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</div><h2>HL Paper 1</h2><div class="question">
<p class="p1">What is the hybridization of the carbon atom, and the number of \(\sigma \) and \(\pi \) bonds in the methanal molecule?</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-17_om_13.36.36.png" alt="M09/4/CHEMI/HPM/ENG/TZ2/15_1"></p>
<p class="p1" style="text-align: left;"><img src="images/Schermafbeelding_2016-10-17_om_13.37.15.png" alt="M09/4/CHEMI/HPM/ENG/TZ2/15_2"></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 class="p1">Which species has bond angles of 90°?</p>
<p class="p2">A. A<span class="s1">l</span>C<span class="s1">l</span><sub><span class="s2">4</span></sub><sup><span class="s3">- </span></sup></p>
<p class="p2">B. \({\text{I}}\)C<span class="s1">l</span><sub><span class="s2">4</span></sub><sup><span class="s3">- </span></sup></p>
<p class="p2">C. NH<sub><span class="s2">4</span></sub><sup><span class="s3">+ </span></sup></p>
<p class="p2">D. SiC<span class="s1">l</span><sub><span class="s2">4</span></sub></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which molecule has an expanded octet?</p>
<p>A. CO</p>
<p>B. CO<sub>2</sub></p>
<p>C. SF<sub>2</sub></p>
<p>D. SF<sub>4</sub></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">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which species contain delocalized electrons?</p>
<p><img src="images/Schermafbeelding_2016-08-11_om_06.41.46.png" alt="M14/4/CHEMI/HPM/ENG/TZ1/13"></p>
<p>A. I and II only</p>
<p>B. I and III only</p>
<p>C. II and III only</p>
<p>D. I, II and III</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which statement is correct?</p>
<p>A. Sigma bonds are formed only by the combination of s atomic orbitals.</p>
<p>B. Pi bonds can be formed in the absence of sigma bonds.</p>
<p>C. Pi bonds are formed parallel to the axis between atoms.</p>
<p>D. Pi bonds are formed only by the combination of hybrid orbitals.</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 class="p1">Which of the following best describes the formation of \(\pi \) bonds?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>They are formed by the sideways overlap of parallel orbitals.</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>They are formed by the axial overlap of orbitals.</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>They are formed by the sideways overlap of an s and p orbital.</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>They are formed by the axial overlap of either s or p orbitals.</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">
<p class="p1">Two respondents suggested that the terms axial and sideways overlap are confusing. However, these terms are also clearly mentioned in the teachers note corresponding to as 14.2.1 and have also been used previously on examination papers.</p>
</div>
<br><hr><br><div class="question">
<p>Which molecules have at least one sp<sup>2</sup> hybridized atom?</p>
<p> I. CH<sub>3</sub>COOH</p>
<p> II. CH<sub>3</sub>COCH<sub>3</sub></p>
<p> III. CH<sub>2</sub>CHCH<sub>2</sub>OH</p>
<p>A. I and II only</p>
<p>B. I and III only</p>
<p>C. II and III only</p>
<p>D. I, II and III</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">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">Which species have delocalized \(\pi \) electrons?</p>
<p class="p1">I. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{COC}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">II. <span class="Apple-converted-space"> </span>\({\text{NO}}_{\text{2}}^ - \)</p>
<p class="p1">III. <span class="Apple-converted-space"> </span>\({\text{CO}}_{\text{3}}^{2 - }\)</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>I and II only</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>I and III only</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>II and III only</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>I, II and III</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p class="p1">C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p class="p1">Although 70% of the candidates gave the expected answer, C, there is <em>minimal </em>delocalization in ethanoic acid, so both C and D were accepted (giving an 86% success rate on the question).</p>
</div>
<br><hr><br><div class="question">
<p class="p1">How many \(\sigma \) and \(\pi \) bonds are present in a molecule of propyne, \({\text{C}}{{\text{H}}_{\text{3}}}{\text{CCH}}\)?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-10-21_om_08.21.39.png" alt="M11/4/CHEMI/HPM/ENG/TZ1/10"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p class="p1">In this question candidates were asked to state the number of sigma and pi bonds in propyne. One respondent stated that as alkynes are not on the syllabus why the name was necessary. However, this question involved candidates drawing out the full structural formula using valency rules and hence counting the number of sigma and pi bonds. Knowledge of the alkyne functional group was not necessary but candidates did have to realise that a carbon to carbon triple bond was present. Often in questions the style of IB papers is to also include both the name and the associated structural formula.</p>
</div>
<br><hr><br><div class="question">
<p>How many sigma \((\sigma )\) and pi \((\pi )\) bonds are there in \({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{CCC}}{{\text{H}}_{\text{2}}}{\text{COOH}}\)?</p>
<p>A. 13\(\sigma \) and 5\(\pi \)</p>
<p>B. 15\(\sigma \) and 2\(\pi \)</p>
<p>C. 15\(\sigma \) and 3\(\pi \)</p>
<p>D. 15\(\sigma \) only</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>This was thought to be a hard example “to test student understanding of hybridization and bond types”. This type of question is not new and was answered correctly by 79% of the candidates. All a candidate needs to do is to count the number of \(\pi \)-bonds.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">How many bonding pairs and lone pairs of electrons surround the sulfur atom in the \({\text{S}}{{\text{F}}_{\text{4}}}\) molecule?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-10-17_om_13.17.25.png" alt="M09/4/CHEMI/HPM/ENG/TZ2/12"></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">
<p class="p1">One respondent stated that the structure of \({\text{S}}{{\text{F}}_{\text{4}}}\) is not specified in the teachers note corresponding to AS 14.1.1. This is a comment that has been made at length in previous subject reports. The AS states that candidates should be able to determine the shape and bond angles of species with five or six negative charge centres using VSEPR Theory. In the teaching programme, examples such as \({\text{PC}}{{\text{l}}_{\text{5}}}\), \({\text{S}}{{\text{F}}_{\text{6}}}\), \({\text{Xe}}{{\text{F}}_{\text{4}}}\) and \({\text{PF}}_6^ - \) should be definitely included. However, any species with five or six negative charge centres could be asked in a question and hence examples are not restricted to these latter four examples.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">The Lewis structure of \({\text{S}}{{\text{O}}_{\text{2}}}\) is given below.</p>
<p class="p2" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-21_om_08.30.47.png" alt="M11/4/CHEMI/HPM/ENG/TZ1/14"></p>
<p class="p1">What is the shape of the \({\text{S}}{{\text{O}}_{\text{2}}}\) molecule?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>Bent (V-shaped)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>Linear</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>T-shaped</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>Triangular planar</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">
<p class="p1">There were two G2 comments on this question. One respondent stated that D. should be trigonal planar instead of triangular planar. Both terms are widely used in fact, though of course the correct answer is A. bent or V-shaped. Another respondent stated that it would have been better to represent the Lewis structure of \({\text{S}}{{\text{O}}_{\text{2}}}\) with valence expansion. It is true that \({\text{S}}{{\text{O}}_{\text{2}}}\) could be represented as an alternate Lewis structure. However, the question did not state what the best Lewis structure representation of \({\text{S}}{{\text{O}}_{\text{2}}}\) was and hence was not basing the representation at any distinction centred on formal charge differences versus expanded octets. Candidates simply had to look at the three negative charge centres present which equates to a triangular planar electron-domain geometry and hence a bent molecular geometry as the final shape giving A as the correct answer.</p>
</div>
<br><hr><br><div class="question">
<p>Which species have resonance structures?</p>
<p style="padding-left: 90px;">I. Ozone, O<sub>3</sub><br>II. Carbon dioxide, CO<sub>2</sub><br>III. Benzene, C<sub>6</sub>H<sub>6</sub></p>
<p>A. I and II only</p>
<p>B. I and III only</p>
<p>C. II and III only</p>
<p>D. I, II and III</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">Retinol (vitamin A) contains a total of <strong>5 </strong>double bonds and <strong>46 </strong>single bonds.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-01_om_05.44.31.png" alt="M12/4/CHEMI/HPM/ENG/TZ2/13"></p>
<p class="p1">Which statements are correct?</p>
<p class="p1">I. <span class="Apple-converted-space"> </span>There are 51 \(\sigma \) and 5 \(\pi \) bonds.</p>
<p class="p1">II. <span class="Apple-converted-space"> </span>The oxygen atom is \({\text{s}}{{\text{p}}^{\text{3}}}\) hybridized.</p>
<p class="p1">III. <span class="Apple-converted-space"> </span>Retinol is a primary alcohol.</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>I and II only</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>I and III only</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>II and III only</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>I, II and III</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">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">Which statements about hybridization are correct?</p>
<p class="p1">I. <span class="Apple-converted-space"> </span>The hybridization of carbon in diamond is \({\text{s}}{{\text{p}}^{\text{3}}}\).</p>
<p class="p1">II. <span class="Apple-converted-space"> </span>The hybridization of carbon in graphite is \({\text{s}}{{\text{p}}^{\text{2}}}\).</p>
<p class="p1">III. <span class="Apple-converted-space"> </span>The hybridization of carbon in \({{\text{C}}_{{\text{60}}}}\) fullerene is \({\text{s}}{{\text{p}}^{\text{3}}}\).</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>I and II only</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>I and III only</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>II and III only</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>I, II and III</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 class="p1">In which compound are all the carbon atoms \({\text{s}}{{\text{p}}^{\text{2}}}\)hybridized?</p>
<p class="p1">A. <img src="images/Schermafbeelding_2016-10-26_om_15.04.42.png" alt="M11/4/CHEMI/HPM/ENG/TZ2/15_A"></p>
<p class="p1">B. <img src="images/Schermafbeelding_2016-10-26_om_15.05.25.png" alt="M11/4/CHEMI/HPM/ENG/TZ2/15_B"></p>
<p class="p1">C. \({\text{C}}{{\text{H}}_{\text{2}}}{\text{CHC}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">D. \({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{CHCHC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</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">
<p class="p1">One respondent claimed that this question was too difficult. However, Topic 14.2 on hybridization is firmly on the syllabus and candidates should be expected to be able to answer this type of question. The question itself was correctly answered by 79.08% of candidates, and was the thirteenth easiest question on the paper.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which species does <span class="s1"><strong>not </strong></span>have delocalized electrons?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{NO}}_3^ - \)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{NO}}_2^ - \)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({{\text{O}}_{\text{3}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{3}}}{{\text{H}}_{\text{6}}}\)</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 class="p1">One respondent mentioned the fact that there is some debate in the literature in relation to possible sigma delocalization in cyclopropane which is a valid comment and although 63.98% of candidates chose D. \({{\text{C}}_{\text{3}}}{{\text{H}}_{\text{6}}}\) as the correct answer, it is fair to state that a different example might have been selected where there is no evidence of delocalization.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">What is the hybridization of the numbered atoms in ethanoic acid?</p>
<p class="p1" style="text-align: center;"><img src="data:image/png;base64,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" alt></p>
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" alt></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">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which does <strong>not</strong> show resonance?</p>
<p>A. PO<sub>4</sub><sup>3–</sup></p>
<p>B. C<sub>6</sub>H<sub>6</sub></p>
<p>C. C<sub>6</sub>H<sub>12</sub></p>
<p>D. O<sub>3</sub></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">
<div class="page" title="Page 3">
<div class="layoutArea">
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<div class="page" title="Page 6">
<div class="layoutArea">
<div class="column">
<p>In which group do both compounds contain delocalized electrons?</p>
<div class="page" title="Page 6">
<div class="layoutArea">
<div class="column">A. C<sub>6</sub>H<sub>10</sub>, C<sub>5</sub>H<sub>10</sub><br>B. Na<sub>2</sub>CO<sub>3</sub>, NaOH<br>C. NaHCO<sub>3</sub>, C<sub>6</sub>H<sub>6</sub><br>D. NaHCO<sub>3</sub>, C<sub>6</sub>H<sub>12</sub></div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</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 class="p1">Which combination best describes the type of bonding present and the melting point of silicon and silicon dioxide?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-09-12_om_12.20.07.png" alt="M13/4/CHEMI/HPM/ENG/TZ1/12"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p class="p1">D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">What are the hybridizations of the atoms labelled <strong>1</strong>, <strong>2 </strong>and <strong>3 </strong>in the molecule below?</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-12_om_12.22.06.png" alt="M13/4/CHEMI/HPM/ENG/TZ1/13_01"></p>
<p class="p1" style="text-align: left;"><img src="images/Schermafbeelding_2016-09-12_om_12.23.22.png" alt="M13/4/CHEMI/HPM/ENG/TZ1/13_02"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p class="p1">B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which allotropes of carbon show \(s{p^2}\) hybridization?</p>
<p>I. Diamond</p>
<p>II. Graphite</p>
<p>III. \({C_{60}}\) fullerene</p>
<p> </p>
<p>A. I and II only</p>
<p>B. I and III only</p>
<p>C. II and III only</p>
<p>D. I, II and III</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>Which combination describes the bonding and structure in benzoic acid, C<sub>6</sub>H<sub>5</sub>COOH?</p>
<p style="text-align: center;"><img 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"></p>
<p><img 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"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>What is the hybridization of atoms <strong>X</strong>, <strong>Y</strong> and <strong>Z</strong> in epinephrine?</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-24_om_13.23.56.png" alt="N13/4/CHEMI/HPM/ENG/TZ0/14_01"></p>
<p style="text-align: left;"><img src="images/Schermafbeelding_2016-08-24_om_13.25.01.png" alt="N13/4/CHEMI/HPM/ENG/TZ0/14_02"></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">
<p>This was thought to be tricky for those who had not studied Option G for paper 3 as they might have less idea about hybridization in a benzene ring. This should be covered in topics 14.2.2 and 14.3.1. It was one of the harder questions but, even so, 68.20% gave the correct answer. “B” was the next most common answer, presumably because candidates had forgotten the hydrogen atom on carbon X.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which species have delocalized electrons?</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-25_om_11.33.36.png" alt="N10/4/CHEMI/HPM/ENG/TZ0/13"></p>
<p class="p1">A. I and II only</p>
<p class="p1">B. I and III only</p>
<p class="p1">C. II and III only</p>
<p class="p1">D. I, II and III</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 class="p1">Which structure has delocalized \(\pi \) electrons?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({{\text{O}}_{\text{3}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>CO</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>HCN</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{O}}_{\text{2}}}\)</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 class="p1">What is correct for \({\text{PC}}{{\text{l}}_{\text{5}}}\)?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-08-01_om_17.54.17.png" alt="M15/4/CHEMI/HPM/ENG/TZ1/12"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p class="p1">D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">Which combination of shape and bond angle is correct for a molecule of xenon tetrafluoride, \({\text{Xe}}{{\text{F}}_{\text{4}}}\)?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-08-02_om_07.20.32.png" alt="M15/4/CHEMI/HPM/ENG/TZ2/12"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p class="p1">B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p class="p1">Whilst 70% gave the correct answer, a significant number (17%) missed the axial lone pairs and thought the molecule to be tetrahedral.</p>
</div>
<br><hr><br><div class="question">
<p>Which overlap of atomic orbitals leads to the formation of only a sigma (σ) bond?</p>
<p> I. s − p</p>
<p> II. p − p</p>
<p> III. s − s</p>
<p>A. I and II only</p>
<p>B. I and III only</p>
<p>C. II and III only</p>
<p>D. I, II and III</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">How many sigma and pi bonds are there in propyne, \({\text{C}}{{\text{H}}_{\text{3}}}{\text{CCH}}\)?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>2 sigma and 2 pi</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>7 sigma and 1 pi</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>6 sigma and 2 pi</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>5 sigma and 3 pi</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>Which can be represented with only one Lewis structure?</p>
<p>A. CH<sub>2</sub>O</p>
<p>B. C<sub>6</sub>H<sub>6</sub></p>
<p>C. O<sub>3</sub></p>
<p>D. NO<sub>3</sub><sup>−</sup></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 class="p1">Which molecules have \({\text{s}}{{\text{p}}^{\text{2}}}\) hybridization?</p>
<p class="p1">I. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{4}}}\)</p>
<p class="p1">II. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{4}}}{{\text{H}}_{{\text{10}}}}\)</p>
<p class="p1">III. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{6}}}{{\text{H}}_{\text{6}}}\)</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>I and II only</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>I and III only</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>II and III only</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>I, II and III</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p class="p1">B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
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<div class="column" style="text-align: left;">Which of the following is correct?</div>
<div class="column" style="text-align: center;"><img src="data:image/png;base64,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" alt></div>
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</div>
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</div>
</div>
</div>
</div>
</div>
</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 class="p1">Which species does <strong>not </strong>contain delocalized electrons?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{{\text{O}}^ - }\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{CO}}_2^ - \)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({{\text{O}}_{\text{3}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{NO}}_3^ - \)</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 class="p1">How many sigma (\(\sigma \)) and pi (\(\pi \)) bonds are there in the following molecule?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-09-15_om_13.05.55.png" alt="M13/4/CHEMI/HPM/ENG/TZ2/12"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p class="p1">C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
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<div class="section">
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<div class="page" title="Page 5">
<div class="layoutArea">
<div class="column">
<div class="page" title="Page 5">
<div class="layoutArea">
<div class="column">Which species breaks the octet rule?</div>
<div class="column"> </div>
<div class="column">A. PCl<sub>3</sub><br>B. BF<sub>4</sub><sup>−</sup><br>C. SCl<sub>4</sub><br>D. NH<sub>4</sub><sup>+</sup></div>
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</div>
</div>
</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 class="p1">Identify the hybridization of carbon atoms in this molecule</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-13_om_17.29.41.png" alt="M09/4/CHEMI/HPM/ENG/TZ1/12_1"></p>
<p class="p1" style="text-align: left;"><img src="images/Schermafbeelding_2016-10-13_om_17.30.33.png" alt="M09/4/CHEMI/HPM/ENG/TZ1/12_2"></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 class="p1">What is the type of hybridization of the silicon and oxygen atoms in silicon dioxide?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-09-30_om_13.22.45.png" alt="N09/4/CHEMI/HPM/ENG/TZ0/14"></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">
<p class="p1">This question on hybridization was particularly badly answered (Difficulty Index 29%), though it was not clear as to whether this arose from a lack of comprehension of the concept itself or the structure of silicon dioxide.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which combination correctly describes the types of hybridization shown by the two carbon atoms labelled \(\alpha \) and \(\beta \) and the oxygen atom labelled \(\gamma \) <span class="s1">in the molecule of paracetamol shown below?</span></p>
<p class="p1" style="text-align: center;"><span class="s1"><img src="images/Schermafbeelding_2016-08-02_om_07.24.41.png" alt="M15/4/CHEMI/HPM/ENG/TZ2/13.1"></span></p>
<p class="p1" style="text-align: left;"><img src="images/Schermafbeelding_2016-08-02_om_07.26.02.png" alt="M15/4/CHEMI/HPM/ENG/TZ2/13.2"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p class="p1">A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p class="p1">Although delocalization in amide is not covered in the syllabus, answer C was also accepted here as there is significant double bond character in the nitrogen to carbon (of the carboxamide group) bond. The question will be amended before publication.</p>
</div>
<br><hr><br><div class="question">
<p>Which molecule is trigonal bipyramidal in shape?</p>
<p>A. \({\text{PC}}{{\text{l}}_{\text{3}}}\)</p>
<p>B. \({\text{SiC}}{{\text{l}}_{\text{4}}}\)</p>
<p>C. \({\text{PC}}{{\text{l}}_{\text{5}}}\)</p>
<p>D. \({\text{S}}{{\text{F}}_{\text{6}}}\)</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>The diagrams below show \(s\) and \(p\) orbitals in different positions. Which combinations can form a \(\sigma \)-bond?</p>
<p><img src="images/Schermafbeelding_2016-08-11_om_06.39.20.png" alt="M14/4/CHEMI/HPM/ENG/TZ1/12"></p>
<p>A. I and II only</p>
<p>B. I and III only</p>
<p>C. II and III only</p>
<p>D. I, II and III</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>What is the correct number of sigma \({\text{(}}\sigma {\text{)}}\) and pi \({\text{(}}\pi {\text{)}}\) bonds in prop-2-enenitrile, \({\text{C}}{{\text{H}}_{\text{2}}}{\text{CHCN}}\)?</p>
<p><img src="images/Schermafbeelding_2016-08-21_om_07.24.38.png" alt="N14/4/CHEMI/HPM/ENG/TZ0/X12"></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>How many sigma (σ) and pi (π) bonds are present in this molecule?</p>
<p><img style="display: block; margin-left: auto; margin-right: auto;" 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"></p>
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src="data:image/png;base64,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"></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]
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<br><hr><br><div class="question">
<p>What is the hybridization state and electron domain geometry around the circled C, N and O atoms?</p>
<p><img style="display: block; margin-left: auto; margin-right: auto;" 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"></p>
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"></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 combination describes the PH<sub>4</sub><sup>+</sup> ion?</p>
<p><img 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"></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>