafTs4+LwiVk54IL1eEz2CsoZ4o//VkxUP5cX6FH35NXD78hsXiLHNh0q38Jr/y2NLR0SvfRBqmefyucAsJJJm1tbeq2rnBRg+tzPfbYY+o2q3NpXBfH6c8vyrlMTFbXVckSZ9r1KmVJbb1s314vtUuY6HzZs2fP7HWhTp486UyNjmeeeUaNcX0unu5ZGp40Tsv48MfygVTJmtuX+1dnKhjsQDpy5Ii6ffDgQVXxogJX/8ChN/xHjKhfnyvKmNmQWbdunbqMDHaQ7du3LxJ7vfv7+2cPUyHYJlyfK6o8gba70tU1slpG5NzFP9n1mkqhublZbYPixwGeeuqpUIcaYdaXvcHJJCZdzieKrqvQlTX3yfcaRD7oPy+ZeRI9PZSULRVVsiV5gcGfA4LY09Pj/BX8ODMqHK4XjVCjGxvWULvDfOLECdW7CII/61tAzt5ul0krndhpBTpsJTutRHrSmTZoJRpilsSarMTglZlpZcyuVtbatWuvOTyDAdPsxu88an4TExOWHWr1PHvb1Lp06ZJzT+l1d3fPfiYcqgoCh+Pa2tpmn6cHyh/fpTk13G014ZiyHep44nfWwMif9T3WWDplJeIN9n0xq77jD9aYc8/V49d4XsxqSAz6rwwMh+PJCJ9urDgei2kII27r6XgMpmfjDjVWBlhRlBLmxx3KIPOD57hXAPgc+BvTKb/mWD3awR18yWpUofYfYo0vWYNjnsiOpa1UIm7Vl2GgUX28gfVr7GfPnr0u8NlOJEHD7+zsnH0OAlWKMGDeda8DY/ydDXoj+jkY8DmifOJM2M3b35kaGbB6uzquDXZ93Er0DlgjOaYVFQpfbNDKFBUIlj47CoOuPtngMe6GjtfIFlJ3OPT7FCPY3pVVkJXQXD0VKqyibsDkWpnCzq/65BIwPNZdeYOsDLzhKmSwEUDv/GXb/vfO31w9FSqMou+R8FamXEMQBn7VZzE7rPy2r7N1ZzEP7udgQFcc4VnM8sS8ILTuz4chWw8C9y2kp0L5VfRAA778XCtTGCwkeLlYyIoCz/Hbc4wdaQgYwonHYHAHEq+LaZh/LHu8hntFiwHzEqT6L7anQvlTkkBrft2zfAYkX4q9AlpIQHA/qrNfuHMZ8B1gRRDke8Bjcl0BUWFV4B/7yygpnGgQj8dnL5tiNwx1MkUYzjrCiSH43084FRPsxq7OVS706Y04kaSrq2v2fy/ZAZcDBw6on/QJ8t44D/z8+fMyPj4ub7/9tjP1erfddptUVVWpH/3H7SA/SIDXxokv+ueH7VDLoUOH1M8pUYmpWIdEmLpuftWnFDvxwrSTya+ngu+MwiNUgQY0Gr+dK8UKtt92MrY1Sw3z4F3BFHO+8B24V7b4jkq1sqW5hS7QWrErE94vCtUHy8DbiylkzyEsPRUKJrSB1lCF9KmPukHlszKhykSt+uh51vNbiF4MlnEYeyo0v9AHWitEZcJruqsP9hBHqfpgXt17tfPRi8Frcjs5uiITaMhXZfJWH/QAolx9MO/uXsxCPo9etu6VZr6rPhVepAKteSsTGmGQyuRXfRZb0cLE24sJ2uOIek+FropkoLWglamcqk8unxXLyqSeCkU80Jq3wmDQFcY9DUO5VJ/5eiPz3UfRZkSgQVcm3UgxbN269Zq/y7H6eKuwd5mY2lMpV6E49TOfcEG9uRj2UXOC3//CqZr69Fq7QsuuXbt47SnDGBvojz76SEZGRmTDhg3qbyjnQAPOD8c56Th3u6amxplKJjE20PpjuSt2uQeazMcf2icyCANNZBAGmsggDDSRQRhoIoMw0EQGYaCJDMJAExmEgSYyCANNZBAGmsggDDSRQRhoIoMw0EQGYaCJDMJAExmEgSYyCANNZBAGmsggDDSRQRhoIoMw0EQGYaCJDMJAExmEgSYyCANNZBAGmsggDDSRQcwK9HTGuTFzkTp1obpYozOFyHzGBHo685/y4813O3+5ZI7NjGNNkrwwOnObyFBmBHr8HTm86zF5rm+ZNHb8VlLpK+rSsRimRgakNxGX+kxSmjf9WHo++9p5EpF5DLg+9FcylGyUuuYr0ppKys833eqzlpqW8TP/JA9994eSjqfkwi82yVLnHiKTRL9Cj/63JA522T3qJ2RvvV+YoVKW3P24/LLjQcn82+9lYHTamU5klsgHevrzi3IuE5PV6/5KYvN+mqXyl9+5S2KZk3Ji4AtnGpFZIh5ouys9/LF8IFWy5vblWT6MXaWra2S1jMi5i3+yn0lknshXaCK6KuKBzqXq5lLNiaIp8u268lu3y5pYRj7oPy+ZeRM9Kh+9975kZIXUVS9xphGZJfqFaul90vzznZJJ/lT+ofePc1RpHLb6tfxo/xsSi++Rv6+9wZlOZBYDep43SO0jP5KO+suS3PG38vgve+RM5urJI9OZM3I82aqOQffF9srRp9bzGDQZy4ATS2bg1M+D6myxq+dzXyPWJIlTR6RpJeNM5jIm0Mp0Rs787nV59R9/Ku062LFG6Xjhcfm7B/5aapdwVxiZzaxAE5U5liwigzDQRAZhoIkMwkATGYSBJjIIA01kEAaayCAMNJFBGGgigzDQRMYQ+X9V8uF+PKdZ9QAAAABJRU5ErkJggg==" width="197" height="149"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;"><em><strong>OR</strong></em><br>Cl(O)CC<sub>6</sub>H<sub>4</sub>C(O)Cl ✔</span></span></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">increases flexibility/softness/plasticity ✔<br>break/weaken intermolecular forces/IMF/H-bonds «between chains» ✔</span></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any two of:</em><br>collection/transportation of plastic waste ✔</span></p>
<p><span style="background-color: #ffffff;">separation/sorting of different types «of plastic»<br><em><strong>OR</strong></em><br>separation/sorting of plastic from other materials ✔</span></p>
<p><span style="background-color: #ffffff;">melting plastic ✔</span></p>
<p><span style="background-color: #ffffff;">processing/washing/cleaning/drying/manufacture of recycled plastic ✔</span></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Steroids are lipids with a steroidal backbone. The structure of cholesterol is shown in section 34 of the data booklet.</span></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Infrared (IR) spectroscopy is used to identify functional groups in organic compounds.</span></p>
<p><img style="margin-right:auto;margin-left:auto;display: block;" src="data:image/png;base64,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" width="258" height="205"></p>
<p><span style="background-color: #ffffff;">Deduce the wavenumber, in cm<sup>−1</sup>, of an absorption peak found in the IR spectrum of testosterone but not in that of cholesterol.</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;">Describe a technique for the detection of steroids in blood and urine.</span></p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Explain how redox chemistry is used to measure the ethanol concentration in a breathalyser.</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;">1700−1750 «cm<sup>−1</sup>» ✔<br><em>NOTE: Accept a specific wavenumber value within range.</em></span></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any three of:</em> <br>sample/liquids vaporized «in oven/at high temperature» <br><em><strong>OR</strong> <br></em>sample injected into mobile phase/inert gas <br><em><strong>OR</strong> <br></em>nitrogen/helium/inert gas acts as mobile phase <br><em><strong>OR</strong> <br></em>sample carried by inert gas «through column» ✔<br><em>NOTE: Award <strong>[1 max]</strong> for identifying suitable technique (eg GC-MS etc.).<br>Do <strong>not</strong> accept just “gas”.<br>Accept description of HPLC using liquid mobile phase.</em><br></span></p>
<p><span style="background-color: #ffffff;">stationary phase consists of a packed column<br><strong><em>OR<br></em></strong>packing/solid support acts as stationary phase ✔<br><em>NOTE: Accept named stationary phase, such as «long-chain» hydrocarbon/polysiloxane/silica.</em><br></span></p>
<p><span style="background-color: #ffffff;">components separated by partition «between mobile phase and stationary phase» <br><em><strong>OR<br></strong></em> gases/liquids/components have different retention times/<em>R</em><sub>f</sub> <br><em><strong>OR<br></strong></em> gases/liquids/components move through tube/column at different speeds/rates ✔</span></p>
<p><span style="background-color: #ffffff;">detector/mass spectrometer/MS «at end of column» <br><em><strong>OR<br></strong></em> databases/library of known fragmentation patterns can be used ✔<br><em>NOTE: Accept “area under peak proportional to quantity/amount/concentration of component present «in mixture»”.</em><br></span></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em><strong>ALTERNATIVE 1</strong></em><br>oxidizing agent/«acidified» potassium dichromate(VI) converts ethanol to ethanoic acid ✔<br>colour change «from orange to green» is measured/analysed «using photocell» ✔</span></p>
<p><span style="background-color: #ffffff;"><em><strong>ALTERNATIVE 2</strong></em><br>ethanol is oxidized to ethanoic acid «at anode and oxygen is reduced to water at cathode» ✔<br>current/voltage/potential is measured «by computer» <br><em><strong>OR</strong></em><br>current/voltage/potential is proportional to ethanol concentration ✔</span></p>
<p><em><span style="background-color: #ffffff;">NOTE: Accept names or formulas for reagents.<br>Accept “«acidified» dichromate/Cr<sub>2</sub>O<sub>7</sub><sup>2−</sup>” for “K<sub>2</sub>Cr<sub>2</sub>O<sub>7</sub>”.<br>Award <strong>[1 max]</strong> for "Cr(VI) going to Cr(III) <strong>AND</strong> colour changing/colour changing from orange to green". <br>Do <strong>not</strong> penalize incorrect oxidation state notation here.<br>Accept "EMF" for "voltage".</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>Antimony oxide is widely used as a homogeneous catalyst for the reaction of benzene-1,4-dicarboxylic acid with ethane-1,2-diol in the production of polyethylene terephthalate (PETE).</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Deduce the repeating unit of the polymer and the other product of the reaction.</p>
<p><img src="data:image/png;base64,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"></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the class of polymer to which PETE belongs.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><em>Repeating unit:</em></p>
<p><img src="data:image/png;base64,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"></p>
<p><em>Other product:</em> water/H<sub>2</sub>O</p>
<p> </p>
<p><em>Continuation bonds necessary for the mark.</em></p>
<p><em>Accept alternative repeating unit with O at other end.</em></p>
<p><em>Do <strong>not</strong> penalize square brackets or n.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>condensation</p>
<p> </p>
<p><em>Accept polyester or thermoplastic.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Aspirin is one of the most widely used drugs in the world.</p>
</div>
<div class="specification">
<p>Aspirin was synthesized from 2.65 g of salicylic acid (2-hydroxybenzoic acid) (<em>M</em><sub>r</sub> = 138.13) and 2.51 g of ethanoic anhydride (<em>M</em><sub>r</sub> = 102.10).</p>
<p style="text-align: center;"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAyEAAADCCAYAAABe1s1CAAAgAElEQVR4Ae29C3RV1b3/+030esQiKuo97IjFAk1oD2ktCdhTsETAAKPXwklET1WI5SGooJVLEl6+/oAFwoUqaLWYlIClRzEZUFsxweRAhdMDJEgLHZIUPSAhsYOHQHKwIsm647ey587aaz+y9nvtvb9rjIysvR5z/uZnzvn7zd98rRRN0zTwIAESIAESIAESIAESIAESIIEoEUiNUjyMhgRIgARIgARIgARIgARIgAR0AnRCWBBIgARIgARIgARIgARIgASiSoBOSFRxMzISIAESIAESIAESIAESIAE6ISwDJEACJEACJEACJEACJEACUSVAJySquBkZCZAACZAACZAACZAACZAAnRCWARIgARIgARIgARIgARIggagSoBMSVdyMjARIgARIgARIgARIgARIgE4IywAJkAAJkAAJkAAJkAAJkEBUCYTuhHS0oH7behTflYaUlJTOv7QCrHp7JxrbOqKaGFtHZpXT5XqsGpiClIJKtHgkqA31q+5CSsosVLZc9rjLCyRAAiRAAiRAAiRAAiQQDwRCc0LaDqPsp7nIfnQ3bl64E62aBk37Es3vjMGplx9Axj1LUNtyKR44RFZGcoosX4ZOAiRAAjYm0NFSj21lxbhLddSlpCCtYBXerm1Em43ljrZoljmxsy7aWcP4SCAiBEJwQs6h/tX5mLZjJCr2r8e8u9PRUxfxKjiyJuPnm8uxAK/hocW/x8mkHhAhp4iUXAZKAiRAArYn0IG2I+X4aVY2Ht3VBwsbzkOTzrr2Zrwz6hReHp2DexbuQEtS20jJRHKyfVGmgCQQAQLBOyEXDuCt1X+AY3IextxylYdoqY478fDkEWgp+w9UHf2Hx/2kuUBOSZPVTCgJkAAJuBFoq8Orjy7AjvEV2P/rp3B3eq/O26kOZBUsweaamcDP52Lx1uNIaj+EnNyKDX+QQLIQCNoJufy3A6hoGYC77/gmnGrVxOxq9P/uMAzAAew6fMp0L3l+Bs1pYz7SDEP3nettrkV24c7kgceUkgAJkEDcEujAhX1bsXpnGiY/+EPc4mFtr4Ij535Mzj2DstdqcDRpvRByitsiTsFJIEQCHmrRWniXcer4UXyMW5HZ7wZrryTlUyFwmlKBZn2NjayzUX+tqCvJSUqSTDQJkAAJxBeBi/jbgT+hBdm441vXexc9tS++e3cGUL0Ph/+erJuNhMCJnXXeyxWvkkCcEAjSCbkSN/cbiAE4gUPHPw84qdXV1fjiiy8Cfi/+XgiNU/yllxKTAAmQAAl0Evgcxw+dAAYMRL+bryQUnwRC4MTOOp9UeYME4oFAkE4IcOU3hyDf8TF27P0bLnhN6T/wyZ/34WMMwcjBN7ueOHjwIMaOHYuRI0eisrLSdT1RT4LllKg8mC4SIAESSA4CN6Bf5q3Ax0dx/FRgoxyNjY2YMWMG5H/iH8FzSnw2TCEJJDaBoJ0Q9BqC++b+CC2bKvH+Sc9teDtOvosVi7fAMfXfMXbg1S6KGRkZqKio0H/n5+dj4sSJCadoZZTn7NmznWkOkpMLGE9IgARIgATikMA1+OaQf4UDddj70Tnv8nc04c87GoDcYRj8z12jJceOHcPrr78OsZcvvPBClz3xHkqcXw2eU5wnnOKTQNITCN4JwfXImrUcpXfvQv5DT6PMtd/5JbTUb8KCh2ajLOM5vLH0/3FbkNejRw/k5eXhvffew9q1a7Ft2zZd0RYVFSWEopWpZjLKU1xc7CxcwXFK+pJJACRAAiQQ1wRS0WvYRMzNacam3/zRy1b1l3By6zosrr4RU2eOxkCDNc7NzcWZM2dQWFiIRYsW4cYbb9RnDiTKNGbppFu3bp2zAzJ4TnFdPCg8CZAADGovCBo9B2Pqr6tR97OBaFiSg2v13Zz+CWn3vI+bH9+MhneexihH5/a9ZuXZu3dvzJ49Gw0NDbqiLSkpiWtFK8PmMqojU83kePjhh7uABsCp6yWekQAJkAAJxDWBntmY9cuf4+7ts/HQgjLUNjonL3e0oL78aTyUX4mMBauxdGI/D2MsNnLlypW6jZwwYQJk5oB0cO3ZsydukUg7QKZhjxs3DnPmzIF02ulHCJziFgYFJwESgOy8FJVj7dq12oQJE7SGhgav8e3evVsbOnSoBkD/L7/j4Thz5oxWWFioyy2yl5eXaxcvXowH0SkjCZAACZBAFAi0N9dpW0uLtBzAZSscU0q0LTUNWqshfrF7YlO8HVVVVS4bOX36dJ+21Nu7drgmaZM2gD8bb5WT9lWdVjIAGqZUaM0eiWvV6kpyNGCmVtH8lcddXiABErAPgag5IcuWLXMpXzn3pmil8V5RUeF6zs6KVmQVh0MUqvyJI+ItTfbJakpCAiRAAiRgVwJiP1QDXeygt84suSYdesru+LKldkrjiRMn3DrqfKXNTjJTFhIggegQiJoTIsmRURBxLJQC9aWMRBkbnRZRunZq4Bt7pPyN7kQnCxkLCZAACZBAIhD48MMPXaMFYlt8zQgwNuxlBoEvWxpLJmaHiR11scwNxk0C9iQQVSdEITA24kWB+lK0RqdFKVoVRiz+202eWDBgnCRAAiRAApElIE6Fmp4sjXdf05itOi2RldYzdKP87Kjz5MMrJEACnQRi4oRI1N6mM/lStOKkKIUsCk0UbzQPbyMz3obKoykT4yIBEiABEkhcAmJ3jFOv5NyX3TE2+v05LZGmJTZcbLSaViYdjjxIgARIwBeBmDkhSiBRtKI01RQtX4pWlK8oWvWcvCND0pE8YhFnJNPDsEmABEiABOKLgDTslY30NyNA7JXZaYnWNGazHecGLfFVxigtCcSKQMydEJVwcw+KOBzejmgpu1iPvnhLO6+RAAmQAAkkJwGxSWqUwd+MAG/rRSJFzFtHXbQcn0ilieGSAAlEj4BtnBCVZON6EVG0vqZomZ2WcA37Srhq8bzqdRJFy4MESIAESIAEYklANfrV9GR/MwKsOi3BpocddcGS43skQAKKgO2cEBFMFK3V7W+NTos4D8H2wsh7dt6RS2UY/5MACZAACSQ3AbFX5qlX3jrLAnFarBL11lFn9V0+RwIkQAJGAinyw64fbWxqasJLL70E+Zq6HOXl5Zg0aRJ69OjhJrJ8hXXLli344IMPsH79erd73f2Qd7dv365/jVaenT59uv4F9/T09O5e5X0SIAESIAESiBmBxsZG3T6+/vrrGDp0KObPn4+8vDwPec6ePYvNmzfrXymXr69v3brV45nuLhjDkGfXrl2LadOmedjj7sLhfRIgARJQBGzthCghDx48iOeeew7btm3TFe2aNWswfPhwdTvo/6JUx40bh/3794c13KAF4oskQAIkQAIkECCBPXv24KmnntJtmTgZK1euhLeONHFa5PB2z1eUqqNu+fLleviFhYV44okn0LdvX1+v8DoJkAAJWCKQaumpGD90++236z03FRUVuiQjRozAjBkzoBSqp3iX0FL/e5QVj0VKSorzLxMFqypR33LJ9bgaUZFwd+3aFRbHxhU4T0iABEiABEggCgSkU05smNgy6azLyMhAUVERpKPNeIjz0eWAWLOTMsMgPz8faWlp2L17t+7g0AExUuU5CZBAsATiwglRiZNhZlG0Mgwsw8+iaNetW2dStBdwpOxRZGWvRUNGMRpa26Fp7WhtWIXMQ88iO2suKk92OiLihOzbt08fvlYOiYqL/0mABEiABEggXgiIDRMbeebMGSxbtkyfpnXjjTdi48aNkNEM98O6nbzzzjtRVVWF3/72t+yoc4fIXyRAAiESiIvpWN7SaFwvIr0/nfNgO3ChdjEGjd6AzNJabJ86CEYvq+NkJWYMzcf28RXYvz4PtxhveouE10iABEiABEggDgmY14u88cYbzlEQ2sk4zE6KTAIJSSBunRCVG7JeREZEOkcyTqO2eBxGb8pFzZGlGNWLXobixP8kQAIkQALJR6C6uhqvvPKKPpJBO5l8+c8Uk4CdCcR9K13Wi7imUl0+jgMV9UDmQPTtGfdJs3O5oWwkQAIkQAJxQCA3N1dfU0k7GQeZRRFJIMkIJGZLvc/1uDYxU5ZkxZPJJQESIAESiAgB2smIYGWgJEAC1gkkZlP9s3No7bAOgU+SAAmQAAmQQFIRoJ1MquxmYknAjgQSywm5sh+G5GcBh46iqc2bF3IatQt/hlVv70Sj1/t2zCLKRAIkQAIkQAJhIkA7GSaQDIYESCBUAonlhKA3ht33IHJaNmDF240wuyEdJ/+I32x4Eau3n8XXrkmwpIdaEvg+CZAACZBAEhCgnUyCTGYSSSAuCCRYSzwVPbN+ilUlQ1A97UksKN+HFt0T6UBbYxVWL3wWZZiKpYVjuD1vXBRPCkkCJEACJBBeArST4eXJ0EiABIIlkGBOiGC4HlnzNqOhZipurp2GtCvki+lX4NqMeTiU+Tzq6n+JqYN6BcuL75EACZAACZBAnBOgnYzzDKT4JJAQBOL+OyEJkQtMBAmQAAmQAAmQAAmQAAkkEYEEHAlJotxjUkmABEiABEiABEiABEggDgkkvBOyZ88eVFZWxmHWUGQSIAESIAESIAESIAESSEwCCe+EbNu2Dfn5+YmZe0wVCZAACZAACYRIICUlBUVFRSGGwtdJgARIIDACCe+EBIaDT5MACZAACZAACZAACZAACUSaAJ2QSBNm+CRAAiRAAiRAAiRAAiRAAm4E6IS44eAPEiABEiABEiABEiABEiCBSBOgExJpwgyfBEiABEiABEiABEiABEjAjQCdEDcc/EECJEACJEACJEACJEACJBBpAnRCIk2Y4ZMACZAACZAACZAACZAACbgRoBPihoM/SIAESIAESIAESIAESIAEIk2ATkikCTN8EiABEiABEiABEiABEiABNwJ0Qtxw8AcJkAAJkAAJkAAJkAAJkECkCdAJiTRhhk8CJEACJBAxAnv27EFTU1PEwmfAJEACJEACkSFAJyQyXBkqCZAACZBAFAj8/e9/x8WLF6MQE6MgARIgARIIJwE6IeGkybBIgARIgARIgARIgARIgAS6JXBlt0/wARIgARIgARKwEQGZgrVt2zZdosbGRtx888244YYb9N9PPPEE+vbtayNpKQoJkAAJkIA3AnRCvFHhNRIgARIggegSuFyPVYOyUTi8As3leXC4xd6G+lX3ILswAxXN65A3fDiGDx+uP1FZWYnBgwcjPT3d7Q3+IAESIAESsDcBTseyd/5QOhIgARIgARIgARIgARJIOAJ0QhIuS5kgEiABEiABEiABEiABErA3AU7Hsnf+UDoSIAESIAE/BHJyctCjRw8/T/AWCZAACZCAHQnQCbFjrlAmEiABEkhWAhvzkbbRV+IzPG707t3b4xovkAAJkAAJ2J8Ap2PZP48oIQmQAAkkD4EpFWjWNGhuf62oK8lJHgZMKQmQAAkkAQE6IUmQyUwiCZAACZAACZAACZAACdiJAJ0QO+UGZSEBEiABEiABEiABEiCBJCBAJyQJMplJJAESIAESIAESIAESIAE7EaATYqfcoCwkQAIkQAIkQAIkQAIkkAQE6IQkQSYziSRAAiRAAiRAAiRAAiRgJwLcotdOuUFZSIAESCBZCVyZhXlHNczzmv6eyJr3n9C83/T6htWL+/fvx6VLlzBkyBB+b8QqND5HAiRAAmEgwJGQMEBkECRAAiRAAvFJQJyQESNG4JprrsH48eOxceNGNDU1xWdiKDUJkAAJxBEBOiFxlFkUlQRIgARIILwEHnvsMfzbv/2bHuh7772HgoICDBs2DP3798czzzyDgwcP4osvvghvpAyNBEiABEgAdEKSuRB0tKB+23oU35WGlJSUzr+0Aqx6eyca2zrsQeZyPVYNTEFKQSVaPCRqQ/2qu5CSMguVLZc97oZ64XL9KgxMGYiCyhOeQfmVy/Nx4BJa6n+PsuKxXaxTMlGwqhL1LZe8vZB01zpa6rGtrBh3qbKYkoK0glV4u7YRbUlHw0+CfdXbynq0uKqt/7rht2z7iTpRb7300kvo06ePK3ktLS34n//5HyxZsgS5ubn6KMmDDz6Id955B2fPnnU9xxMSIAESIIHgCdAJCZ5dfL/ZdhhlP81F9qO7cfPCnWjVv078JZrfGYNTLz+AjHuWoJaN4zDl8QUcKXsUWdlr0ZBRjIbWdmhaO1obViHz0LPIzpqLypPJ7Ih0oO1IOX6alY1Hd/XBwobznV/Lbm/GO6NO4eXRObhn4Q5DAztM2RKPwah6+4ujyHha1dvzaCi/HYdmZyNrRiVOuhyReExgbGTu27cv7r33Xq+Rnzp1Sr++efNm/PjHP8agQYNwxx134Be/+IU+SuL1JV5MGALsHLGYlUnVOWKtU9FvZ0+EOzIDLbeWn/crt//OL28liU6INyoJf+0c6l+dj2k7RqJi/3rMuzsdPfU0XwVH1mT8fHM5FuA1PLT49wnVoNEVgtcRlUhmeAcu1C7HqGnbkVn6In4+dRTSe0q1S0XP9LGY+8LzmIqXMfuZxGIdENG2Orz66ALsGF+B/b9+Cnen9+p8PdWBrIIl2FwzE/j5XCzeehzJ3b4+jdolD2Paxm+h9LXnMXWUqre9kH7343hh3eNA2bN4Juk5BVT6XA9PmzbNbTTEdcN0Ik7Jvn378NRTT+mjJDKKPHPmTNTW1nKUxMQqvn+yc8Ry/iVV50gsOhUDiTPQchvo85ZLhbUHtQQ/CgsLNUA6Vnm4CJyv0Yoc0BxFNdp510XjyRdaQ+kkDZiklTZ8YbwR/fOv6rSSAdAwpUJr9oi9VasrydGAmVpF81ced80Xvqor0QZ4Dcf8ZOdv/XkM0KZUfOr5gF+5jI+f0mqKsjQ4Fmg159uNN3iuE2jXztcs0BzI0opqTnln0v6RVprr0JBbqjUkM8Ju660Rn/+64bdsG4PxcS46lX/eGYwZM0Zbs2aNdvHiRR/07HdZ8lJsJQ8Dgda9WkmOQ3NMrdCaPPTOl1pzzXNaDgZrUyuOaR63DcEk/qnTxnltL3ypNVU8rjlcnCKrl7pnLfH/yLtN7/5lTdOUvXJouaUfeeR7e1OFNlXaVs4y41fPWm5DBBanFmi5DfR5v3L7z19viBN6i15ZTCi9VhkZGWhsbER6ero1zyzBn7r8twOoaBmAu+/4Jpx9zqYUX43+3x2GAXgVuw6fwtT0W033Y/BzYz7SNvqKN8PXjTBc/xgb878On1EP7yaKy8dxoKIeyHwMffURkG6eT7rbF/G3A39CC7Jxx7eu95761L747t0ZQOE+HP77FKQ7ElpteWcAoLPeOpCZkeYcufT5qOHGa8hPe83w23g6AN0VX+PTxnNNEx8k8Y5HH30Uly+Hvr7sr3/9K06ePImBAwcmHqSkSFEHLuzbitU70zD56R/iFo85I1fBkXM/Jue+hmmv1aB44lSkezyTFKCAC39B1aZ6OIpW4t70q02Jvgq35K1Ds0tdxPvqvrOoq6pGi+NhvHFvusei6tRb8lDalViErkkEZyBxBlpuH0afQMu5KYdD/Zmw1ryyshLLly+HbL8ohzgia9euxQMPPIDevXuHyi2O37+MU8eP4mPciln9bggoHTLtIJqHW0NnSgWay/PgcBNA5h/eg+xCt4th/jEAUyr+E+V5JkdM5kUOyoblqPtcj2uT1Uj5zZHPcfzQCWDAj9Dv5oRVR34JBHbzGvS5/msexs93GDNR0bwOeSbHTaYmDsp+1fdrSXrnl7/8ZVKlXBbZi528/fbb8e677+L73/++vk1xjx49koqDZ2LZOeLJxPsVO3WOeJcwjFeD6lSMZkdmoOU2D62BdgLe7OQZpo7hhGsWyXaKEydORH5+vk6qqqoKH374ISZMmIA5c+Zg3LhxEAclebdcvBI39xuIATiBQ8c/D6h2ilMQzb+AhPP2cEslCgw7Lf1f2YX4WCqO4Zr3Xbe8BRbitc/OoTW5FzT4AHgD+mXeCnx8FMdPhaffyEdECXL5Ij47979hXxvT0bIHawoynTu3jUVx+T5uBJAgJcZbMsT+yfdQbrzxRpSUlCAzM1PfAUzs5siRI7Fnzx5vryXRNdU5MpCdI5ZyPZjOka882hNf1ZVggKX4YvxQQJ2K0pH5qUdata/qUBJIYi3FGWi5DfR5A3fpGPZoE7airiTH8FD3pwnT9ah6dEShyiGjHrLQUPXobN26VXc+pNdHFK04JYWFhRg+PNgJCd3DtesTV35zCPIdH2PT3r/hQt6tXqZk/QOf/HkfPsYQLBys3F67psaPXI48lGsayp2P6L2/L/XHBx4jKn7CsHqrowX7XpyPiXM3ogUO5BStwKqf3Y8sRz8Myc8CNh1FU1sH0nuZ/f7TqF24FAeGTMSPx/3QuWjdaqSJ8Nw1+OaQf4UD1dj70TnkOW7yTFRHE/68owHInYzB/5wwKssznd1c6ay3LdjU0Iw2DPKstxdqsfCpAxjy4I8xblRaN6EZb5/Gzl8U4Xe3rEZz+93455ZKzBj6GH5x63tYMcpLfgA4evQoVqxYYQwk6PMrr7wSixYtguxQxSPyBMTBkEX1Mktg6NChWLNmjW4HxTHZvn27bh/l441iH6dPn56k05idnSMbOztHskwjiZHPpXiLoatzxGzhQkmJdI68OH8W5m48DCAXRRuW4GeTh8FhOZLLaKmcjbR885RU4xRrH7Md/Anu7FS0Loe/wJz3fLUhVBPMUpyBlttAn7eQjkAf8bZQJJ6uyeK/8vJy1yJJWVx34sQJn0mQ59euXWv5eZ8BxdkNSfeZM2ecUn+uL86C43GtoulLj5SYF1d5PBDNC2FcBBW5henOhWM5z2k1zV9qWvsxrWLqYOfC/3attW61lgNrC9kUWimjH374ofqZcP93797dtXC3m4Vx7gsbO1FIHe8qzwmHx5WgqqoqQzlw1tuILgBt11o/2qBNcfjflEL0ye9+9zvtnnvucelSLlT3XKjuykgbnDQ0NGjTp0935ZfYTclH8yH1atmyZa7nRBclQ11z56AWA3PDDHcuXn51t2HG+RptwdQSbUtNg9aq+V+47L6QWxa8/0DLWVCtNbdrWme7xE9+eBHN81KoC9O722jmlFaz4EmtZMt/ag2t7Zp7ekzSuLVt/LUhAonzqwA3egminLvJbUpTN/lrflp+x/W2UWKghw4dqivLCRMmGIy1t6S6X5NGjNo5S4ynKFpvCtn9rfj8pTi57X7SekgrnTJYQ06RVqorB0nbl1pz3UatKMehQTWoY53kMBb4yDkhJkg62yzD7hmq8ZirFW3YqytU2WWjteE9rUTywDFVK/2oa58yMfiqXEueJVIDwFjvKioqnOBUw9eh5RSVajUNThbtzVrdhiLdgVOGSJGW+i6MJIxErLfGBqOk1XU4HTaptxvqmp27s5zXGqpXa1NkV5YpG7SPWmWvnkCMvcoG5y5kMIbjitnnifAXp/Lpp5/WvvGNb2gOh8PVgLXqmIiO4hEZAmanwqpOkTIoZU/yUNW1yEhoj1CFk5vDFUTniJRjqQuJfCgd3qW/lX3z1nERrt2xlI3wFkcgtEN1QgLrVLTuhJjS4NaGCCzO7nbH8ujUC7Sch7FNJqmOSyfEm3IMtiEiCiNRFa2Zk4dylEbe1l91Oh1qy03HFJcXb6oWsfkZxgIfeSdEbW0MD8dC085rDTX/0el0KNYYrE0pqdDqZPTEdBgbDonQAJD6KQZeNUq9NYTam+u0raXidHT1KDumqB40d0AySqTqrfz3KNvuj8fNL2O+CytvnLTWBq1mS4nudCiekHpbUed0cCW5QTghTkrtzdXagpwBWk7JXq01CHLSSJFe9nHjxrny2yWnIW+N12REhUd4CUidk4ai4iz1RGxCoIfqxJJwJIxEG6E1cxI91Xmohm9gnSPCSeptMKwDzZtoPi+cjLNOZLTMddiwc8Qlm9tJqE6IBKacru47FQN3Qny1IazHqXdw6qPZVsttgOU8jG0yoRlXTojZQLv1WrgVtMB+KCWkep+DVdaBxRq5p4WTKEFlfHwNu0dOgiQPub1Jq1mQqyFntVan90oHz8PY2JapFPFo2KQhFIm6Za63UualARyPh0qLqrPR1UHiIL9ncIadDkwA39TxxVzSJQ6iGiXp16+fSy+ptMp/uZ5ojVtfTKJx3dy5FupIk+SjsQEaz3XNyN/MyVtnRiCdI8LJ2NkSrjaKUeZYnJsdUW+c7N450sktHE6IhGStUzFwJ8SZu17bENbiVOUjkHIr71h+PhmdELOBjlRjTBrvRgUiilauxcvhzVDEk/zxwtlTTpla9Z/aVtf0GM05F9TaRxQ9w3O/Ys7XeHEqzSNxXcP37ukL9ZeUcfMcdmEWL4e5IRRqgzHwdHfOOVYf2FIjId4+xhV42O5vqFEStZakb9++LqfkX//1XxNyap07gcj+kjoXyQ4oqWuRDD+ydLpCN3MS3RROnaGmLImDrUaywxl+V0oieyacjOuIws3Jv/SR6xzxH28s7ka2DRGLFFmN0/YjIWKgVS+q/PfqgVtNrcXnzBUvHhp95p4KSQOPaBFwLu5SC/1VL0aYv/BtLJdSF+zac2xuqIhjHw0DbOYTKacnXKVK5LVLg669ea+2oSjX6RAM1qas3m2Y2hWuFLuHI+VE9HlRUZE2cOBAPW750jiPwAkIS3MHWiRHBY0jtKKLou84B85I3hA9ZOQknRfCLlKHkZOMbkaj/RKOtAgTY8dOpDl5lzl6nSPe44/m1ei0IaKZIqtx2dYJMTYopDchuh54J75YOEBWM049Z+QkxsDuDS8ld8L9dy2i7lzP4JiyTtvrZa1HONIteSx5LfXCTqN1YuDtMGXDWG/tOIfd3BCyUx6Go3wGG4boskg2nIOVy+7vGfVBtMu7OW7JQ7sesZJV6rsxbqnvdi3nSlaxLfIXqVknVstILDpHrMoW9uei2IYIu+whBGg7J8TcoxMbD7yLqN0qpZLM3FMRrd5mFT//x5aA5L/qRbeD85QpaiwAACAASURBVGm3hr/UWzs4ROZSYmyMRLvBaJaFv+ObgLGXPZY6QOpaNEcXAs01M6dYjdqY2zZ2s9miw0UnifMh5Ul+8yCBSBOwjROiGvuqh1cqQ6i9KlLpJYxw9LCZG/2xco4UJ9VTYedelUgXXoav6VOyVJ2JRa+V1C01Z1g1hKSM2uUwOmtSZ2Jl+M0NIXFGeJBAMASM6w1iWabNsosuUB0jIpeU8VjqAnPdt8u0aiMnpTPNLKP521yeYp1v0Uw744o9AVs4IWYPPNCeCqnUUnHEMVANItVI9/ZfHBxRlvKONA4CUZTGRle0Fa25t5k9FbGvQHaQQMqvsdc/GsbW7JRL416u2fUwOwGB6phg02VuCMXKCQpWfr5nHwJSz6X8KJsmNkzsUaCHvCO2Q+yf/EmYEpb8ie5Q16XOBDNtyGzPo22nzPpQ0mVH3WTkFItRUXN5ilXHaqDll88nFoGYOiFmDzyQxpMoSKk0qhdYFLOcGxWpNDRE4ZqVrjyjhh2NCl2UglRMK4eEreKWsCKpaEV+5VypnhOrclpJC59JDALmciJ1JNyHlDtppBjrjcQbL4fIbqy3kZJdOBkdQ9E5wTTo4oUr5YwsgVDsjZQ7KYvKhqi6q/4ruyllVF0z/5d7IoPVxrzSE6quyfuRqmtG8mZOkdCBxvhCPffGKRp6Ilp6MFQ+fD/xCcTECZGKZ+7RsVLxzBVWFJyEIw6AVeVozFIJT5SUhGF0SuS3lfDkfXNDI5yKVmQQR0sZBPZUGHOP574IGA2MGH8rZdlXWMbr5p67SDrexnjDfS48zPonXIxE1nhrCIWbL8MLHwGxJ8o2ib2Tui12p7tDyrPYJvWu2BBxQuSa1Nvu7JTEIc9IWTbbRwlHrluVw2jDrNrW7tJnvi+yKidLcTI/Y+ffkl9GTpJPVvgGmiZzeZJ85EECsSQQdSfE2EASBWmlp0Iqo/E9aViJIg13JVUOiWr0W1WYokBEJuN7ochmTq8o1+6MRiwLEeO2HwFjmQzVKEvZM5Zvqw0h+1Fxl8icrlANv4QXzw0hdzr8FUsCxvordsVqB5S8Z3SwlcMg10M91IiKcmyUXrFi6yJVNyRdxsa7pN2KPKGyiNT7Zk7hchLM5SlUXRep9DPc5CMQNSdEKpdZeVnBLc6GKDtRxNIQknAifZgVudVGV7BpNKZH0mvkFC4lZIyD58lDwFh/xFgHekj5U8611YZQoHHE+nkjI9E1VjpGzDKLUVecrHZemMPgbxJQHVCqLFntgJL3jM6HnFuZXRAscakjqmNCOSNWwjLWNaudkN7CVZyMbYNIptebDJG8ZuYUbLtHcVLlSfIsHA5pJNPOsJOLQMSdELMHbrWnQiqPUnKirIKthKFkp1F2MQZWlZxx1MaqopX0qfSKwmBPRSg5x3eNBFQDxa1xLXuSb/2VVpTjcDWe4ZiilVTUuX2kTsq81YaQMc54OzcaazddY5GTqr9u78YbBMobUwLGhqc0ruW3lUPqtWqMR7ujQMq76AexWWLrrNhIqWtGp13snpX3FAvhInGpOK1yUu/Hy3+jTpK0unVIWtRLyjGNVRsqXlhTztgRiJgT4k3RWDXQopCUUrVDY1wqv5LHqsKT9CsFIArEl6I1j7rIc+ypiF2FSIqYWw9ppVMGa8gp0kprGrRWPdHntYbq1doUBzTH1AqtqT0pSHgkUuqt6yAnFwqeRI6AsSEvtsLqyLvRxsS6kWm0kSK/lcPYySfp7s7WS7tAddSJPbbKyYosdn5GtRFcuikAvSTvWm2z2JkBZUtcAhFxQowKSZRjIJVAnhWFJErGrec2xnkgClD1+IhzYfUwKk6johWFEsyIidV4+RwJeCdwSqspytKASVppwxemR77Umioe1xwYrE2tOKYlqR/iZEJOpsLBn2EmIA1E43qGQEYx5F2jPXI1UMMsYyDBGWWStFiVSZwwNbIhdt+tx1/T9HCMHXpyLnEl50G9lJz5nripDqsTsnfvXpdiDKRHR+FVDogoV2m82+0QpaqMRiCOiKRDHCqjos3NzXU5W1Z7juzGg/LEIYHzNVqRjHYU1Wjn41D8qIlMTlFDnWwReeuAsjpLQFiJbQx0ZD6ajJXDIHbcqiMi8pk75YSJ8ZqMggTCKZppjlpc1EtRQ82IokMgrE7IrFmztDFjxljeycOYRKMDEojiMoYRrXOlZAN1RJTxGTdunPaDH/xAn65l97RGiynjiQ6Br+pKtAFwaLmlHyX5SId/3uTknw/vBk/A2Bll7vXvLlTlgIgTYucGebD2XOyhsq/SkalmRUh4PDSNeomlINEIXIkwHtdeey3ef/997NixI6BQDx48iBEjRmD69Ol46aWX0KNHj4Dej/bDs2fP1qOcM2cOevXqhSlTplgSQdKVl5eH//7v/0ZJSQn27Nlj6T0+RALhJXAN+lz/NaSGN9AEDI2cEjBTY56kbdu24ZFHHsEvfvGLgGxdU1OTbj8kAZWVlejbt2/M0+JLgOHDh2P37t26XZdnrNp1sZFiXydOnIhbb701KE6+ZEqc69RLiZOXTElYnZBgcIpiFYU8YcIEy4oqmHjC/Y4oyk8//RQFBQUYMGAAROnyIIH4IHARn537X3QAdET8Zhg5+cXDm0ETuO666wJyQL744gu9cS4R2t0BUVCMjsg3vvENLFy4UN3q9r9ysALl1G3ACfEA9VJCZCMToROIaWeoKNbnn39eF2TdunUBKWU75J/ILqM3Tz31FMSZ4kECdidw5TeHIN/RgkMNzWjzJuyFWiyctgpv1zZ6v+/tnQS8Rk4JmKlxnKRnn30WMoKyZs0aW4+AmBGLI7J27VosWrRId57M9/k7MALUS4Hx4tP2JxBTJ2TLli14/fXX406xqmyVoWMxDvv373c5U+oe/5OALQn0GoL75v4ILStfxduN/zCJeAkn36/EhrJybD/3T7jGdDepfpJTUmW3nRMrIx8yfbe8vDwuR9xl1kBhYSHy8/PR2NhoZ9T2l416yf55RAkDIhAzJ0SUkUxlWrZsWVwqVkVZho2rqqp0Z0qMBQ8SsDeB65E16xmU5OzGtJnPory+RZ+WBVxA446XsXD2y8CUeSjMvTXJp2qRk73LcXJIJyPs0niXEXeraw/tSEZmDQwdOhRFRUWQGRA8giVAvRQsOb5nTwIxc0KkZ0eU0qxZs+xJJgCpcnNzdSOxfPlyKtgAuPHRGBHoOQzz3tmJmsdvRu09abgiJQUpKdcho+AgMtfVof7XBRjUM2aqIUZQvERLTl6g8FI0CciCbjlkxD2eD5k1IFPJZErZ9u3b4zkpsZedein2eUAJwkYgJgvTZVcomYZVUVGB3r17hy0xsQxIhpszMjJQWlrqWkAYS3kYNwn4JdAzHaPunaf/lft9MMlvklOSF4DYJV92jZTOOrGTaqF27KQJPWZZH6KmZZ05cyZhbH/oZIIIgXopCGh8xY4EYtLdKYpVdsMaP368HZkEJVN6erquYGXb3rNnzwYVBl8iARIgARIgASHw3HPP6bMFEslOyrQyOTZv3sxMJgESIIHoT/uW3h0Zkn3sscfibjes7sqLUrA7d+7s7lHeJ4GYE0hJSfGQwds1j4eS7II3Jt6uJRkWJjeCBJSdnD9/fkLZSemsk3Wg7KyLYOFh0CQQRwSiPhLy7rvv6r07d955ZxxhsiaqGg2RtSE8SIAESIAESCAYAjJSIGsmE2kURHG499579VN21ikiwf331hHi7VpwofMtEogOgag6IbIrhuwXLrt8yEK1RDxkmpls2Ss9WTxIgARIgARIIBACMp1Xpiwnqp2UzjqZNbBx48ZAsPBZEiCBBCQQVSfkwIEDOsIRI0YkIMrOJA0ZMkQ/2b17d8KmkQkjARIgARKIDIG6ujo94IkTJ0YmAhuEOmnSJH1aNj/ya4PMoAgkEEMCUXVCdu3apQ8x33777TFMcmSjlhEemfPKXp7IcmboJEACJJCIBOQjvjKingg7YvnKn+zsbP1WbW2tr0d4nQRIIAkIRNUJ2bp1KxK5d0eVF1GwMiWLvTyKCP+TAAmQAAl0R0CmLMv29Xl5ed09Gtf3ZWt+mZL1wQcfxHU6KDwJkEBoBKLmhEiDXBrmqgckNLHt/fa3v/1tXcDjx4/bW1BKRwIkQAIkYBsCJ06c0GX5zne+YxuZIiWIbE4jDhe/oB4pwgyXBOxPIGpOyOnTp3Uat912m/2phCihGkb/+OOPQwyJr5MACZAACSQLgcOHD+tJlQ/fJvqhHC3leCV6epk+EiABTwJRc0I++eQTPXbZGSMZDhlqVgYlGdLLNJIACZAACYRG4MiRI/q6yUTdPdJI5+tf/7r+89ixY8bLPCcBEkgiAlFzQtra2pIIK3DDDTfg888/T6o0M7EkQAIkQALBEzh37hxycnKCDyCO3pR1IXIkW9sgjrKIopJAxAlEzQmRUYHCwsKIJ8guEQwePFif72oXeSgHCZAACZCAvQnIB/yuv/56ewsZRulkFzAZ/eFBAiSQnASi5oQkG96ePXsmW5KZXhIgARIggRAIyOYtgwYNCiGE+HpVpmfL6A8PEiCB5CRAJyQ5852pJgESIAESIAESIAESIIGYEaATEjP0jJgESIAESIAESIAESIAEkpMAnZDkzHemmgRIgARIgARIgARIgARiRiBqTogstmtsbIxZQqMdsSy2k0V3PEiABEiABEjAKgHuFmWVFJ8jARKIdwJRc0Jksd22bdvinZdl+WWxXbJ8E8UyFD5IAiRAAiTgk4DsIJlM35cqKSmB7CTJgwRIIDkJRM0JUbtFNTU1JQXpZNtqMSkylYkkARIggQgTSJbvS33xxRc6SdU2iDBWBk8CJGBDAlFzQm677TY9+adPn7YhhvCKdPbsWSTbVovhJcjQSIAESCD5CCTT96VOnDihZ3D//v2TL6OZYhIgAZ1A1JwQNTXpL3/5S8Kj//TTT/U0cpg54bOaCSQBEiCBsBEYMGCAHlYyrJ88duyYntabbropbPwYEAmQQHwRiJoTIlimT5+ODz74IL4IBSGtcrRuvfXWIN7mKyRAAiRAAslIoF+/fnqyVQM9kRnU1dVh6NCh6Nu3byInk2kjARLwQyCqTsidd96J119/HTJdKZGPyspKyALDHj16JHIymTYSIAESIIEwEpAGueyqKA30RD+2bt2KiRMnJnoymT4SIAE/BKLqhIwaNUoXJZEVrCy8l13AxowZ4wc7b5EACZAACZCAJwGxHYsWLYJauO35RPxfOXjwoL5ucuTIkfGfGKaABEggaAJRdUJUL88rr7wStMB2f1F6d+TIzs62u6iUjwRIgARIwGYERowYoUt04MABm0kWPnF2796tBzZkyJDwBcqQSIAE4o5AVJ0QoTNlyhR9pCARF95Jz9XGjRuxbNky9O7dO+4KAwUmARIgARKILYHbb79dn5K1YcOG2AoSodiNdpJTliMEmcGSQJwQiLoTMn78eH0xmqwNSbRj+/bt+hDzvffem2hJY3pIgARIgASiREA668RGJmJnHe1klAoRoyGBOCAQdSdEej5EwcqXUhNJwUrvzvLly/UF6Wo74jjIf4pIAiRAAiRgMwKJ2lmn7KQsvqedtFmhozgkEAMCUXdCJI3Tpk1LuNGQLVu26KMgsg0xDxKIBwKapnmI6e2ax0NJdsEbE2/XkgwLkxtBAtJZN3/+/ITrrFOjILJ7JI/QCHjTQd6uhRYL3yaByBKIiRNiVLDV1dWRTWEUQpcdsQoKCjgKEgXWjIIESIAEkoGAGg2RWQOJcMjW/Gq2wPDhwxMhSUwDCZBAiARi4oSIzHl5efrHCxcvXhz33w15/vnn9ZEd6bniQQLxQKCjpR7byopxV0oKUpx/aQWr8HZtI9riIQFRkpGcogSa0XgQkM66pUuX6mtD5NtT8X6IA7J//3488cQT8Z4Uyk8CJBAmAjFzQkT+Z599VldKxcXFYUpO9IOR3bBkAaEYC+6IFX3+jDFQAh1oO1KOn2Zl49FdfbCw4TxkCF9rb8Y7o07h5dE5uGfhDrR0BBpuoj1PTomWo/GYntzcXH2EPT8/HzLiHq+HzHiQEZ3y8nJ+IT0MmcjOkTBAZBC2IBBTJ0S+G1JVVaU34tetW2cLIIEIsWfPHn0almzJK8aCBwnYnkBbHV59dAF2jK/A/l8/hbvTe3WKnOpAVsESbK6ZCfx8LhZvPY6k9kPIyfZFOVkElBH2oUOHYvbs2XH5AUNxnsaOHavPfJBNaXiEQoCdI6HQ47v2IxBTJ0RwSON97dq1mDNnDuJpfYjs7CUflZKF6E899ZT9cpYSkYAHgQ5c2LcVq3emYfKDP8QtHrX/Kjhy7sfk3DMoe60GR5PWCyEnj6LDCzEjICPsv/rVr/Tva8lUJtlhKl4OWQciU6/FiZKZDzxCJMDOkRAB8nW7EfBohoQq4L/8y78EvPWu7JYljXnpLZHRBbsf0rPz0EMP6Yp1xYoVkLm7Vg8xIKdOnbL6OJ8jgTASuIi/HfgTWpCNO751vfdwU/viu3dnANX7cPjvl70/k/BXySnhszjOEigfMFSzBkpLS+NCerF1MtVa1oG88cYbnIYVcq6xcyRkhAzAdgTC6oQ4HA789a9/RUZGBl544QXLC86lEf/SSy/pjoiMLth5EZ44SdKzI4fIGcg6EHl+5MiRkC/hTpo0yXaFgQIlOoHPcfzQCWDAQPS7+cpET2wI6SOnEODx1W4IyPcx3n33Xd1+BDKqYZw1YPfpy5IuGbWR9ZK7d+8O6JsgMnpSVFSk28rPP/+8G5rJdJudI8mU28mS1rA6ITItqaGhAfIhokWLFmHcuHGWFa3REZFFeKJkA1HQ0cgwmS4mTpIc4lDImhYrx8GDBzFx4kRIuuSoqKjAW2+9ZeVVPkMCYSRwA/pl3gp8fBTHTyXrKIcVnORkhRKfCY5AWVkZrrnmGt0eSKdUIKP/si5ETV+eMWOG7WykEJGZAj/5yU9cDojV7XjF3stGLzfeeKO+iH3YsGH6ovzgKCfiW+wcScRcTfo0aRE6qqqqtKFDh8rX0LQJEyZou3fvthzT2rVr9femT5+unThxwvJ7kXrw4sWL2rJly1wyyW8rh8heWFiovyccJF1W37USPp8hgcAItGvnaxZoDmRpRTWnvL/a/pFWmuvQkFuqNbR7fyTxr5JT4udxbFModqCiosJlG8RONDQ0WBZKvSu21Q42Ugn+4Ycf6nZfbL+cWz2kfRBse8FqHPH/XKtWV5KjATO1iuavfCTHyjM+XuVlEogBAdmeM2KHKNry8nI3RWtVYYoTIw13UUyicGN1KKUqskharBySbuVIyXtiYKym20r4fIYEgibQulcryXFojqkVWpOHk/Gl1lTxuObAYG1qxTHN43bQkcbhi+QUh5kWfyKfOXPGo6NKrlk5jA13sZexPIw2LxDHSBwv6WwUOyl/YuslLB7eCLBzxBsVXotvAhF1QhSaYEcE5D2loESxBdJTpOIO9r9R5kB6dUIZAQpWVr5HAtYJtGutH23QpjgcWk5RqVbTcL7z1fZmrW5DkZYDh5azoFprTmoPRJCQk/UyxSdDJSC2TWycNMRVx5uVxrjRRoqtjKaNVGkWZ0jJLjMGrMgtjpaaXSBplnOrzpeKNyn/s3MkKbM9kRMdFSdEAZRRBaWslKJV9/z9NzbsRdEGMrXLX7je7okSNypHGf2wolSDNSLeZOA1Eog0gfbmOm1rqTgdnT2Q0hBwTCnRttQ0aK2RjjyOwienOMqsBBDVaOvEVlqd0iQjCGJTpR7LKHw0GvRi89R0Y6uyii01yhorxyl+iwo7R+I37yi5NwJRdUKUAEYlJMrLSu+NWXmJwhUHQXqCQj1EYYvyVw5SIIpc3lWKOJD3QpWZ75MACZAACSQeAbF1wUxjFltkngYc7g47kc048qE6E+V6d4e5E1JsLo/gCLBzJDhufMt+BGLihAgGbwpTrlk5RAkaG/6iCGX0QpwbcWj8OSYShzwjClAUttHxkHO5bkWhmg0Fe3Ss5ByfIQESIAESsELAOCVYdXBZsU1i48SJUSMj8l9sndhNqzbWKJ/IIXbROENAbKXYWyvymNNhdXaBUQaekwAJJCaBFElWLLcIky+Py17iJSUluhjl5eX6NzSsfABQ9hP/6KOPsGvXLmzdulX/KFKgaSksLMSYMWPw7W9/2/KWu7KlomxHLB9hki/BrlmzBla3IQxUPj5PAiRAAiSQvARki/fnnntO/2K62JulS5dCvhnS3SFb3h44cEC3j7JlvjokjJycHAwePBg9e/ZUl93+Nzc349NPP3XZZbkp702ZMkXfpl4+ntjdIfHLhxXnzJmjPyq2dv78+QF9W6u7OHifBEggvgnE3AlR+KRhL47Itm3bdGVnVdGq9+W/OCWnT5/GsWPH0NbWZrzldi7KV/Zpt/qdD/WyOEwiozhNcsj3PsaPHx/QF9NVWPxPAiRAAiRAAlYJyLepli9frnd+ybe4Vq5cGdBHAMV+HT58GEeOHMG5c+fcHAyzDMpR+frXv67HEUgnnYQl39RavHixS1Zxoqw4LmY5+JsESCCxCdjGCRHM0nOyfft210f9pk+frn+sSL4wG8tDnJtXX31V/wCjyLFs2TLMmjWLPTqxzBTGTQIkQAJJRsDuowvi6MjXzlVnoox85OXlJVkuMbkkQAJWCdjKCVFC26XRb3aKgul9UmnifxIgARIgARIIBwHzNOZYj8qLzZZRGjWtWr7qPm3aNM4SCEdmMwwSSGACtnRCFO9YTn8Kx/QwlQ7+JwESIAESIIFwEzDbqWivTzR31Mm6jyeeeCLgqc7h5sLwSIAE4oNAqp3FlGlY69evR1VVlb5OJD8/Hz/5yU8gijdShxpOHjFihD6kLAvlZeG7lYWAkZKJ4ZIACZAACZCAmYBsiPLb3/5WX58o98RuzZgxA2LHIn2IHR45cqQ+fVpmCezevVtfpxLoWstIy8nwSYAE7EvA1iMhRmzS47JlyxYUFBTol6XHRdaMhGu9iAwnb968mTt5GKHznARIgARIIC4ImKcxy5SoBx54IOxrF41TwWQBu6z74AYtcVFEKCQJ2I5A3Dghipy3uaehKFo1nGzcdYQ7eSja/E8CJEACJBBPBIzTmMPpJJg76rhBSzyVCspKAvYkYOvpWN6Q9e7dWx/y/fDDDyFDwLIH+bhx4yDbFwZ6yP7rMr1LpnnJIYv75Hsj3EowUJJ8ngRIgARIwA4E1DRmmR4lh5rGLPYu2EPsq9hZsbcyA6GhoQELFy4M+yhLsPLxPRIggfgkEHdOiMIsjoI4DOI4yCGKduLEibCiaJuamvRtBL/3ve/p6z5k2FrWfXArQUWX/0mABEiABOKZgKwXEbsmNlK2zBV7J9vniv2zeog9FbuqOurEsZF1muGaBm1VDj5HAiSQmATibjqWt2yQKVXmL7N626HD6nPe4uA1EiABEiABEohHAt6mMfvbQtf8vGzQMmnSJG65G4+ZT5lJwMYEEsIJUXyNC+bkmlFxmr82KwvbpaeIBwmQAAmQAAkkAwGxkcaPCS5dutRt50dvG8DIwnOZBs2DBEiABMJNIKGcEAXHvHf6DTfcgOrqan2bX+7koSjxPwmQAAmQQDISEHu4ePFi7N+/X19buXLlShw7dszjGqddJWPpYJpJIHoEEtIJEXzmXa8itV1h9LKKMZEACZAACZBAeAiYRz0kVNlNyzw6Ep7YGAoJkAAJeBJIWCdEJVXmtsrfwIED1SX+JwESIAESIAESAPSF6s8//zy++93vwt86EcIiARIggXATSHgnJNzAGB4JkAAJkAAJkAAJkAAJkEBoBOJ2i97Qks23SYAESIAESIAESIAESIAEYkWATkisyDNeEiABEiABEiABEiABEkhSAnRCkjTjmWwSIAESIAESIAESIAESiBUBOiGxIs94SYAESIAESIAESIAESCBJCdAJSdKMZ7JJgARIgARIgARIgARIIFYEQndC2hpR+/YqFKSlICXF+XdXMcoqd6KxrSOwdHUcQdnYgRhbdgTyZkdjGcamZKO49nRg4fh62hQ+9N9pSCuuxQVf70Tl+j/QWHYfUtIWovaCL2YduFC7EGkp96Gs8R9RkYqRRJKAyk9DvVH1x/U/zVUX0NaIHauWoVzlvW3KrpGRlXJsfD7C5xFldBq1xdlIGVuGRl9V1qoOu1CL4jRDXkcYC4MngdgScOqJlJSI2l5L7YeI6ojYUk6M2J161mUTvdlLQ5uIdjKgbLdUR2DN1gUUseHhKw3ngZ92HEflk/mYfXkWttZ/iXLHVWJ20da4A68um4OcbfNQ+/JkDOoZnK+Tmj4VVdrUwOWy+kbqIEytakYEY7AoydVIn/oWIplUi4LwsagTyEJRzXtYMeomPzF34MK+DSgoPIqlP/bzWMxvsRybsyDiOswcIX+TgN0JdBzD7jdPYm7J0zi8+n3ULcrBqF7BtRH8JdVS3bNNG8BfSngPjgWoObK0m3JCOxloSbFURwINNMDnQ6j5Hbiw8zXMLvsWli6ahmG6AyKxp6Jn+ljMXfQUMjeuxa/3nQ1QJD5OAiRAAiRAAiSQeASk3bARiw+NxI+m/zvuz3wLK95u1Gc+JF5amSISIIHuCITghFzCZ8eOosVHDJ0eVp1bD29HSz0qVxUgzTW0NhbFZbU+p215GyrqaNmH8uKxzqlfmShYVaW/33GyEtPSvE3d6hxK8jrlyttQbEcL6suLcZdTxrSCNdjR6H+ylrV0XUJL/SYU35XWKXtaAVbtaESbzs/LNBaRo7JrmltawWpsP3DSB21eTlwCMm1rMQaN/jlasAXTMnq4T2H47AC2G+qUZ3mVcleJVQWZ7tMla1XZU9PC7sP62p1e61YX2wtorC3rKsMp5vrrpRzL2KiPOtsVrvksnDID8MnoEk5Wzkaat2mQ+hSpLn3iXsdF7/wOBz77sktw55Squ4pfcrEWnfO5uiIRSQAAD/ZJREFUx5RSU9pED2w/gM+6Quo8M+mhFJni6soz88P8TQLxQuAs6qqqgcljkH19f4y4fwiq3/wvHHWb0iizKWpR5rLzKXAv/2p6yMuo/e+Xu6aC31WM8voWl0Pj3n5Qem4sitcvd76TjeIdu1A21jAlW02NXL8D+wJsB8RLDiSmnPFuJ/21D33kmKmNmJKShruKy1Braq/6s7/udaQznm5tnQ9xgr0cghNyNQaO/XdMdWzBtJyZWPX2No/EuwnVtg+rH5iJbVc8gvp2DZqmob15Hq7Y9AhmvlrnbIy7veHxQxyNGVkTsQEz0dDaDq31txh5aB5yntyKFscP8eBkYNNv/oiTRoV24S+o2gRMHvsd9PII0XRBppfNyEX2hiswp+E8NO08akceRkHOQlSevGR62PnTUrqksTMXWdlvAHNq0aq1o7V2FA4V5OPJyuMupdkVwTnUr56B7LVnMWGnyNGOxkX9ceAPO3w6fV3v8iyxCKSi16ilOFKzAA5MQmnDF2heMcpVlls27sCB/gvQqGnQ2pvwxi3vIXdmKer19VgdaKt/GQ/csw1XPF6NdnlG+xLNT1+DTaPn4tX6cwZUW/DIkmpcO22Ls26uxi1/eNxQNy/gSNlTyHloF/qsqNfDam9+Bn12PYmMe150xmcIznnqr8661VPXq+GUuTNQ34yuxC1j8jAZ7+A3758w1MMOXKh7H5uQi7HZvQG9jt+PtacmYKfoHW0PFvU/ij9sPOyS2hkTdm76M3ov2AOt/e/Y+Ug2rnN7wpm27NdwasIWtEp+NC5A/wM7sNHYm+PUQ/fUfh0rmr/U63/rL7+NXQ/50hdukfAHCdiXgJs9vhoDR4xDbvV72H3UsM6xrQ6vzizCroz/r7OOuHTWYryl1sRJCqtn46FfAo/XSx05j4Y5V2BD9gysdtNrZhTV2LTbgQWN7WhvfhOP3HGz+QEALah+ZBUqrv0p3vGqV728wksxJhDPdjLQ9qGg7mwj3rOth7P8i/3fj6eveBOjXfYfCNj+WrZ1YcxuLaSjXWtteE8rmTJYA+D8c2g5Rb/SKmoatFZX2O3a+ZoFmsOxQKs53+66qmlfaA2lkzTklmoNcrn9I600d4CWW/qRpv9sKNVykaUV1ZzSXM+6heEMF5O00ob/1VrrVms5+vkXzjhM8ZrC74zPoTmKarTzEr1bfM4gztdoRQ6HSyaD8PJGAOnqiqczjFNaTVGWM+1ODiptepwq3SpGY1pV+tQ9/o8/Aio/Vb3x8l+VB1XOjGVbL8vmMqXKsNQHKSOdZUyVbxcjt3qg5DCXN2P51DRNL5ODtakVx/S66QrLrX6YyrGq3650yFsqPiWjKyTnSRhltsToc62u5EddOkiXwiiDU163NMhD3vjApUtUqtx1ijFc9YRiq3SMLz6+5DCEw1MSsDUBs35QNt9dj3XWGV/6QRLorHuOx7WKpi8NKXavX+51T9Urk54z6whdn5nrsXrXn0wGMXgaRgLOvHa1Lz3tZJd985JP5vx1SuZextzLjUv4aNlJrzI6063axi6hnCde24hm+++lvpnsr9c60p2tM8sS4u/QFqY713/MKx+Lucvr8c6fjuOrT7bhicJHkL8ScEzZ4FqY3mvUC2hulmHWP6LyfVkn0oFze9dj2spqIHdc926VvphtN5A5Dn1dC93F+30BzeL+yNExHpNzX8abu4/h4fRBSIUa+l2JbFn4Zhwhcb7S9e8fOLr7PVSjP+7v27Prcq9RWNHc3PXb7cwZfzfp6jj6X3izGsi8Pw1dId+EUSvq9BoF/AONrnCdvbAt/bHUKIew7jsQmTjqepIniUDA2sL0wFL6CRqa2oD0zjLWDJlGtQ3vn2sHcAZ71z6LlTuB3Pv9hdoTfTP6A5uOoqntMvrIyEDLt7B08D/Dbfi0ZxoyMoFNDc1ow23uAVqps+5vAAiXzB1I76psHrEAXYy+9+M85BZKb+wDSE+/GlC9tW/I6OlZ1FZVoyXzMYPekeCcfA56CdrXJT3cZmQuNeoBCUoYXoPOoDp1VosjF7f1kY0+1OGs/y2voKpuLkb53chAvcP/JGAjAk594Jg8q9Mei2ipt2HE/SPQsrhrgXpq2mDcnbMYi0t/j8Fjr0Zb3x9iVLqXeQyZQzDYtRZVAuuskyqsnLAlXdneaqdevTpsITMgiwQsLUy3GJbrsS4bIG2xWNnJ7tuHLoG7TvR2aR1k18zayj9Cn9Nwbi/WTluJnZgE3bRbsL8dXQ1PwNleDout65K02zO39kS3T/t5INWRhQl5ebh3XjmaZWi0YgEyNi7Ak285F521HUZZwXdxbcYDWLv3jL6A/fqxK1FXOgk4JA0dvx6Cn5gNt1L7Y+zMcTi0eCN2yla3utHvg7n3DXFNXzE8HZ7TsKfL/1qb8AjNUJKDQAfajpSjIO06ZIx+BXvPSR37vzH2l5UozQUO6Y6DFRLdl8mWg8fwWRiqsL67XlhktpKuzmdSB47GzKkfYXHpf+ECnJ0AGQ/ivmG9gY7TOHbQVyeE9TjkyY7PjuGgcdqVv9dbfo7R113RtY4nJQVXZExDtb93eI8EbEygs7HVgpaVo3Gda11oD2RM2wK0VKOqzrmJTc9hmPfOTrxxx+eoWPIIRmdchxSP9Wd+EtpyFMc+8zF92s9rvJWsBOLRTsr06GlIuzYDo9fu7XRCrh+PX9b9Crmqgy3Q7AyjrQsk6uBHQmRR9/hRWHz7GzhimKPeGXkvpE+cgsm5GzBNFp09fBvw1v/BtB0jUdG0Gnm3qB4+WWD2CYCBgcjs59mrnHO8i1BV9zNk431syszDzu9d7+edUG79A41hT9dV6HPbQDg44hFKxvBdIdDRiLeeXIAd4yvQtD4Pt6guB1l8eagFuN0qpu7LpOP229AnFZ4LrK1GoZ4Lm8wqQAv/U2/FmAfvAR6S3tjBQNUuZE4uxff0EdebcNvtaXAOU1gIzPcjqX1uw+0Oi0HllqJh+1SkqzzzHSzvkEAcEDiNnaWvoNpruZZ2wDiMXvE7TMtxlvme6RiVJ38zsEIW4G79DV6aPRo5DTU4suI7/tPrGNg5iuix24P/13g3SQmEzeZEz052NL6NJ6ftw/iKY1if1885O0EW51fjEAIw7cYsTw2frTMG29158CZODaNueh91Pj+wdw1y7/8BBqa2oanhE8A8fNrxvzh32rDDjD9pnfGZR006V/cbPvTVawjum9sHm37zH3jzD7uQqcfvL2B1z7lIzuxFOnfQ8v5RMmvpSh34A9zv0fOsPthk+NCOLkoqemWPwWSHc6hQiSffX2k6qhcw1yWekIA/Am3NaDgEZA7/NhyGmt7Reg6Bff5TlcmPsOfw391nNao4MkxTjEQuq3XWmAYVXsgyGwPt7jwVvYZNxNyMavzmzS34w6ZbcP+I25yKvTeyx+bC4TFa66z73QVtvN/rOxg7Oc1zBEpP80Xnkyq+AzjcYuzNlUXta3AXP1ZqJMrzeCGgz0r4ElNnjsZAgy7qFN9Z5s0L1FXaUh3IynsYBZOz4Dbi6qNOOmTnrQh8d0SJw/8JRiBsNic4OxlY+1DYq7bgtzDcbXr0ZbSeM+zkGrD9VbbHPDMpCFsXQBHxUAfW370a6fc9g9K738FDc1aj0rg1nmzJueBJTLv0OF64Lx2pUErmTWzYebKzEdPRgn0vPoPZZeYdZnxJcDUGjp+BBRlvYcnyGrTI1I+Ok9i54U1U5xQ645F3r4fM8c4sexKPrDY2JnyF23U9deBYFC+4ESuXvIxavQFwCS0738Sm6iEoeSHPS6+kxXSl9sf44pnIWLkCy2s709/R8gE2bDqAnJJ5uE/moRuPXiPwxLrvY9NDxSg7IoVK1tJsxbIlG7g7lpFT0pyrOcmS4A5cbLvo7gj44uBs9FZvehM7nQ3ajpY9eHHhsyizOi1Ihd0rGz9dOgzbZz+DF/c5t8GUqYhznsTKDGP9Uy/If6t11vBOOGU2BNvtac/v4MeT+6PskdlYnTkOIwaqOpmKXjkzsW686LlNOKJPG72AxsrVWLKyvttg3R+4CTlPLMT4TU9iTtnhzh0B246gctkKrHTlh4pvF2YvXI99er511v8l814GvOkL90j4iwRsRkDtNncPHhxzq/uaMl1SZydAzgF9PedlfVvrsSiuPOLcNbNzLWnVPrg7MS0bsGTZVucW/zI9pRgPbfo+1j0xInLTr21GluIYCcSpnQy0fQjl7OzGpg0fdLaFcQkt+9Zj4eyXDW3EQO2vsj3hsHXGfPF/HoITIuvABmPqr6vxTt512DsvC1c453lekfUyTg1dgIZ3nkSWPqVBEjcH72y4HX8a3bfzub7z8cdbC7C1oggO/zK67qY67sbSzZvxcPsqpF2RgpQrhmJJ+0Oo2/y4M57ORzvneA/WF7x3NSZcwfg+Sb0Fo5ZuQN3DF7Ek7Z+QkvJPSFtyEQ/XrcfcLG9Tuqym6yo4Ri3A5rqH0L5kqJ7+K9JWof3hzdg8d5hhsboS7SrckvcCdpYPxq5RMh/2Clw7sw5D5zyBXPUI/ycIgXqsHH2z29z/FNd86RSoEbhOB/k8pmV8DV/L/w/Tvvq+UNyEnJ+9gg3D/guj9fKcgr7z/4RbC15BRVGWr5d8XO+FQVPXYOcbI/FZsbOuX/v/omHki4Z67vmq1Trb9WY4Ze4KtfszteW4wzl6a3gjtR/yXqxAeWYtRl0r6zQGYebeb2FOyUTDQ9ZOU2+ZiBd3rkLmrp/gWsnna5/E3qFTUZJ7TVcAzvjeGPkpivV8uwLX5mzDzXPe9KEvul7lGQnYjkBHI95e8RYy5k7EMF8jFHonwBBUL96IP/Z5ABvqZuLmbZM664jYP738v4alE9XUEwA5kzF56CdYli518jqM2jUY5TtfMEz3th0JChQsAS9r5LrsZNdMmPi0k4G2DwH0GoGfvbMCw/5U0NkWTsnC/D/ehIKtW1BkaFAHbH/DaOusZnWK7K5l9eG4eU5fr/IQ9sysMMyXixvpKSgJkEAMCMjUzvE5BzBzv3HdWgwEYZQkQAJ+CDjXkBx8jOum/FDiLRKIBwKhjYTYMoXOKVSXHsRjud6Gfm0pNIUiARKIJQF9amclLs2dglzXxhmxFIhxkwAJkAAJkEBiE0goJ6RzkbpMofoSc16b5jZFK7GzkakjARIIjoBzgwh9audUvDYr28v0yOBC5lskQAIkQAIkQAK+CSTmdCzf6eUdEiABEiABEiABEiABEiCBGBNIqJGQGLNk9CRAAiRAAiRAAiRAAiRAAhYI0AmxAImPkAAJkAAJkAAJkAAJkAAJhI8AnZDwsWRIJEACJEACJEACJEACJEACFgjQCbEAiY+QAAmQAAmQAAmQAAmQAAmEjwCdkPCxZEgkQAIkQAIkQAIkQAIkQAIWCNAJsQCJj5AACZAACZAACZAACZAACYSPAJ2Q8LFkSCRAAiRAAiRAAiRAAiRAAhYI/P8p2XSYuuR5OQAAAABJRU5ErkJggg=="></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest <strong>two</strong> absorbances, other than the absorbances due to the ring structure and C–H bonds, that would be present in the infrared (IR) spectrum of aspirin.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State <strong>two</strong> techniques, other than IR spectroscopy, which could be used to confirm the identity of aspirin.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.iv.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><em>Any two of:</em></p>
<p>2500–3000 «cm<sup>–1</sup>» / «absorbance» due to O–H in carboxyl</p>
<p>1700–1750 «cm<sup>–1</sup>» / «absorbance» due to C=O in carboxyl/ethanoate</p>
<p>1050–1410 «cm<sup>–1</sup>» / «absorbance» due to C–O bond in carboxyl/ethanoate</p>
<p> </p>
<p><em>Accept “carboxylic acid” for “carboxyl”, “acetate/ester” for “ethanoate”.</em></p>
<p><em>Accept specific wavenumber once within indicated range.</em></p>
<p><em>Do <strong>not</strong> award mark if reference is made to an alcohol/ether.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Any two of:</em></p>
<p>melting point</p>
<p>mass spectrometry/MS</p>
<p>high-performance liquid chromatography/HPLC</p>
<p>NMR/nuclear magnetic resonance</p>
<p>X-ray crystallography</p>
<p>elemental analysis</p>
<p> </p>
<p><em>Accept “spectroscopy” instead of “spectrometry” where mentioned but <strong>not</strong> “spectrum”.</em></p>
<p><em>Accept “ultraviolet «-visible» spectroscopy/UV/UV-Vis”.</em></p>
<p><em>Do <strong>not</strong> accept “gas chromatography/GC”.</em></p>
<p><em>Accept “thin-layer chromatography/TLC” as an alternative to “HPLC”.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">a.iv.</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.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.iv.</div>
</div>
<br><hr><br>