File "SL-paper3.html"
Path: /IB QUESTIONBANKS/4 Fourth Edition - PAPER/HTML/Chemistry/Option A/SL-paper3html
File size: 454.61 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-746ec5d03ead8d9e8b3bb7d32173f2b4e2e22a05f0c5278e086ab55b3c9c238e.css">
<link rel="stylesheet" media="print" href="css/print-6da094505524acaa25ea39a4dd5d6130a436fc43336c0bb89199951b860e98e9.css">
<script src="js/application-3c91afd8a2942c18d21ed2700e1bdec14ada97f1d3788ae229315e1276d81453.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>
<li class="active dropdown">
<a class="dropdown-toggle" data-toggle="dropdown" href="#">
Questionbanks
<b class="caret"></b>
</a><ul class="dropdown-menu">
<li>
<a href="../../geography.html" target="_blank">DP Geography</a>
</li>
<li>
<a href="../../physics.html" target="_blank">DP Physics</a>
</li>
<li>
<a href="../../chemistry.html" target="_blank">DP Chemistry</a>
</li>
<li>
<a href="../../biology.html" target="_blank">DP Biology</a>
</li>
<li>
<a href="../../furtherMath.html" target="_blank">DP Further Mathematics HL</a>
</li>
<li>
<a href="../../mathHL.html" target="_blank">DP Mathematics HL</a>
</li>
<li>
<a href="../../mathSL.html" target="_blank">DP Mathematics SL</a>
</li>
<li>
<a href="../../mathStudies.html" target="_blank">DP Mathematical Studies</a>
</li>
</ul></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>
<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>
</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="images/logo.jpg" alt="Ib qb 46 logo">
</div>
</div>
</div><h2>SL Paper 3</h2><div class="specification">
<p>Materials science involves understanding the properties of materials and applying those properties to desired structures.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Magnesium oxide, MgO, and silicon carbide, SiC, are examples of ceramic materials. State the name of the predominant type of bonding in each material.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Predict the predominant type of bonding for a binary compound AB in which the electronegativity of both atoms is low. Use section 29 of the data booklet.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question">
<p>Aluminium is produced by the electrolysis of a molten electrolyte containing bauxite.</p>
<p>Determine the mass, in g, of aluminium produced by the passage of a charge of 1.296 × 10<sup>13</sup> C. Use sections 2 and 6 of the data booklet.</p>
</div>
<br><hr><br><div class="specification">
<p>Nanocatalysts have large surface areas per unit mass.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Identify <strong>one</strong> concern of using nanoscale catalysts.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain how zeolites act as selective catalysts.</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>Carbon nanotubes, which can be produced by the HIPCO process, show great potential as nanocatalysts. Identify the catalyst and conditions used in the HIPCO process.</p>
<p>Catalyst:<br><br></p>
<p>Conditions:<br> </p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Since the accidental discovery of polyethene in the 1930s, polymers have played an essential role in daily life because of their wide range of properties and uses.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Titanium compounds are used as catalysts in the manufacture of high-density polyethene (HDPE). Discuss <strong>two </strong>factors scientists would have considered in choosing these catalysts.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Describe a structural feature of low-density polyethene (LDPE) that explains why LDPE has a different melting point from that of HDPE.</p>
<div class="marks">[4]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State <strong>one </strong>environmental impact of the disposal of these polyethenes by using incineration.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Lanthanum metal may be produced by the electrolysis of molten LaBr<sub>3</sub>.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State why lanthanum cannot be produced by reducing its oxide with carbon.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the current (<em>I</em>), in A, required to produce 1.00 kg of lanthanum metal per hour. Use the formula \(Q(C) = I(A) \times t(s)\) and sections 2 and 6 of the data booklet.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Lanthanum, La, and antimony, Sb, form compounds with bromine that have similar formulas, LaBr<sub>3</sub> and SbBr<sub>3</sub>.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Determine the type of bond present in SbBr<sub>3</sub>, showing your method. Use sections 8 and 29 of the data booklet.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Lanthanum has a similar electronegativity to group 2 metals. Explain, in terms of bonding and structure, why crystalline lanthanum bromide is brittle.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Aluminium and high density polyethene (HDPE) are both materials readily found in the kitchen, for example as saucepans and mixing bowls respectively. In these applications it is important that they are impermeable to water.</p>
</div>
<div class="specification">
<p>Both materials are also used in other applications that are more demanding of their physical properties. Carbon nanotubes are often incorporated into their structures to improve certain properties.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Discuss, in terms of its structure, why an aluminium saucepan is impermeable to water.</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 name given to a material composed of two distinct solid phases.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State one physical property of HDPE that will be affected by the incorporation of carbon nanotubes.</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>Describe how carbon nanotubes are produced by chemical vapour deposition (CVD).</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the property of carbon nanotubes that enables them to form a nematic liquid crystal phase.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.iv.</div>
</div>
<br><hr><br><div class="specification">
<p>Chemical vapour deposition (CVD) produces multi-walled carbon nanotubes (MWCNT) of a more appropriate size for use in liquid crystals than production by arc discharge.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the source of carbon for MWCNT produced by arc discharge and by CVD.</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>Discuss <strong>three </strong>properties a substance should have to be suitable for use in liquid crystal displays.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question">
<p>Catalysts can take many forms and are used in many industrial processes.</p>
<p>Suggest two reasons why it might be worth using a more expensive catalyst to increase the rate of a reaction.</p>
</div>
<br><hr><br><div class="specification">
<p>Nanotechnology has many applications.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State equations for the formation of iron nanoparticles and carbon atoms from Fe(CO)<sub>5</sub> in the HIPCO process.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline why the iron nanoparticle catalysts produced by the HIPCO process are more efficient than solid iron catalysts.</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>Discuss one possible risk associated with the use of nanotechnology.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Propene can polymerize to form polypropene.</p>
<p>Propene monomer: <img src="images/Schermafbeelding_2018-08-08_om_17.53.44.png" alt="M18/4/CHEMI/HP3/ENG/TZ2/05"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Sketch four repeating units of the polymer to show atactic and isotactic polypropene.</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 chemical reason why plastics do not degrade easily.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Compare <strong>two </strong>ways in which recycling differs from reusing plastics.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Civilizations are often characterized by the materials they use.</p>
<p>Suggest an advantage polymers have over materials from the iron age.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Liquid Crystal on Silicon, LCoS, uses liquid crystals to control pixel brightness. The degree of rotation of plane polarized light is controlled by the voltage received from the silicon chip.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Two important properties of a liquid crystal molecule are being a polar molecule and having a long alkyl chain. Explain why these are essential components of a liquid crystal molecule.</p>
<p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxUAAAEECAYAAABeCBkdAAAgAElEQVR4Ae3dD4yc9Zkf8O+sI45ejROhpOcdSA9xlg0pjkjsc9vAFQOJN9aVFrkXo0twTWwRmgJxoMAeJiRKDFwAB+QQ8g9lAzEhgYQVNI2oTbKyU2gU146SGF3tlRWRHuy6EkLc2qoAnWeq2d0xu+vdBZZdXr+zn5Ws+fe+v9/7fJ7Z8fvded+ZSr1er8cPAQIECBAgQIAAAQIEpijQNsX1rEaAAAECBAgQIECAAIFBAaHCE4EAAQIECBAgQIAAgbckIFS8JT4rEyBAgAABAgQIECDwjrEElUpl7F1uEyBAgAABAgQIECBAYJTAyFOzjwkVjQcbwWLkQqPWdoMAAQIECBAgQIAAgVkrMF5WcPjTrH06KJwAAQIECBAgQIDA9AgIFdPjaBQCBAgQIECAAAECs1ZAqJi1rVc4AQIECBAgQIAAgekRECqmx9EoBAgQIECAAAECBGatgFAxa1uvcAIECBAgQIAAAQLTIyBUTI+jUQgQIECAAAECBAjMWgGhYta2XuEECBAgQIAAAQIEpkdAqJgeR6MQIECAAAECBAgQmLUCQsWsbb3CCRAgQIAAAQIECEyPgFAxPY5GIUCAAAECBAgQIDBrBYSKWdt6hRMgQIAAAQIECBCYHgGhYnocjUKAAAECBAgQIEBg1goIFbO29QonQIAAAQIECBAgMD0CQsX0OBqFAAECBAgQIECAwKwVECpmbesVToAAAQIECBAgQGB6BISK6XE0CgECBAgQIECAAIFZKyBUzNrWK5wAAQIECBAgQIDA9AgIFdPjaBQCBAgQIECAAAECs1ZAqJi1rVc4AQIECBAgQIAAgekRECqmx9EoBAgQIECAAAECBGatQIuEihfS07k0lUplnH+Ls3Zzd/b0v/qmmlzr7UpHZXW6el9+U+sVv/DL6e1anUpHV3prb/PW1Palq2NBOrr25e2e+m2u1HQECBAgQIAAAQIjBFokVAxX1H5jfv4PR1Kv11/7d+gHOW/vF7L04/dmz2G7uiN67yoBAgQIECBAgACBaRForVAxHsncs3LZTddkxY47s/GRXn9BH8/IfQQIECBAgAABAgTegkDrh4qjOP3Zu78vhwdv13K4tyddnR3Dh0tVc35nV3p6B44ufeyVV9O/pzub1y5+7RCr8zvT1dN7dMyBno2pVjrSed+Xs7baOBRraTp7Xjh2qIGedFar6dj842zbvDbVwcO2GtuwNXv6X0jvk3cPr19Jde292TXq0K2B9PZ0pfP86vB2dKSzqye9k74L09j2ra+7Tq1/Vx44atI4bGzb8Li1DNU2tp7hw86qG9MzMMG7QLX+7HmgM+c3D00bZdagGT5cq5SHmh3bWvcQIECAAAECBGajwCwKFUuypuP9mZdaDu/bmiuXb8jO+Z9P35F66kf25Pb5O3Ppoo9n856Xxnke1HJ4z735+EWPZ86V23Nk8PCqV9J38x9n64XX5puj1tmerU+158beIznS93A+tezkccZr3NWf7dffl57Tb0xvvZ4jfQ/kX+/qzNLq+bn1mWX58nP11A/tzS35Zi7+3H/L84P77APZ13VNll+6M/Nv3zO4HUf6Pp/5Ozdk0UVbJji869U8331tllz0s6Pr1A99JYt2bsjyDY8Nj5vUnu/O5Usuzv25IvsPHUl98LCx60YtM0EhE99d+0O6L1+Ri3r+eW7veyX1+pEc+sb7svPS/5AN3X8YftfoxCxc90jq9UeybuGJE4/lEQIECBAgQIAAgeNWoOVDRa3/6Wy59e5sX/6JrB7cwX8xu757T55c+cXctuGctDcE2tqz7Jqv5MEbDub6jd3jnOD8YnY98v3sX7M265e1ZwjthLQvvyRrVuzLk789OOKwqiVZs/Yvc8bctrS1/1n+bO7ExO03dOamVWdk7uAmfCAfXlZNVlyTm5rbNXdBzj3vzPQ/sTv7G+9EDOzOdz+3Kyu/9qVsGN6OtvZzcs09W3LD/gkO7xp4Kl+9qjuLb7nx6DqZe1bW3bMla564LV/d0Xgn5eUc2PbDdOWy3HzTxVnY2Oa578tfrb0o6fphth2YysnqtQzs+Fau6jozt9y0PsvaT2hUmblnrMk9D16UJ676VnZM9O7GcfvrYsMIECBAgAABAgTGE5h4j3e8pY/3+/r/Nhe+c85rhydVKplT/VIOnve32f3QlVnS2Fke+F22be3L4nPeNxQojtY0N6cuOj3ZeyDPHXMo0btzwe2703f70hzseTzd3d3p7r4vnRdekPXb/9/REWb2Si0Du3+Wrf1n5pyz/mQ42AzPOLeaRYsz4vCu5pY016nm7NPePc46fdm67XcZqD2bpx5+Klm8IKceDUFtmXfBbemb8jsIL2b3tu3pb1+Q0+Y3AkXzpy1zT12Qxf3bs233i807XRIgQIAAAQIECJRYoLVCxXif/lTfltvX/dssGfxLeVI7+Gx+0z9Jx/oP5NmDYz9+tnHI1ANZW31nFl349fzqpcaxSP8sHd/ozndWjLczP8n4Rx9qz+JF1cF3KY7eNemVV3Pw2QOZdNN/82wOjntqw57cceF7RoWtypwzs377ZKNNujFv/MHxgt6i9dn+xkewJAECBAgQIECAwHEu8I7jfPumffPa5p+Ws9uT30w0cvMv6wdHLFDrzSMbbsyTKx/Nc/etyinNKNY44Xpvf3L2iGVn7OoJmX/agrTnwIQztJ99Wua3JSM3fWjhj+U7+7838TkLtX0TjvmWH1jxnex/Yl0WNs3e8oAGIECAAAECBAgQON4EZt+u3rz3p2NNNXuf/rv0j/qr/uE8t//3Yw4BGm7X4b7s35tjDpmqHXop43y20wz1uC3zln44a9r/d55+5v+OOIcjSXP7jnnnY7J1dmXz+cNfVNd2Ws695NxjDv0a+gLAajq6evPHjUOW3lRlJ2dpx4q07/11nhn16VWNk97vzvk+7elNaVqYAAECBAgQIHA8C8y+UJGTs+yTV+cjT3whG7c8PRwsGp+q1JlL75ifO29bdexf1YeDyPatD2fH8A7y4AngG7+QrrfhCKKjT6B5S/PJW5blias+ny27+oeCxeFn0nX1htyx6Prctnrh6PMmGivOOzef+dp5Y9bZl+5NN+f6XDm8zolZsPLy3LjokWz68s+HTGrPZ8f9D2f78qFx37HgQ7lkRV+2PvDT7Bs852Qgvd13ZdMde45u3ugrbZm3/Ip8beXOXLXxvuGPxW18lO9j2XTdvcmd12W1T3saTeYWAQIECBAgQKCkArMwVAx9AtG9O7bkvINfSnVO4/skzsin95+TB/c/lOuWvGucVr47yz/79dy/7H/mwuofDZ6bcOrf/DLvXfv1PHrDknGWn6m75uWMdXdnx4Pn5WDnksxpfPfDSf8l+8/bkv0/2TB0IvoxU5+QU1bdNmadj+Xx91zx2snrg58+9ZHc8tBDuezI5iGTOX+eTUcufW2ZtoVZfc93c20258yTGifDfyzfObQiN3/7Y8fMePSOtj/Nqi2P5sHz/k86B93m5KTlj+c9Vz+ch65dNnw+ie+pOOrlCgECBAgQIECgpAKVer1eH7vtlUol49w9djG3CRAgQIAAAQIECBCYZQLjZYVZ+E7FLOu6cgkQIECAAAECBAjMsIBQMcPAhidAgAABAgQIECDQ6gJCRat3WH0ECBAgQIAAAQIEZlhAqJhhYMMTIECAAAECBAgQaHUBoaLVO6w+AgQIECBAgAABAjMsIFTMMLDhCRAgQIAAAQIECLS6gFDR6h1WHwECBAgQIECAAIEZFhAqZhjY8AQIECBAgAABAgRaXUCoaPUOq48AAQIECBAgQIDADAsIFTMMbHgCBAgQIECAAAECrS4gVLR6h9VHgAABAgQIECBAYIYFhIoZBjY8AQIECBAgQIAAgVYXECpavcPqI0CAAAECBAgQIDDDAkLFDAMbngABAgQIECBAgECrCwgVrd5h9REgQIAAAQIECBCYYQGhYoaBDU+AAAECBAgQIECg1QWEilbvsPoIECBAgAABAgQIzLCAUDHDwIYnQIAAAQIECBAg0OoCQkWrd1h9BAgQIECAAAECBGZYQKiYYWDDEyBAgAABAgQIEGh1AaGi1TusPgIECBAgQIAAAQIzLCBUzDCw4QkQIECAAAECBAi0uoBQ0eodVh8BAgQIECBAgACBGRYQKmYY2PAECBAgQIAAAQIEWl1AqGj1DquPAAECBAgQIECAwAwLCBUzDGx4AgQIECBAgAABAq0uIFS0eofVR4AAAQIECBAgQGCGBYSKGQY2PAECBAgQIECAAIFWFxAqWr3D6iNAgAABAgQIECAwwwItGSpqvV3pqFRS7ezJwESAtX3p6qimUt2YnoHaBEu9nN6u1alUlqaz54UJlklafb6wSuK50PgFaPXnuvoaTT4eXxs99wb/Azoue+O10Wvj8O6R5+fQr+m07YMOu5boolKv1+tjt7dSqWScu8cu5jYBAgQIECBAgAABArNMYLys0JLvVMyyviqXAAECBAgQIECAQKECQkWh/CYnQIAAAQIECBAgUH4BoaL8PVQBAQIECBAgQIAAgUIFhIpC+U1OgAABAgQIECBAoPwCQkX5e6gCAgQIECBAgAABAoUKCBWF8pucAAECBAgQIECAQPkFhIry91AFBAgQIECAAAECBAoVECoK5Tc5AQIECBAgQIAAgfILCBXl76EKCBAgQIAAAQIECBQqIFQUym9yAgQIECBAgAABAuUXECrK30MVECBAgAABAgQIEChUQKgolN/kBAgQIECAAAECBMovIFSUv4cqIECAAAECBAgQIFCogFBRKL/JCRAgQIAAAQIECJRfQKgofw9VQIAAAQIECBAgQKBQAaGiUH6TEyBAgAABAgQIECi/gFBR/h6qgAABAgQIECBAgEChAkJFofwmJ0CAAAECBAgQIFB+AaGi/D1UAQECBAgQIECAAIFCBYSKQvlNToAAAQIECBAgQKD8AkJF+XuoAgIECBAgQIAAAQKFCggVhfKbnAABAgQIECBAgED5BYSK8vdQBQQIECBAgAABAgQKFRAqCuU3OQECBAgQIECAAIHyCwgV5e+hCggQIECAAAECBAgUKiBUFMpvcgIECBAgQIAAAQLlFxAqyt9DFRAgQIAAAQIECBAoVECoKJTf5AQIECBAgAABAgTKLyBUlL+HKiBAgAABAgQIECBQqEBLhopab1c6KpVUO3syMBFvbV+6OqqpVDemZ6A2wVIvp7drdSqVpenseWGCZZJWny+sknguNH4BWv25rr5Gk4/H10bPvcH/gI7L3nht9No4vHvk+Tn0azpt+6DDriW6qNTr9frY7a1UKhnn7rGLuU2AAAECBAgQIECAwCwTGC8rtOQ7FbOsr8olQIAAAQIECBAgUKiAUFEov8kJECBAgAABAgQIlF9AqCh/D1VAgAABAgQIECBAoFABoaJQfpMTIECAAAECBAgQKL+AUFH+HqqAAAECBAgQIECAQKECQkWh/CYnQIAAAQIECBAgUH4BoaL8PVQBAQIECBAgQIAAgUIFhIpC+U1OgAABAgQIECBAoPwCQkX5e6gCAgQIECBAgAABAoUKCBWF8pucAAECBAgQIECAQPkFhIry91AFBAgQIECAAAECBAoVECoK5Tc5AQIECBAgQIAAgfILCBXl76EKCBAgQIAAAQIECBQqIFQUym9yAgQIECBAgAABAuUXECrK30MVECBAgAABAgQIEChUQKgolN/kBAgQIECAAAECBMovIFSUv4cqIECAAAECBAgQIFCogFBRKL/JCRAgQIAAAQIECJRfQKgofw9VQIAAAQIECBAgQKBQAaGiUH6TEyBAgAABAgQIECi/gFBR/h6qgAABAgQIECBAgEChAkJFofwmJ0CAAAECBAgQIFB+AaGi/D1UAQECBAgQIECAAIFCBYSKQvlNToAAAQIECBAgQKD8AkJF+XuoAgIECBAgQIAAAQKFCggVhfKbnAABAgQIECBAgED5BYSK8vdQBQQIECBAgAABAgQKFRAqCuU3OQECBAgQIECAAIHyCwgV5e+hCggQIECAAAECBAgUKiBUFMpvcgIECBAgQIAAAQLlFxAqyt9DFRAgQIAAAQIECBAoVECoKJTf5AQIECBAgAABAgTKLyBUlL+HKiBAgAABAgQIECBQqIBQUSi/yQkQIECAAAECBAiUX0CoKH8PVUCAAAECBAgQIECgUAGholB+kxMgQIAAAQIECBAov4BQUf4eqoAAAQIECBAgQIBAoQJCRaH8JidAgAABAgQIECBQfgGhovw9VAEBAgQIECBAgACBQgWEikL5TU6AAAECBAgQIECg/AJCRfl7qAICBAgQIECAAAEChQoIFYXym5wAAQIECBAgQIBA+QWEivL3UAUECBAgQIAAAQIEChUQKgrlNzkBAgQIECBAgACB8gsIFeXvoQoIECBAgAABAgQIFCogVBTKb3ICBAgQIECAAAEC5RcQKsrfQxUQIECAAAECBAgQKFRAqCiU3+QECBAgQIAAAQIEyi8gVJS/hyogQIAAAQIECBAgUKhAa4SK2r50dVRT6ehKb61Qz2mY/OX0dq1+rZbh2qqdPRmY6uiDYyxIR9e+TJWn1tuVjsrSdPa8MNWtGF5vuL7qxvQMTHVr3uImWJ0AAQIECBAgQGBaBd4xraMZjMDrCpyYheseSX3d6y5oAQIECBAgQIAAgZIItMY7FSXBtpkECBAgQIAAAQIEWlFgloWKWg739qSrsyOVSiWVSjXnd3alp7d5YFEtAz0bU62szn09O/LA0eUWZ+3mbek9PPJwnYH0Pnl31lYb41RSXbs5P+7qzPmvd4hQrT97ujcfXe/YbXi9p1kth/c9kLXVxVl799N5/u+7s7463mFJL6Snc2nezGFTtf5dr1PzKzn46/+azWsXD/uN4/K69Y09/GloOysd96Zn19Z0nl8dGru6Npuf7M3hJkdLHeLWLMolAQIECBAgQKA1BGZRqGjsjG/Nlcs3ZOf8z6fvSD31I3ty+/yduXTRx7N5z0sjOvqjfGrT9py0/kep1+s50ndXTvnplbnim7uHd3JfzfPdG7N87TM5r+cfUq8fSe+N78lPPndHdowY5dirL2XPXZfnosf/Sa7c88rg2PUj/ys3z3k4F17xnewZFVqOXTsZruGCzcktP8i915yTU977b/KJNcnW7/8iz4/KPL/Ltq3Jmo73Z954Q425r/Z8dy5fcnHuzxXZf+hI6od+kPP2XpflGx4bMe4z+d5PD+T0m56ewOUt1Lf91mx69J9m/U+eS73+SvoePD0/XXFtvtnsS9sZWbetL/Vt67JwFj1rx7TJTQIECBAgQIDAcSkwi3bPXsyu796TJ1d+MbdtOCftjcrb2rPsmq/kwRsO5vqN3SNO8l6SG26+NqsWDu2Ot7V/IB9e9q7sePKZ9DV23Aeeylev2pmVX/t8LjujsUxb5p6xJvc8eGPaJ2vzwK/zyF0Hs2btJVnWfsLQkm2nZPlll2TFjl/mt32vTrL2kRxqhKJmoFh3VuYOLn1ylq3+RBZ1/TDbDrw8vH4tA7t/lq1ZkY6lJ08yZvOhl3Ng2w/Tlcty800XZ+HctmTu+/JXay9KRo071uUvctmaD45weQv1tY+YOyekfelfZFn7r/Pkbw9O+eTyZnUuCRAgQIAAAQIEZlZg9pyoPdD4y31fFt/yvqFAcdR1bk5ddHqy9UCeO1zL/KP3j7wycpl/zPzGDnv/mbnlrD/Ja6msLXNPXZDF2T5yxdHX512Q2/t2J4d709P9iwy+N/LSr3LP+sY7HB/LJaOXHn3r4H/PXZ/+Qb63+Jbsv6wZKBqLtGXuB1ZmzYp78/BTz+ayhWekLS9m97btyZo7snReW+MNjsl/as/mqYefShZ/NKc2AsXgT1vmXXBb+upDt2q9w3ePd7F3yG7hW6lv7Lhzq1m0ONm6vy+Hc8Yberdl7BBuEyBAgAABAgQIvD0CzT3It2e2AmepHXw2v+mfZAP6D+TZg5O9UzDJum/4oYHs61qf6kmLcuE9vxoKFe9amW/s/nZW5PfZ/9zRMwiOGbH/ez/Irz/41/mPe+/O7Y/9YXROaDs9HVd8NHs/973saHxM62CAmp9rV3/wbd4Zn3p9xxTsDgIECBAgQIAAgdIIzJp3Ktrmn5az25PfTNSa9gU5bf4JyXMTLfDW76/1/jgb1u/KykefzX2r/nT4XY7GyeHbszfJ2ZNM0X7Dg3n89g/l4L/4+yy66s785b+8K6tOGT6EKifklA+vyprckG27P5ul+Vm2Ll6VHR941yQjTv9Db6W+6d8aIxIgQIAAAQIECLxdArPmnYrMe3861lSz9+m/S/+ow4EO57n9v08WLxhx6M9k/G2Zt/TDWdM+9p2FWg4/d2AwHIy/dvPxM3POqMOm/jGHXmp++tT4a75274lZuPq63LmoO1d99anRX4Y374NZfe38bP3+D/PwT3dm8SUfyoI32t2203LuJecmw4cxNecb+sK76hv80rzpqK85s0sCBAgQIECAAIEyCbzR3c4y1TTBtp6cZZ+8Oh954gvZuOXp4WDROFynM5feMT933rbqjX+q0Lxz85mv/ats3XRXugc/jrbxUbWP5dZN92fiI6yaYeSpbL3/fwzP/2r6d92XjVfdO8l6Y8qZuzT/afP1WXTHXfl285ORBhd5Vz7w71ZlcdeGfOquU3LJuaeNON9jzBjH3DwxC1ZenhsXPZJNX/750LbVns+O+x/O9uXX57bVC9/AWNNU3zHb5g4CBAgQIECAAIHjXaC1QsX29Vk0Z+h7I4a+h2L4ekdXemtDn9B0744tOe/gl1IdXO6MfHr/OXlw/0O5bsmbOVTohJyy6rbs2PiePL78nalU5mThrX/IBVd/Jism6/i8c/PZn9yeZb9cOzz/kvzNL96dtY/9KDdM+rFRIwdtnJi9Klev+0Ouv+67oz6Gtm3Bhbli3VnJio/m3AUnjlzpda+3tX8ktzz0UC47snlo2+b8eTYduTS7H7oyS46evP06w0xLfRPM4XsqJoBxNwECBAgQIECgeIFKvfFFDGN+Gjvk49w9Zik3xwo0DhdaufxAOvfdkgsan7r0dv80drxXXpqnr3h0xDkbb/dGmI8AAQIECBAgQKCVBcbLCgXs+bYA8UBPOhvfaN31zNFvfK71P50tt349r157cZYVESjyavp3PJytr34i/3nFe9/A4Uot0AclECBAgAABAgQIHBcCQsVU2jB4mM8Xs3jnX+ekytAhVnOWfDtH/v238tC1y4a/lG4qA09tnaETqv8o1U2v5OpvrX/jhytNbTprESBAgAABAgQIEBgl4PCnURxuECBAgAABAgQIECAwmYDDnybT8RgBAgQIECBAgAABAlMScPjTlNisRIAAAQIECBAgQIBAU0CoaEq4JECAAAECBAgQIEBgSgJCxZTYrESAAAECBAgQIECAQFNAqGhKuCRAgAABAgQIECBAYEoCQsWU2KxEgAABAgQIECBAgEBTQKhoSrgkQIAAAQIECBAgQGBKAkLFlNisRIAAAQIECBAgQIBAU0CoaEq4JECAAAECBAgQIEBgSgJCxZTYrESAAAECBAgQIECAQFNAqGhKuCRAgAABAgQIECBAYEoCQsWU2KxEgAABAgQIECBAgEBTQKhoSrgkQIAAAQIECBAgQGBKAkLFlNisRIAAAQIECBAgQIBAU0CoaEq4JECAAAECBAgQIEBgSgJCxZTYrESAAAECBAgQIECAQFNAqGhKuCRAgAABAgQIECBAYEoCQsWU2KxEgAABAgQIECBAgEBTQKhoSrgkQIAAAQIECBAgQGBKAkLFlNisRIAAAQIECBAgQIBAU0CoaEq4JECAAAECBAgQIEBgSgJCxZTYrESAAAECBAgQIECAQFNAqGhKuCRAgAABAgQIECBAYEoCQsWU2KxEgAABAgQIECBAgEBTQKhoSrgkQIAAAQIECBAgQGBKAkLFlNisRIAAAQIECBAgQIBAU6AlQ0WttysdlUqqnT0ZaFY69rK2L10d1VSqG9MzUBv76PDtl9PbtTqVytJ09rwwwTJJq88XVkk8Fxq/AK3+XFdfo8nH42uj597gf0DHZW+8NnptHN498vwc+jWdtn3QYdcSXVTq9Xp97PZWKpWMc/fYxdwmQIAAAQIECBAgQGCWCYyXFVrynYpZ1lflEiBAgAABAgQIEChUQKgolN/kBAgQIECAAAECBMovIFSUv4cqIECAAAECBAgQIFCogFBRKL/JCRAgQIAAAQIECJRfQKgofw9VQIAAAQIECBAgQKBQAaGiUH6TEyBAgAABAgQIECi/gFBR/h6qgAABAgQIECBAgEChAkJFofwmJ0CAAAECBAgQIFB+AaGi/D1UAQECBAgQIECAAIFCBYSKQvlNToAAAQIECBAgQKD8AkJF+XuoAgIECBAgQIAAAQKFCggVhfKbnAABAgQIECBAgED5BYSK8vdQBQQIECBAgAABAgQKFRAqCuU3OQECBAgQIECAAIHyCwgV5e+hCggQIECAAAECBAgUKiBUFMpvcgIECBAgQIAAAQLlFxAqyt9DFRAgQIAAAQIECBAoVECoKJTf5AQIECBAgAABAgTKLyBUlL+HKiBAgAABAgQIECBQqIBQUSi/yQkQIECAAAECBAiUX0CoKH8PVUCAAAECBAgQIECgUAGholB+kxMgQIAAAQIECBAov4BQUf4eqoAAAQIECBAgQIBAoQJCRaH8JidAgAABAgQIECBQfgGhovw9VAEBAgQIECBAgACBQgWEikL5TU6AAAECBAgQIECg/AJCRfl7qAICBAgQIECAAAEChQoIFYXym5wAAQIECBAgQIBA+QWEivL3UAUECBAgQIAAAQIEChVoyVBR6+1KR6WSamdPBibire1LV0c1lerG9AzUJljq5fR2rU6lsjSdPS9MsEzS6vOFVRLPhcYvQKs/19XXaOTnPswAAALaSURBVPLx+NrouTf4H9Bx2RuvjV4bh3ePPD+Hfk2nbR902LVEF5V6vV4fu72VSiXj3D12MbcJECBAgAABAgQIEJhlAuNlhZZ8p2KW9VW5BAgQIECAAAECBAoVECoK5Tc5AQIECBAgQIAAgfILCBXl76EKCBAgQIAAAQIECBQqIFQUym9yAgQIECBAgAABAuUXECrK30MVECBAgAABAgQIEChUQKgolN/kBAgQIECAAAECBMovIFSUv4cqIECAAAECBAgQIFCogFBRKL/JCRAgQIAAAQIECJRfQKgofw9VQIAAAQIECBAgQKBQAaGiUH6TEyBAgAABAgQIECi/gFBR/h6qgAABAgQIECBAgEChAkJFofwmJ0CAAAECBAgQIFB+AaGi/D1UAQECBAgQIECAAIFCBYSKQvlNToAAAQIECBAgQKD8AkJF+XuoAgIECBAgQIAAAQKFCggVhfKbnAABAgQIECBAgED5BYSK8vdQBQQIECBAgAABAgQKFRAqCuU3OQECBAgQIECAAIHyCwgV5e+hCggQIECAAAECBAgUKiBUFMpvcgIECBAgQIAAAQLlFxAqyt9DFRAgQIAAAQIECBAoVECoKJTf5AQIECBAgAABAgTKLyBUlL+HKiBAgAABAgQIECBQqIBQUSi/yQkQIECAAAECBAiUX0CoKH8PVUCAAAECBAgQIECgUAGholB+kxMgQIAAAQIECBAov4BQUf4eqoAAAQIECBAgQIBAoQJCRaH8JidAgAABAgQIECBQfgGhovw9VAEBAgQIECBAgACBQgUq9Xq9PnILKpXKyJuuEyBAgAABAgQIECBA4BiBkTHiHWMfHfng2MfcJkCAAAECBAgQIECAwFgBhz+NFXGbAAECBAgQIECAAIE3JSBUvCkuCxMgQIAAAQIECBAgMFZAqBgr4jYBAgQIECBAgAABAm9KQKh4U1wWJkCAAAECBAgQIEBgrMD/B/Vyax22aWo7AAAAAElFTkSuQmCC"></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>Metal impurities during the production of LCoS can be analysed using ICP-MS. Each metal has a detection limit below which the uncertainty of data is too high to be valid. Suggest <strong>one</strong> factor which might influence a detection limit in ICP-MS/ICP-OES.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Both HDPE (high density polyethene) and LDPE (low density polyethene) are produced by the polymerization of ethene.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Both of these are thermoplastic polymers. Outline what this term means.</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>Compare and contrast the structures of HDPE and LDPE.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State <strong>one </strong>way in which a physical property of HDPE, other than density, differs from that of LDPE as a result of this structural difference.</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>The production of HDPE involves the use of homogeneous catalysts. Outline how homogeneous catalysts reduce the activation energy of reactions.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Trace amounts of metal from the catalysts used in the production of HDPE sometimes remain in the product. State a technique that could be used to measure the concentration of the metal.</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>Suggest <strong>two </strong>of the major obstacles, other than collection and economic factors, which have to be overcome in plastic recycling.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest why there are so many different ways in which plastics can be classified. HDPE can, for example, be categorized thermoplastic, an addition polymer, having Resin Identification Code (RIC) 2, <em>etc</em>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="specification">
<p>It is wise to fill dental cavities before irreversible tooth decay sets in. An amalgam (alloy of mercury, silver, and other metals) is often used although many prefer a white composite material.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline the composition of an alloy and a composite.</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>Outline why an alloy is usually harder than its components by referring to its structure.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>At present, composite fillings are more expensive than amalgam fillings.</p>
<p>Suggest why a patient might choose a composite filling.</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>Explain how Inductively Coupled Plasma (ICP) Spectroscopy could be used to determine the concentration of mercury in a sample of dental filling.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Rhodium and palladium are often used together in catalytic converters. Rhodium is a good reduction catalyst whereas palladium is a good oxidation catalyst.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>In a catalytic converter, carbon monoxide is converted to carbon dioxide. Outline the process for this conversion referring to the metal used.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Nickel is also used as a catalyst. It is processed from an ore until nickel(II) chloride solution is obtained. Identify <strong>one</strong> metal, using sections 24 and 25 of the data booklet, which will not react with water and can be used to extract nickel from the solution.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Deduce the redox equation for the reaction of nickel(II) chloride solution with the metal identified in (b)(i).</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>Another method of obtaining nickel is by electrolysis of a nickel(II) chloride solution. Calculate the mass of nickel, in g, obtained by passing a current of 2.50 A through the solution for exactly 1 hour. Charge (<em>Q</em>) = current (<em>I</em>) × time (<em>t</em>).</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Research has led to the discovery of new catalysts that are in high demand and used in many chemical industries.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain, with reference to their structure, the great selectivity of zeolites as catalysts.</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>Nanocatalysts play an essential role in the manufacture of industrial chemicals.</p>
<p>(i) Describe the high pressure carbon monoxide (HIPCO) method for the production of carbon nanotubes.</p>
<p>(ii) Outline one benefit of using nanocatalysts compared to traditional catalysts in industry.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Both carbon monoxide and hydrogen can be used to reduce iron ores. State the equations for the reduction of magnetite, Fe<sub><span class="s1">3</span></sub>O<sub><span class="s1">4</span></sub>, with</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain why iron is obtained from its ores using chemical reducing agents but aluminium is obtained from its ores using electrolysis.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Both carbon monoxide and hydrogen can be used to reduce iron ores. State the equations for the reduction of magnetite, Fe<sub><span class="s1">3</span></sub>O<sub><span class="s1">4</span></sub>, with</p>
<p class="p1">(i) carbon monoxide.</p>
<p class="p1">(ii) hydrogen.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain why much of the iron produced in a blast furnace is converted into steel.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the materials used for the positive and negative electrodes in the production of aluminium by electrolysis.</p>
<p class="p1">Positive electrode:</p>
<p class="p1">Negative electrode:</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p>Lanthanum nanoparticles are incorporated into certain catalysts and the electrodes of some fuel cells.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the major advantage that nanoparticles have in these applications.</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>Suggest why nanoparticles need to be handled with care.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question">
<p>Describe how the structures of ceramics differ from those of metals.</p>
</div>
<br><hr><br><div class="specification">
<p class="p1">Petroleum (mineral oil) can be used either as a fuel or a chemical feedstock.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Name <strong>two </strong>fuels that are obtained from petroleum.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Describe <strong>one </strong>environmental problem that can result from the combustion of these fuels in the internal combustion engine and identify the specific combustion product responsible.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Plastic litter is an environmental problem that results from the use of petroleum as a chemical feedstock. Identify the property of plastics that is responsible for this.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">One product that is made from crude oil is the chemical feedstock that can be used to synthesize commercial liquid-crystal displays. Discuss the properties that a substance must have to make it suitable for use as a liquid-crystal display.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Liquid crystals are widely used in electrically controlled liquid crystal display (LCD) devices such as calculators, computers and watches.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Describe the meaning of the term <em>liquid crystals</em>. State and explain which diagram, I or II, represents molecules that are in a liquid crystalline phase.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-17_om_09.35.34.png" alt="M09/4/CHEMI/SP3/ENG/TZ1/C2.a"></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Distinguish between <em>thermotropic </em>and <em>lyotropic </em>liquid crystals and state <strong>one </strong>example of each type.</p>
<div class="marks">[4]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Discuss the properties needed for a substance to be used in liquid crystal displays.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Liquid-crystal displays are used in digital watches, calculators and laptops.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Describe the liquid-crystal state, in terms of molecular arrangement, and explain what happens as temperature increases.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Discuss <strong>three </strong>properties a substance should have if it is to be used in liquid-crystal displays.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Poly(ethene) can be produced in a low density (LDPE) or a high density (HDPE) form.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Describe how the two forms differ in their chemical structure.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain in terms of their structures how the flexibility of the two forms of poly(ethene) differ.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Describe why pentane is sometimes added during the formation ofpoly(phenylethene), also known as polystyrene.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State <strong>one </strong>use for the product formed from this process.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.ii.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Exciting developments have taken place in recent years in the area of nanotechnology.</p>
</div>
<div class="specification">
<p class="p1">Carbon nanotubes can be used to make <em>designer catalysts</em>.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Define the term <em>nanotechnology</em>, and state why it is of interest to chemists.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) Describe the structure of carbon nanotubes.</p>
<p class="p1">(ii) State <strong>one </strong>physical property of carbon nanotubes.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Suggest <strong>two </strong>concerns about the use of nanotechnology.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Aluminium is chemically reactive so it has to be extracted by the electrolysis of aluminium oxide dissolved in molten cryolite.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-23_om_14.43.47.png" alt="N14/4/CHEMI/SP3/ENG/TZ0/08"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Deduce an equation for the discharge of the ions at each electrode.</p>
<p> </p>
<p>Positive electrode (anode):</p>
<p> </p>
<p> </p>
<p>Negative electrode (cathode):</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Outline why aluminium is alloyed with copper and magnesium when used to construct aircraft bodies.</p>
<p> </p>
<p> </p>
<p>(ii) State <strong>two </strong>properties of aluminium that make it suitable for use in overhead power cables.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Polyacrylonitrile is an important polymer used in the manufacture of carbon fibres. The monomer has the structure below.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-27_om_07.43.06.png" alt="N13/4/CHEMI/SP3/ENG/TZ0/09"></p>
</div>
<div class="specification">
<p class="p1">The rate of the polymerization reaction from the gaseous monomer is increased in the presence of a zeolite with the cage structure shown.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-27_om_07.48.26.png" alt="N13/4/CHEMI/SP3/ENG/TZ0/09"></p>
</div>
<div class="specification">
<p class="p1">A new range of light batteries has been developed that uses open carbon nanotubes, covered with silicon, as electrodes.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Polyacrylonitrile is similar to polypropene and can exist in two forms.</p>
<p class="p1"> </p>
<p class="p1">Draw the structure of the isotactic form of polyacrylonitrile showing <strong>three</strong> repeating units.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Polyacrylonitrile is similar to polypropene and can exist in two forms.</p>
<p> </p>
<p>Explain why the isotactic form is more suitable for the manufacture of strong fibres.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Identify the role of the zeolite in the reaction.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Suggest an explanation for its efficiency in favouring the production of the crystalline polymer.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Outline the structure of the open carbon nanotubes.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State a property of these nanotubes that makes them suitable for this use.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.ii.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Nitrogen dioxide and sulfur dioxide are two air pollutants.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Nitrogen dioxide is formed in a two-stage process. Describe <strong>one </strong>anthropogenic (man-made) source of nitrogen dioxide and state the <strong>two </strong>chemical equations for its formation.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Both of these air pollutants also contribute to acid deposition. State <strong>one </strong>chemical equation for <strong>each </strong>gas to describe how each forms an acidic solution.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>A student wanted to determine the formula of indium sulfate. She applied an electrical current of 0.300A to an aqueous solution of indium sulfate for 9.00 × 10<sup>3 </sup>s and found that 1.07 g of indium metal deposited on the cathode.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the charge, in coulombs, passed during the electrolysis.</p>
<p>\(\left( {{\text{current }}I = \frac{{{\text{charge }}Q\,}}{{{\text{time }}t}}} \right)\)</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the amount, in mol, of electrons passed using section 2 of the data booklet.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the mass of indium deposited by one mole of electrons.</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>Calculate the number of moles of electrons required to deposit one mole of indium. Relative atomic mass of indium, <em>A</em><sub>r</sub>=114.82.</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>Deduce the charge on the indium ion and the formula of indium sulfate.</p>
<div class="marks">[1]</div>
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">It was over a hundred years after the accidental discovery of liquid crystals that liquid-crystal displays (LCDs) came into common use in the 1990s. Liquid crystals are formed over a temperature range between the solid and the liquid state.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Describe the nematic liquid-crystal phase in terms of the arrangement of the molecules.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain the effect of increasing the temperature on the nematic liquid crystal.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Addition polymers are extensively used in society. The properties of addition polymers may be modified by the introduction of certain substances.</p>
</div>
<div class="question">
<p class="p1">(a) For two different addition polymers, describe and explain <strong>one </strong>way in which the properties of addition polymers may be modified.</p>
<p class="p1">Polymer one:</p>
<p class="p1">Polymer two:</p>
<p class="p1">(b) Describe and explain how the extent of branching affects the properties of poly(ethene).</p>
<p class="p1">(c) Discuss <strong>two </strong>advantages and <strong>two </strong>disadvantages of using poly(ethene).</p>
</div>
<br><hr><br><div class="specification">
<p class="p1">Aluminium is extracted by the electrolysis of a molten mixture containing alumina, Al<sub><span class="s1">2</span></sub>O<sub><span class="s1">3</span></sub>, using graphite electrodes.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain why the molten electrolyte also contains cryolite.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State a half-equation for the reaction at the negative electrode (cathode).</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Oxygen is produced at the positive electrode (anode). State the name of another gas produced at this electrode.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State <strong>two </strong>properties of aluminium that make it suitable for use as an overhead electric cable.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Alloys of aluminium with nickel are used to make engine parts. Explain, by referring to the structure of these alloys, why they are less malleable than pure aluminium.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.ii.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">The Industrial Revolution was the result of large-scale extraction of iron from its ore and had significant impact worldwide.</p>
</div>
<div class="specification">
<p class="p1">In a blast furnace, a large volume of air is introduced under pressure near the bottom while a mixture of limestone, coke and iron(III) oxide is introduced at the top.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the equation for the reaction of coke with air in the blast furnace.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The product formed in part (i) reacts with coke to produce carbon monoxide. Explain, giving an equation, why this reaction is important in the extraction of iron.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.ii.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Catalytic cracking uses heterogeneous catalysts.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The initial products of the fractional distillation of oil often undergo cracking. This can be carried out in a number of ways. State the <strong>major </strong>reason for choosing each of the following techniques.</p>
<p class="p1">Catalytic cracking:</p>
<p class="p1">Thermal cracking:</p>
<p class="p1">Steam cracking:</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain how these differ from homogeneous catalysts.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Identify <strong>one </strong>disadvantage of using heterogeneous catalysts.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Many of the compounds produced by cracking are used in the manufacture of addition polymers. State the essential structural feature of these compounds and explain its importance.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The polymers often have other substances added to modify their properties. One group of additives are plasticizers. State how plasticizers modify the physical properties of polyvinyl chloride and explain at the molecular level how this is achieved.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Nanotechnology creates and uses structures that have novel properties because of their size.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the size range of structures which are involved in nanotechnology.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Discuss <strong>two </strong>implications of nanotechnology.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the difference between homogeneous and heterogeneous catalysts.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State <strong>one </strong>advantage and <strong>one </strong>disadvantage that homogeneous catalysts have over heterogeneous catalysts.</p>
<p class="p1">Advantage:</p>
<p class="p1">Disadvantage:</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Apart from their selectivity to form the required product and their cost, discuss <strong>two </strong>other factors which should be considered when choosing a suitable catalyst for an industrial process.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Ethene can be polymerized to form high-density poly(ethene), HDPE, or low-density poly(ethene), LDPE, depending on the reaction conditions. Describe the main structural difference between HDPE and LDPE and explain how this accounts for their different properties.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) <span class="Apple-converted-space"> </span>The repeating unit of poly(propene) has the formula:</p>
<p class="p2" style="text-align: center;">–[–\({\text{C}}{{\text{H}}_{\text{2}}}{\text{–CH(C}}{{\text{H}}_{\text{3}}}{\text{)}}\)–]–</p>
<p class="p1">Draw a section of the polymer containing <strong>five </strong>repeating units to illustrate atactic</p>
<p class="p1">poly(propene).</p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>Explain why isotactic poly(propene) is tough and can be used to make car bumpers (fenders), whereas atactic poly(propene) is soft and flexible making it suitable for sealants.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Crude oil (petroleum) is initially separated into its components by fractional distillation, but subsequent cracking of the heavier fractions is usually required.</p>
</div>
<div class="specification">
<p>Ethene can be polymerized to form poly(ethene) and, depending on the conditions used, either high-density poly(ethene) (HDPE) or low-density poly(ethene) (LDPE) is formed.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State a balanced equation for the thermal cracking of \({{\text{C}}_{{\text{20}}}}{{\text{H}}_{{\text{42}}}}\) in which octane and ethene are products.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Other than density, state <strong>two</strong> differences in the physical properties of HDPE and LDPE.</p>
<p> </p>
<p> </p>
<p> </p>
<p>(ii) Outline how the differences in (b)(i) relate to differences in their chemical structure.</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>It has been said that bitumen and heavy fuel oils are too valuable a resource to use for road surfacing and electricity generation. Comment on this statement.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="question">
<p class="p1">Detergents are one example of lyotropic liquid crystals.</p>
<p class="p1">State <strong>one </strong>other example of a lyotropic liquid crystal and describe the difference between lyotropic and thermotropic liquid crystals.</p>
</div>
<br><hr><br><div class="specification">
<p class="p1">Alloys are important substances in industries that use metals.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Describe an alloy.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain how alloying can modify the structure and properties of metals.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Nano-sized ‘<em>test-tubes</em>’ with one open end, can be formed from carbon structures.</p>
</div>
<div class="specification">
<p class="p1">Carbon nanotubes can be used as catalysts.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Describe these ‘<em>test-tubes</em>’ with reference to the structures of carbon allotropes.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">These tubes are believed to be stronger than steel. Explain the strength of these ‘<em>test-tubes</em>’ on a molecular level.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Suggest <strong>two </strong>reasons why they are effective heterogeneous catalysts.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State <strong>one </strong>potential concern associated with the use of carbon nanotubes.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.ii.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">In the last 15 years several Nobel prizes have been awarded in the area of nanotechnology, from the development of the scanning probe microscope, to the discovery of fullerenes. By 2015 nanotechnology could employ two million workers worldwide.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">After the discovery of \({{\text{C}}_{60}}\), chemists discovered carbon nanotubes. Describe the structure and properties of carbon nanotubes.</p>
<div class="marks">[4]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Nanotechnology could provide new solutions for developing countries where basic services such as good health care, education, safe drinking water and reliable energy are often lacking. Discuss some of the potential risks associated with developing nanotechnology.</p>
<div class="marks">[4]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Many recent developments in chemistry have involved making use of devices that operate on a nanoscale.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the scale at which nanotechnology takes place and outline the importance of working at this scale.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State <strong>one </strong>public concern regarding the development of nanotechnology.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">One development has been the production of nanotubes. Describe the way in which the arrangement of carbon atoms in the wall and sealed end of a nanotube differ.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Catalysts may be homogeneous or heterogeneous.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Distinguish between <em>homogeneous </em>and <em>heterogeneous </em>catalysts.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Discuss <strong>two </strong>factors which need to be considered when selecting a catalyst for a particular chemical process.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Identify the catalyst used in the catalytic cracking of long chain hydrocarbons and state <strong>one </strong>other condition needed.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State an equation for the catalytic cracking of the straight chain hydrocarbon pentadecane, \({{\text{C}}_{{\text{15}}}}{{\text{H}}_{{\text{32}}}}\), to produce <strong>two </strong>products with similar masses.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.ii.</div>
</div>
<br><hr><br><div class="specification">
<p>Iron may be extracted from an ore containing Fe<sub>2</sub>O<sub>3</sub> in a blast furnace by reaction with coke, limestone and air. Aluminium is obtained by electrolysis of an ore containing Al<sub>2</sub>O<sub>3</sub>.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the overall redox equation when carbon monoxide reduces Fe<sub>2</sub>O<sub>3</sub> to Fe.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Predict the magnetic properties of Fe<sub>2</sub>O<sub>3</sub> and Al<sub>2</sub>O<sub>3</sub> in terms of the electron structure of the metal ion, giving your reasons.</p>
<p>Fe<sub>2</sub>O<sub>3</sub>:<br><br></p>
<p>Al<sub>2</sub>O<sub>3</sub>:<br> </p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Molten alumina, Al<sub>2</sub>O<sub>3</sub>(l), was electrolysed by passing 2.00×10<sup>6</sup> C through the cell. Calculate the mass of aluminium produced, using sections 2 and 6 of the data booklet.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">The two diagrams below show the arrangement of molecules in two different types of polyethene, labelled <strong>A </strong>and <strong>B</strong>.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-25_om_06.17.13.png" alt="N12/4/CHEMI/SP3/ENG/TZ0/C3"></p>
</div>
<div class="specification">
<p class="p1">Predict which type of polyethene (<strong>A </strong>or <strong>B</strong>) has the strongest intermolecular forces, highest density and greatest flexibility.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) Strongest intermolecular forces:</p>
<p class="p1">(ii) Highest density:</p>
<p class="p1">(iii) Greatest flexibility:</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The polymer polyvinyl chloride (PVC), also known as poly(chloroethene), is hard and brittle when pure. Explain, in terms of intermolecular forces, how adding a plasticizer to PVC modifies the properties of the polymer.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Use high-density poly(ethene) and low-density poly(ethene) as examples to explain the difference that branching can make to the properties of a polymer.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">During the formation of poly(styrene), a volatile hydrocarbon such as pentane is often added. Describe how this affects the properties of the polymer and give <strong>one </strong>use for this product.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">The main ore used to produce aluminium by electrolysis is bauxite. Bauxite is mainly aluminium hydroxide, and contains iron(III) oxide and titanium(IV) oxide as impurities.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain how pure aluminium oxide is obtained from bauxite.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain why sodium hexafluoroaluminate, \({\text{N}}{{\text{a}}_{\text{3}}}{\text{Al}}{{\text{F}}_{\text{6}}}\), (cryolite) is added to the aluminium oxide before electrolysis takes place to produce aluminium.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the half-equations for the reactions taking place at the positive and negative electrodes during the production of aluminium by electrolysis.</p>
<p class="p2"> </p>
<p class="p1">Positive electrode (anode):</p>
<p class="p2"> </p>
<p class="p1">Negative electrode (cathode):</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Before the introduction of the electrolytic method by Hall and Héroult in the 1880s it was very difficult to obtain aluminium metal from its ores. Suggest <strong>one </strong>way in which it was achieved.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The worldwide production of aluminium by electrolysis makes a significant impact on global warming. Suggest <strong>two </strong>different ways in which the process increases the amount of carbon dioxide in the atmosphere.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Nanotechnology has expanded in the past 30 years.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Distinguish between the arrangement of carbon atoms at the sides and at the ends of carbon nanotubes.</p>
<p> </p>
<p>Sides:</p>
<p> </p>
<p>Ends:</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>Outline why bundles of carbon nanotubes have high tensile strength.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Discuss <strong>two </strong>concerns regarding the development of nanotechnology.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Poly(propene) has different forms. Isotactic poly(propene) is tough, while atactic poly(propene) is flexible.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the difference in the structure of the two polymers.</p>
<p class="p2"> </p>
<p class="p1">Isotactic:</p>
<p class="p2"> </p>
<p class="p2"> </p>
<p class="p1">Atactic:</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain how the difference in structure results in the different properties of isotactic and atactic poly(propene).</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Iron acts as a catalyst in the chemical reactions below.</p>
<p>Reaction I, catalysed by \({\text{F}}{{\text{e}}^{2 + }}{\text{(aq)}}\): \({{\text{S}}_{\text{2}}}{\text{O}}_8^{2 - }{\text{(aq)}} + {\text{2}}{{\text{I}}^ - }{\text{(aq)}} \to {\text{2SO}}_4^{2 - }{\text{(aq)}} + {{\text{I}}_{\text{2}}}{\text{(aq)}}\)</p>
<p>Reaction II, catalysed by Fe(s): \({\text{3}}{{\text{H}}_{\text{2}}}{\text{(g)}} + {{\text{N}}_{\text{2}}}{\text{(g)}} \rightleftharpoons {\text{2N}}{{\text{H}}_{\text{3}}}{\text{(g)}}\)</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the type of catalysis occurring in reaction I.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline the mechanism by which each catalyst lowers the activation energy in the reactions above, and state a particular disadvantage of each type of catalysis.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-23_om_15.05.47.png" alt="N14/4/CHEMI/SP3/ENG/TZ0/09.b"></p>
<div class="marks">[4]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question">
<p class="p1">Liquid-crystal displays are used in many electronic appliances. The molecule below has liquid-crystal display properties.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-27_om_13.12.41.png" alt="N13/4/CHEMI/SP3/ENG/TZ0/10"></p>
<p class="p1">Suggest <strong>three </strong>reasons why the molecule is suitable for use in liquid-crystal display devices.</p>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Distinguish between a <em>homogeneous </em>and a <em>heterogeneous </em>catalyst.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Other than cost, state <strong>one </strong>advantage and <strong>one </strong>disadvantage of using a homogeneous catalyst rather than a heterogeneous catalyst.</p>
<p class="p2"> </p>
<p class="p1">Advantage:</p>
<p class="p2"> </p>
<p class="p2"> </p>
<p class="p1">Disadvantage:</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Other than selectivity and cost, list <strong>three </strong>factors which should be considered when choosing a catalyst for a particular industrial process.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Liquid crystals are sometimes used in the construction of “smart windows”.</p>
<p class="p2">Smart windows are milky white as their randomly arranged liquid crystals scatter light. When a voltage is applied, the liquid crystals align in the same direction. The light then passes through them without scattering, making the windows transparent.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the property of the liquid-crystal molecules that allows them to align when a voltage is applied.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">List <strong>two </strong>substances that can behave as liquid crystals.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Distinguish between <em>thermotropic </em>and <em>lyotropic </em>liquid crystals.</p>
<p class="p2"> </p>
<p class="p1">Thermotropic liquid crystals:</p>
<p class="p2"> </p>
<p class="p2"> </p>
<p class="p2"> </p>
<p class="p1">Lyotropic liquid crystals:</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">In order to make waste water acceptable for drinking, it is treated in a series of steps to remove hazardous substances.</p>
<p class="p1">Tertiary treatment removes phosphates, nitrates and heavy metal ions from water.</p>
</div>
<div class="question">
<p class="p1">State an ionic equation, including the state symbols, to show how hydrogen sulfide gas, \({{\text{H}}_{\text{2}}}{\text{S(g)}}\), is able to remove mercury(II) ions, \({\text{H}}{{\text{g}}^{2 + }}{\text{(aq)}}\), when it is bubbled through a water sample.</p>
</div>
<br><hr><br><div class="specification">
<p class="p1">Aluminium and its alloys are widely used in industry.</p>
</div>
<div class="specification">
<p class="p1">Aluminium metal is obtained by the electrolysis of alumina dissolved in molten cryolite.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain the function of the molten cryolite.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the half-equations for the reactions that take place at each electrode.</p>
<p class="p1">Positive electrode (anode):</p>
<p class="p1">Negative electrode (cathode):</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Outline <strong>two </strong>different ways that carbon dioxide may be produced during the production of aluminium.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Cracking is the process by which long-chain alkanes found in oil are broken down into smaller molecules.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The following reaction occurs during the cracking of tetradecane, \({{\text{C}}_{{\text{14}}}}{{\text{H}}_{{\text{30}}}}\).</p>
<p class="p1">\[{{\text{C}}_{14}}{{\text{H}}_{30}}{\text{(g)}} \to {{\text{C}}_{10}}{{\text{H}}_{22}}{\text{(g)}} + {\text{2}}{{\text{C}}_2}{{\text{H}}_4}{\text{(g)}}\]</p>
<p class="p1">Suggest a use for each of the products formed in the reaction.</p>
<p class="p2"> </p>
<p class="p1">\({{\text{C}}_{{\text{10}}}}{{\text{H}}_{{\text{22}}}}\):</p>
<p class="p2"> </p>
<p class="p2"> </p>
<p class="p1">\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{4}}}\):</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the main type of product obtained from steam cracking.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Catalytic cracking uses silica as a heterogeneous catalyst. Explain the mode of action of a heterogeneous catalyst.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State <strong>one </strong>advantage of using a heterogeneous catalyst rather than a homogeneous catalyst.</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 class="p1">Discuss <strong>two </strong>factors that need to be considered when choosing a catalyst for a process.</p>
<div class="marks">[2]</div>
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="specification">
<p>Cholesteryl benzoate was one of the first liquid crystals studied.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-11_om_05.17.24.png" alt="m15/4/CHEMI/SP3/eng/TZ2/12"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Identify the structural feature of cholesteryl benzoate which makes it suitable for use as a liquid crystal.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest the essential feature a liquid-crystal molecule must have so that the display can be turned “on” and “off”.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>There is much debate about the need for laws to regulate research and development into nanotechnology.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Define the term <em>nanotechnology</em>.</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>Discuss <strong>two</strong> concerns about its development and use.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>In 1989 Don Eigler and his team carried out one of the first experiments in nanotechnology.</p>
<p>They spelled out the IBM logo with 35 xenon atoms.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-10_om_16.30.22.png" alt="M15/4/CHEMI/SP3/ENG/TZ1/09"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline the technique used to manipulate the atoms in this way.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The atomic radius of xenon is \(1.36 \times {10^{ - 10}}{\text{ m}}\). Estimate the approximate length, in m, of the “I” in the original IBM image.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Landfill sites are used to dispose of about 90% of the world’s domestic waste, but incineration is being increasingly used in some countries.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Suggest why some biodegradable plastics do not decompose in landfill sites.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">High-level and low-level wastes are two types of radioactive waste. Compare the half-lives and the methods of disposal of the two types of waste.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>There has been a shift in the use of crude oil (petroleum) away from its use as an energy source and towards its use as a chemical feedstock.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest <strong>two </strong>reasons for this shift.</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>A lot of feedstock is used in the production of plastics. Discuss <strong>two </strong>advantages and <strong>one </strong>disadvantage of using plastic for packaging instead of cardboard.</p>
<p> </p>
<p>Two advantages:</p>
<p> </p>
<p> </p>
<p> </p>
<p> </p>
<p> </p>
<p>One disadvantage:</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Steel is a vital structural material in modern society. Some of it is obtained from recycled iron and steel, but much of it is produced from iron ore using a blast furnace.</p>
</div>
<div class="question">
<p class="p1">State <strong>one </strong>negative impact that the production of iron and steel has on the environment.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">State <strong>three </strong>factors which need to be considered when an industrial catalyst is chosen. In <strong>each</strong> case explain why they are important.</p>
</div>
<br><hr><br><div class="specification">
<p>Liquid crystals are widely used in devices such as calculators, laptop computers and advanced optical materials.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Describe the meaning of the term liquid crystals and state which of the representations below (A, B or C) best describes molecules present in the liquid-crystalline phase.</p>
<p><img src="images/Schermafbeelding_2016-08-18_om_12.17.43.png" alt="M14/4/CHEMI/SP3/ENG/TZ1/10.a.i"></p>
<p> </p>
<p> </p>
<p> </p>
<p> </p>
<p>(ii) Deduce, with reasoning, which of the following substance(s) is/are most likely to show liquid-crystalline behaviour.</p>
<p> </p>
<p>Substance I:</p>
<p><img src="images/Schermafbeelding_2016-08-18_om_12.43.12.png" alt="M14/4/CHEMI/SP3/ENG/TZ1/10.a.ii.01"></p>
<p>Liquid-crystalline behaviour (yes/no):</p>
<p> </p>
<p>Reasoning:</p>
<p> </p>
<p> </p>
<p> </p>
<p>Substance II:</p>
<p><img src="images/Schermafbeelding_2016-08-18_om_12.44.14.png" alt="M14/4/CHEMI/SP3/ENG/TZ1/10.a.ii.02"></p>
<p>Liquid-crystalline behaviour (yes/no):</p>
<p> </p>
<p>Reasoning:</p>
<p> </p>
<p> </p>
<p> </p>
<p>Substance III:</p>
<p><img src="images/Schermafbeelding_2016-08-18_om_12.45.23.png" alt="M14/4/CHEMI/SP3/ENG/TZ1/10.a.ii.03"></p>
<p>Liquid-crystalline behaviour (yes/no):</p>
<p> </p>
<p>Reasoning:</p>
<p> </p>
<p> </p>
<p> </p>
<p>(iii) Suggest why octane does not show liquid-crystalline behaviour.</p>
<div class="marks">[6]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) State <strong>one </strong>difference between thermotropic and lyotropic liquid crystals.</p>
<p> </p>
<p> </p>
<p> </p>
<p>(ii) Identify, by stating yes or no, the substance(s) which show(s) thermotropic liquid crystalline behaviour.</p>
<p><img src="images/Schermafbeelding_2016-08-18_om_12.51.57.png" alt="M14/4/CHEMI/SP3/ENG/TZ1/10.b.ii"></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Aluminium is the most abundant metal on Earth and its alloys are widely used.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Describe what is meant by the term <em>alloy</em>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the main improvement made to the properties of aluminium when it is alloyed.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Polyvinyl chloride (PVC) and polyethene are both polymers made from crude oil.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain why PVC is less flexible than polyethene.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State how PVC can be made more flexible during its manufacture and explain the increase in flexibility on a molecular level.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">PVC can exist in isotactic and atactic forms. Draw the structure of the isotactic form showing a chain of at least six carbon atoms.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Thermotropic liquid crystals are widely used in display devices and sensors.</p>
</div>
<div class="specification">
<p>The structure of a material used in electrical display devices is shown below.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-10_om_15.43.07.png" alt="M15/4/CHEMI/SP3/ENG/TZ1/08.b"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The diagram below shows eight molecules in the liquid state. Suggest, with a diagram, a possible arrangement that these rod-shaped molecules could adopt in the nematic liquid-crystal phase.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-10_om_15.46.36.png" alt="M15/4/CHEMI/SP3/ENG/TZ1/08.a"></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest, with reference to the structure, why the molecule is able to change orientation in an electric field.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest how the C<sub>5</sub>H<sub>11</sub> chain contributes to the liquid-crystal properties of the compound.</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>Explain why a liquid-crystal device may be unreliable at low temperatures.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.iii.</div>
</div>
<br><hr><br><div class="specification">
<p>Aluminium is an important metal to modern society.</p>
</div>
<div class="specification">
<p>Aluminium is often used to produce lightweight alloys for use in the aerospace industry.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Describe the production of aluminium from its purified ore. Explain the role of cryolite and deduce the equations for the reactions occurring at the two electrodes.</p>
<p> </p>
<p>Production of aluminium:</p>
<p> </p>
<p> </p>
<p> </p>
<p>Role of cryolite:</p>
<p> </p>
<p> </p>
<p>Negative electrode (cathode):</p>
<p> </p>
<p>Positive electrode (anode):</p>
<p> </p>
<p>(ii) Outline why aluminium was not available in large quantities before 1900.</p>
<div class="marks">[5]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) State <strong>one </strong>advantage of using an alloy rather than the pure metal.</p>
<p> </p>
<p> </p>
<p>(ii) Outline why the range of metals alloyed with aluminium for this use is very limited.</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>Suggest <strong>one</strong> possible environmental impact that can result from the large-scale production of aluminium.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>The large-scale production of iron is important for the industrial development of many countries.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Magnetite, Fe<sub>3</sub>O<sub>4</sub>, is a common ore of iron. Calculate the average oxidation state of iron in the compound and comment on your answer.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the equation for the reduction of this ore to iron with carbon monoxide.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline why iron is obtained from its ores using chemical reducing agents but aluminium is obtained using electrolysis.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.iii.</div>
</div>
<br><hr><br><div class="question">
<p class="p1">Compare the positional and directional order in a crystalline solid, nematic phase liquid crystal and a pure liquid. Show your answer by stating <strong>yes </strong>or <strong>no </strong>in the table below.</p>
<p class="p1"><img src="images/Schermafbeelding_2016-10-20_om_06.07.28.png" alt="M09/4/CHEMI/SP3/ENG/TZ2/02"></p>
</div>
<br><hr><br><div class="specification">
<p>The development and application of plastics was one of the most important technological developments of the last century.</p>
<p>The diagram below represents a section of a polymer.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-10_om_17.36.41.png" alt="M15/4/CHEMI/SP3/ENG/TZ1/10"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Identify the <strong>two </strong>functional groups in the monomer from which this polymer is manufactured.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>An expanded form of the plastic is often used in packaging. Describe how this is manufactured.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Discuss <strong>two </strong>advantages and <strong>one </strong>disadvantage of using the expanded form as a packaging material.</p>
<p> </p>
<p>Two advantages:</p>
<p> </p>
<p> </p>
<p> </p>
<p> </p>
<p>One disadvantage:</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Modern society is very dependent on electrical power for portable devices.</p>
</div>
<div class="specification">
<p>Two common rechargeable batteries are lead-acid and nickel-cadmium (NiCad) batteries.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) State equations for the reactions that occur at each electrode in a <strong>lead-acid battery</strong> when it delivers a current.</p>
<p> </p>
<p>Positive electrode (cathode):</p>
<p> </p>
<p>Negative electrode (anode):</p>
<p> </p>
<p>(ii) State equations for the reactions that occur at each electrode in a <strong>nickel-cadmium (NiCad) battery </strong>when it delivers a current.</p>
<p> </p>
<p>Positive electrode (cathode):</p>
<p> </p>
<p>Negative electrode (anode):</p>
<div class="marks">[4]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Another source of power for portable devices is the fuel cell. Compare fuel cells with lead-acid rechargeable batteries, stating one similarity and two differences.</p>
<p> </p>
<p>Similarity:</p>
<p> </p>
<p> </p>
<p>Differences:</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Iron ore can be reduced in a blast furnace.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-27_om_07.36.06.png" alt="N13/4/CHEMI/SP3/ENG/TZ0/08"></p>
</div>
<div class="specification">
<p class="p1">The properties of a metal can be altered by alloying or heat treatment.</p>
</div>
<div class="question">
<p class="p1">Explain why alloying can modify the structure and properties of a metal.</p>
</div>
<br><hr><br><div class="specification">
<p>Iron is extracted from its ore by reduction in a blast furnace.</p>
</div>
<div class="question">
<p>State an equation for the reaction by which iron (III) oxide, Fe<sub>2</sub>O<sub>3</sub>, is reduced to iron in the blast furnace.</p>
</div>
<br><hr><br><div class="specification">
<p>Liquid crystals are widely used in displays.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe the meaning of the term liquid crystals.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>When a liquid-crystal display is warmed with a hairdryer, the display loses its clarity and may no longer be visible. Explain why this happens on a molecular level.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">The two major acids that cause acid rain originate from different sources.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State an equation that shows why rain water is naturally acidic.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Outline the process responsible for the production of each acid and state an equation to show its formation.</p>
<div class="marks">[4]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Acid rain has caused damage to limestone buildings and marble statues. State an equation to represent the reaction of acid rain with limestone or marble.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.ii.</div>
</div>
<br><hr><br><div class="specification">
<p>Antimony oxide is widely used as a homogeneous catalyst in the reaction of benzene-1,4-dicarboxylic acid with ethane-1,2-diol in the production of polyethylene terephthalate (PETE) shown below.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p> </p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Catalysts reduce the activation energy. Outline how homogeneous catalysts are involved in the reaction mechanism.</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>Suggest why it is important to know how catalysts function.</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>Antimony and its compounds are toxic, so it is important to check that the catalyst is removed from the final product. One technique to detect antimony is Inductively Coupled Plasma Mass Spectroscopy (ICP-MS).</p>
<p>Outline the nature of the plasma state and how it is produced in ICP-MS.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Chloroethene undergoes polymerization with a free-radical initiator to produce the atactic form of polychlorethene (PVC).</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Sketch the atactic form of polychloroethene showing <strong>four</strong> units.</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>(i) Explain, in molecular terms, why PVC becomes more flexible and softer when a plasticizer is added.</p>
<p>(ii) State <strong>one</strong> type of compound which can be used as a plasticizer.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest an environmental issue associated with the use of PVC.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Biphenyl nitriles, such as the molecule shown below, were the first thermotropic liquid crystal molecules to be synthesized.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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" alt></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest how changing the size or shape of the hydrocarbon chain would affect the molecule’s liquid crystal behaviour.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain why the nitrile group enables these molecules to be used in liquid-crystal displays (LCDs).</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Polymers are made up of repeating monomer units which can be manipulated in various ways to give structures with desired properties.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Draw the structure of 2-methylpropene.</p>
<p>(ii) Deduce the repeating unit of poly(2-methylpropene).</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>Deduce the percentage atom economy for polymerization of 2-methylpropene.</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>(i) Suggest why incomplete combustion of plastic, such as polyvinyl chloride, is common in industrial and house fires.</p>
<p>(ii) Phthalate plasticizers such as DEHP, shown below, are frequently used in polyvinyl chloride.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>With reference to bonding, suggest a reason why many adults have measurable levels of phthalates in their bodies.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Liquid crystals have many applications.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline how a lyotropic liquid crystal differs from a thermotropic liquid crystal.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain the effect of increasing the temperature of a nematic liquid crystal on its directional order.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</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>Nanoparticles anchor plasticizers in PVC so that they cannot escape from the polymer as easily.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the two distinct phases of a composite.</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>Identify the methods of assembling nanocomposites by completing the table.</p>
<p><img src="data:image/png;base64,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"></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain how the structure of plasticizers enables them to soften PVC.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest a reason why nanoparticles can better anchor plasticizers in the polymer.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.ii.</div>
</div>
<br><hr><br><div class="specification">
<p>The development of materials with unique properties is critical to advances in industry.</p>
</div>
<div class="specification">
<p>Low density polyethene (LDPE) and high density polyethene (HDPE) are both addition polymers.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline two properties a substance should have to be used as liquid-crystal in a liquid-crystal display.</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>Describe how the structures of LDPE and HDPE affect one mechanical property of the plastics.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>One of the two infrared (IR) spectra is that of polyethene and the other of polytetrafluoroethene (PTFE).</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p style="text-align: left;">Deduce, with a reason, which spectrum is that of PTFE. Infrared data is given in section 26 of the data booklet.</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>Many plastics used to be incinerated. Deduce an equation for the complete combustion of two repeating units of PVC, (–C<sub>2</sub>H<sub>3</sub>Cl–)<sub>2</sub>.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Inductively Coupled Plasma (ICP) used with Mass Spectrometry (MS) or Optical Emission Spectrometry (OES) can be used to identify and quantify elements in a sample.</p>
</div>
<div class="specification">
<p>The following graphs represent data collected by ICP-OES on trace amounts of vanadium in oil.</p>
<p style="text-align: center;"><strong>Graph 1</strong>: Calibration graph and signal for 10 μg kg<sup>−1</sup> of vanadium in oil</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p style="text-align: center;"><strong>Graph 2:</strong> Calibration of vanadium in μg kg<sup>−1</sup></p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p style="text-align: center;">[Source: © Agilent Technologies, Inc.1998. Reproduced with Permission, Courtesy of Agilent Technologies, Inc.]</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>ICP-OES/MS can be used to analyse alloys and composites. Distinguish between alloys and composites.</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>ICP-MS is a reference mode for analysis. The following correlation graphs between ICP-OES and ICP-MS were produced for yttrium and nickel.</p>
<p><img src="images/Schermafbeelding_2018-08-10_om_13.02.42.png" alt="M18/4/CHEMI/SP3/ENG/TZ2/03.b"></p>
<p>Each <em>y</em>-axis shows concentrations calculated by ICP-OES; each <em>x</em>-axis shows concentrations for the same sample as found by ICP-MS.</p>
<p>The line in each graph is <em>y </em>= <em>x</em>.</p>
<p>Discuss the effectiveness of ICP-OES for yttrium and nickel.</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>Identify the purpose of each graph.</p>
<p><img src="data:image/png;base64,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"></p>
<p> </p>
<div class="marks">[2]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate, to four significant figures, the concentration, in μg kg<sup>−1</sup>, of vanadium in oil giving a signal intensity of 14 950.</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>Vanadium(V) oxide is used as the catalyst in the conversion of sulfur dioxide to sulfur trioxide.</p>
<p>SO<sub>2</sub>(g) + V<sub>2</sub>O<sub>5</sub>(s) → SO<sub>3</sub>(g) + 2VO<sub>2</sub>(s)</p>
<p>\(\frac{1}{2}\)O<sub>2</sub>(g) + 2VO<sub>2</sub>(s) → V<sub>2</sub>O<sub>5</sub>(s)</p>
<p>Outline how vanadium(V) oxide acts as a catalyst.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.iii.</div>
</div>
<br><hr><br><div class="specification">
<p>Infrared (IR) spectroscopy is often used for the identification of polymers, such as PETE, for recycling.</p>
</div>
<div class="specification">
<p>LDPE and high density polyethene (HDPE) have very similar IR spectra even though they have rather different structures and physical properties.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Below are the IR spectra of two plastics (<strong>A</strong> and <strong>B</strong>); one is PETE, the other is low density polyethene (LDPE).</p>
<p style="text-align: left;"><img src="data:image/png;base64,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"></p>
<p style="text-align: left;">Deduce, giving your reasons, the identity and resin identification code (RIC) of <strong>A</strong> and <strong>B </strong>using sections 26 and 30 of the data booklet.</p>
<p style="text-align: left;"><img src="data:image/png;base64,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"></p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe the difference in their structures.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain why the difference in their structures affects their melting points.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.ii.</div>
</div>
<br><hr><br>