File "markSceme-HL-paper1.html"
Path: /IB QUESTIONBANKS/5 Fifth Edition - PAPER/HTML/Chemistry/Topic 2/markSceme-HL-paper1html
File size: 29.52 KB
MIME-type: text/html
Charset: utf-8
<!DOCTYPE html>
<html>
<meta http-equiv="content-type" content="text/html;charset=utf-8">
<head>
<meta charset="utf-8">
<title>IB Questionbank</title>
<link rel="stylesheet" media="all" href="css/application-02ef852527079acf252dc4c9b2922c93db8fde2b6bff7c3c7f657634ae024ff1.css">
<link rel="stylesheet" media="print" href="css/print-6da094505524acaa25ea39a4dd5d6130a436fc43336c0bb89199951b860e98e9.css">
<script src="js/application-9717ccaf4d6f9e8b66ebc0e8784b3061d3f70414d8c920e3eeab2c58fdb8b7c9.js"></script>
<script type="text/javascript" async src="https://cdnjs.cloudflare.com/ajax/libs/mathjax/2.7.5/MathJax.js?config=TeX-MML-AM_CHTML-full"></script>
<!--[if lt IE 9]>
<script src='https://cdnjs.cloudflare.com/ajax/libs/html5shiv/3.7.3/html5shiv.min.js'></script>
<![endif]-->
<meta name="csrf-param" content="authenticity_token">
<meta name="csrf-token" content="iHF+M3VlRFlNEehLVICYgYgqiF8jIFlzjGNjIwqOK9cFH3ZNdavBJrv/YQpz8vcspoICfQcFHW8kSsHnJsBwfg==">
<link href="favicon.ico" rel="shortcut icon">
</head>
<body class="teacher questions-show">
<div class="navbar navbar-fixed-top">
<div class="navbar-inner">
<div class="container">
<div class="brand">
<div class="inner"><a href="http://ibo.org/">ibo.org</a></div>
</div>
<ul class="nav">
<li>
<a href="../../../../../../../index.html">Home</a>
</li>
<!-- - if current_user.is_language_services? && !current_user.is_publishing? -->
<!-- %li= link_to "Language services", tolk_path -->
</ul>
<ul class="nav pull-right">
<li class="dropdown">
<a class="dropdown-toggle" data-toggle="dropdown" href="#">
Help
<b class="caret"></b>
</a>
<ul class="dropdown-menu">
<li><a href="https://questionbank.ibo.org/video_tour?locale=en">Video tour</a></li>
<li><a href="https://questionbank.ibo.org/instructions?locale=en">Detailed instructions</a></li>
<li><a target="_blank" href="https://ibanswers.ibo.org/">IB Answers</a></li>
</ul>
</li>
<li>
<a href="https://06082010.xyz">IB Documents (2) Team</a>
</li></ul>
</div>
</div>
</div>
<div class="page-content container">
<div class="row">
<div class="span24">
<div class="pull-right screen_only"><a class="btn btn-small btn-info" href="https://questionbank.ibo.org/updates?locale=en">Updates to Questionbank</a></div>
<p class="muted language_chooser">
User interface language:
<a href="https://questionbank.ibo.org/en/users/set_user_locale?new_locale=en">English</a>
|
<a href="https://questionbank.ibo.org/en/users/set_user_locale?new_locale=es">Español</a>
</p>
</div>
</div>
<div class="page-header">
<div class="row">
<div class="span16">
<p class="back-to-list">
</p>
</div>
<div class="span8" style="margin: 0 0 -19px 0;">
<img style="width: 100%;" class="qb_logo" src="https://mirror.ibdocs.top/qb.png" alt="Ib qb 46 logo">
</div>
</div>
</div>
<h2>HL Paper 1</h2><div class="question">
<p><span style="background-color: #ffffff;">What is the ground state electron configuration of an atom of chromium, Cr (Z = 24)?</span></p>
<p><span style="background-color: #ffffff;">A. [Ar]3d<sup>6</sup></span></p>
<p><span style="background-color: #ffffff;">B. [Ar]4s<sup>2</sup>3d<sup>4</sup></span></p>
<p><span style="background-color: #ffffff;">C. [Ar]4s<sup>1</sup>3d<sup>5</sup></span></p>
<p><span style="background-color: #ffffff;">D. [Ar]4s<sup>2</sup>4p<sup>4</sup></span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>Some candidates had ground state configuration of Cr as 4s<sup>2</sup> 3d<sup>4</sup> rather than 4s<sup>1</sup> 3d<sup>5</sup></p>
</div>
<br><hr><br><div class="question">
<p>Which representation would be correct for a species, <strong>Z</strong>, which has 31 protons, 40 neutrons and 28 electrons?</p>
<p>A. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{}_{31}^{71}{{\rm{Z}}^{3 + }}">
<msubsup>
<mrow>
</mrow>
<mrow>
<mn>31</mn>
</mrow>
<mrow>
<mn>71</mn>
</mrow>
</msubsup>
<mrow>
<msup>
<mrow>
<mrow>
<mi mathvariant="normal">Z</mi>
</mrow>
</mrow>
<mrow>
<mn>3</mn>
<mo>+</mo>
</mrow>
</msup>
</mrow>
</math></span></p>
<p>B. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{}_{31}^{71}{{\rm{Z}}^{3 - }}">
<msubsup>
<mrow>
</mrow>
<mrow>
<mn>31</mn>
</mrow>
<mrow>
<mn>71</mn>
</mrow>
</msubsup>
<mrow>
<msup>
<mrow>
<mrow>
<mi mathvariant="normal">Z</mi>
</mrow>
</mrow>
<mrow>
<mn>3</mn>
<mo>−</mo>
</mrow>
</msup>
</mrow>
</math></span></p>
<p>C. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{}_{40}^{71}{{\rm{Z}}^{3 + }}">
<msubsup>
<mrow>
</mrow>
<mrow>
<mn>40</mn>
</mrow>
<mrow>
<mn>71</mn>
</mrow>
</msubsup>
<mrow>
<msup>
<mrow>
<mrow>
<mi mathvariant="normal">Z</mi>
</mrow>
</mrow>
<mrow>
<mn>3</mn>
<mo>+</mo>
</mrow>
</msup>
</mrow>
</math></span></p>
<p>D. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{}_{28}^{71}{{\rm{Z}}^{3 + }}">
<msubsup>
<mrow>
</mrow>
<mrow>
<mn>28</mn>
</mrow>
<mrow>
<mn>71</mn>
</mrow>
</msubsup>
<mrow>
<msup>
<mrow>
<mrow>
<mi mathvariant="normal">Z</mi>
</mrow>
</mrow>
<mrow>
<mn>3</mn>
<mo>+</mo>
</mrow>
</msup>
</mrow>
</math></span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which species has two more neutrons than electrons?</p>
<p style="text-align:center;"><math xmlns="http://www.w3.org/1998/Math/MathML"><mmultiscripts><mi>L</mi><mprescripts></mprescripts><mn>3</mn><mn>6</mn></mmultiscripts><msup><mi>i</mi><mo>+</mo></msup></math> <math xmlns="http://www.w3.org/1998/Math/MathML"><mmultiscripts><mi>B</mi><mprescripts></mprescripts><mn>4</mn><mn>9</mn></mmultiscripts><msup><mi>e</mi><mrow><mn>2</mn><mo>+</mo></mrow></msup></math> <math xmlns="http://www.w3.org/1998/Math/MathML"><mmultiscripts><mi>N</mi><mprescripts></mprescripts><mn>11</mn><mn>23</mn></mmultiscripts><msup><mi>a</mi><mo>+</mo></msup></math> <math xmlns="http://www.w3.org/1998/Math/MathML"><mmultiscripts><mi>C</mi><mprescripts></mprescripts><mn>20</mn><mn>42</mn></mmultiscripts><msup><mi>a</mi><mrow><mn>2</mn><mo>+</mo></mrow></msup></math></p>
<p><br>A. <math xmlns="http://www.w3.org/1998/Math/MathML"><mmultiscripts><mi>L</mi><mprescripts></mprescripts><mn>3</mn><mn>6</mn></mmultiscripts><msup><mi>i</mi><mo>+</mo></msup></math></p>
<p>B. <math xmlns="http://www.w3.org/1998/Math/MathML"><mmultiscripts><mi>B</mi><mprescripts></mprescripts><mn>4</mn><mn>9</mn></mmultiscripts><msup><mi>e</mi><mrow><mn>2</mn><mo>+</mo></mrow></msup></math></p>
<p>C. <math xmlns="http://www.w3.org/1998/Math/MathML"><mmultiscripts><mi>N</mi><mprescripts></mprescripts><mn>11</mn><mn>23</mn></mmultiscripts><msup><mi>a</mi><mo>+</mo></msup></math></p>
<p>D. <math xmlns="http://www.w3.org/1998/Math/MathML"><mmultiscripts><mi>C</mi><mprescripts></mprescripts><mn>20</mn><mn>42</mn></mmultiscripts><msup><mi>a</mi><mrow><mn>2</mn><mo>+</mo></mrow></msup></math></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">Which is correct for <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{}_{16}^{34}{{\text{S}}^{2 - }}">
<msubsup>
<mrow>
</mrow>
<mrow>
<mn>16</mn>
</mrow>
<mrow>
<mn>34</mn>
</mrow>
</msubsup>
<mrow>
<msup>
<mrow>
<mtext>S</mtext>
</mrow>
<mrow>
<mn>2</mn>
<mo>−</mo>
</mrow>
</msup>
</mrow>
</math></span>?</span></p>
<p><span style="background-color: #ffffff;"><img src="data:image/png;base64,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" width="432" height="225"></span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>93 % of the candidates deduced the correct numbers of protons, neutrons and electrons in the sulfide ion.</p>
</div>
<br><hr><br>