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</div><h2>SL Paper 1</h2><div class="question">
<p>What is the product of the reaction between hex-3-ene and steam?</p>
<p>A. Hexan-1-ol</p>
<p>B. Hexan-2-ol</p>
<p>C. Hexan-3-ol</p>
<p>D. Hexan-4-ol</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>Applying IUPAC rules, what is the name of \({\text{C}}{{\text{H}}_{\text{3}}}{\text{CH(C}}{{\text{H}}_{\text{3}}}{\text{)C}}{{\text{H}}_{\text{2}}}{\text{COOH}}\)?</p>
<p>A. 2,3-dimethylpropanoic acid</p>
<p>B. Pentanoic acid</p>
<p>C. 3-methylbutanoic acid</p>
<p>D. 2-methylbutanoic acid</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>There were no comments about this question but it is worth noting that over 56% chose answer D. </p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which organic molecule is <span class="s1"><strong>not </strong></span>a structural isomer of pentan-1-ol?</p>
<p class="p1">A. pentan-2-ol</p>
<p class="p1">B. 2-methylpentan-2-ol</p>
<p class="p1">C. 2-methylbutan-2-ol</p>
<p class="p1">D. pentan-3-ol</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>In which pair are both compounds secondary?</p>
<p><img src="images/Schermafbeelding_2016-08-16_om_09.52.42.png" alt="M14/4/CHEMI/SPM/ENG/TZ2/29"></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>This question could have been better worded but 72% of the candidates chose the correct answer.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which of the following pairs are members of the same homologous series?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}}\) and \({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{CHO}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{CH(OH)C}}{{\text{H}}_{\text{3}}}\) and \({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{CH(OH)C}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{COC}}{{\text{H}}_{\text{3}}}\) and \({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{COOH}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{COC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\) and \({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{CHO}}\)</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 properties are features of a homologous series?</p>
<p>I. Same general formula</p>
<p>II. Similar chemical properties</p>
<p>III. Gradation in physical properties</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>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>One respondent opined that the word “gradation” is difficult to understand, particularly for students not working in their mother tongue. Whilst other words could have been used, this word was used because it appears in the syllabus.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Some methane gas is burned in a limited supply of oxygen. Which products could form?</p>
<p class="p1">I. C(s)</p>
<p class="p1">II. CO(g)</p>
<p class="p1">III. CO<sub><span class="s1">2</span></sub>(g)</p>
<p class="p1"> </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>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p class="p1">We recognize that this might be a language problem. “Incomplete combustion” is not the same as “burned in a limited supply of oxygen”. Candidates may also have not read “could” correctly. The correct answer was D. This was the “hardest” question on the paper.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">How many <strong>structural </strong>isomers exist with the formula \({{\text{C}}_{\text{3}}}{{\text{H}}_{\text{5}}}{\text{C}}{{\text{l}}_{\text{3}}}\)?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>3</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>4</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>5</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>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 class="p1">What are possible products of the incomplete combustion of propane?</p>
<p class="p1">A. carbon monoxide, hydrogen and carbon</p>
<p class="p1">B. carbon dioxide, carbon and hydrogen</p>
<p class="p1">C. carbon, carbon monoxide and water</p>
<p class="p1">D. carbon dioxide and water only</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">
<p>Which equation represents a propagation step in the reaction of methane with bromine?</p>
<p>A. \({\text{C}}{{\text{H}}_{\text{4}}} \to {\text{C}}{{\text{H}}_{\text{3}}} \bullet + {\text{H}} \bullet \)</p>
<p>B. \({\text{C}}{{\text{H}}_{\text{4}}} + {\text{Br}} \bullet \to {\text{C}}{{\text{H}}_{\text{3}}} \bullet + {\text{HBr}}\)</p>
<p>C. \({\text{C}}{{\text{H}}_{\text{4}}} + {\text{Br}} \bullet \to {\text{C}}{{\text{H}}_{\text{3}}}{\text{Br}} + {\text{H}} \bullet \)</p>
<p>D. \({\text{C}}{{\text{H}}_{\text{3}}} \bullet + {\text{Br}} \bullet \to {\text{C}}{{\text{H}}_{\text{3}}}{\text{Br}}\)</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>Answer C was the most popular distractor, given by nearly a quarter of the candidates. It is a common misconception that a bromine radical can displace a hydrogen radical.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which species can oxidize ethanol to ethanoic acid?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({{\text{I}}^ - }\)</p>
<p class="p2">B. <span class="Apple-converted-space"> </span>Fe</p>
<p class="p2">C. <span class="Apple-converted-space"> </span>\({{\text{O}}^{2 - }}\)</p>
<p class="p2">D. <span class="Apple-converted-space"> </span>Acidified \({{\text{K}}_{\text{2}}}{\text{C}}{{\text{r}}_{\text{2}}}{{\text{O}}_{\text{7}}}\)</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>What is the major product of the reaction between HCl and but-2-ene?</p>
<p>A. 1,2-dichlorobutane</p>
<p>B. 2,3-dichlorobutane</p>
<p>C. 1-chlorobutane</p>
<p>D. 2-chlorobutane</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>What is the mechanism for the reaction of propene with iodine in the dark?</p>
<p>A. electrophilic addition</p>
<p>B. electrophilic substitution</p>
<p>C. free radical substitution</p>
<p>D. nucleophilic substitution</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 happens when a few drops of bromine water are added to excess hex-1-ene and the mixture is shaken?</p>
<p class="p1">I. The colour of the bromine water disappears.</p>
<p class="p1">II. The organic product formed does not contain any carbon-carbon double bonds.</p>
<p class="p1">III. 2-bromohexane is formed.</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 substance can be polymerized to produce the polymer below?</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-14_om_15.08.41.png" alt="M13/4/CHEMI/SPM/ENG/TZ1/28"></p>
<p class="p1">A. But-1-ene</p>
<p class="p1">B. But-2-ene</p>
<p class="p1">C. Propene</p>
<p class="p1">D. 2-methylpropene</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">
<p class="p1">Which of the structures below is an aldehyde?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{COC}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{COOC}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{CH O}}\)</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">There were three G2 comments on this question stating that the wording of the question was ambiguous (e.g. use of the word relatively etc.). This was discussed at Grade Award and for this reason it was decided to remove this question.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which order is correct when the following substances are arranged in order of <strong>increasing</strong> boiling point?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{3}}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{CHO}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{CHO}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{3}}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{CHO}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{3}}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{CHO}}\)</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 it would be best to write from least reactive to most reactive in both of these questions. However, “increasing” is written in bold in both questions and, also, this type of question has been asked extensively on previous papers and hence candidates would have understood what was asked for explicitly if they had looked at some of the previous examination papers. In the case of Q.13 60% of candidates gave the correct answer and in Q.27, 68% had the question correct.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which of the following are isomers of pentane?</p>
<p class="p1">I. 2-methylpentane</p>
<p class="p1">II. methylbutane</p>
<p class="p1">III. dimethylpropane</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>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 compound is <strong>not </strong>an isomer of hexane?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{CH(C}}{{\text{H}}_{\text{3}}}{\text{)C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{CHCHC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({{\text{(C}}{{\text{H}}_{\text{3}}}{\text{)}}_{\text{3}}}{\text{CC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{CH(C}}{{\text{H}}_{\text{3}}}{\text{)C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</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 steps are involved in the free-radical mechanism of the bromination of ethane in the presence of ultraviolet radiation?</p>
<p>I. \({{\text{C}}_2}{{\text{H}}_6} + {\text{Br}} \bullet \to {{\text{C}}_2}{{\text{H}}_5} \bullet + {\text{HBr}}\)</p>
<p>II. \({{\text{C}}_2}{{\text{H}}_5} \bullet {\text{B}}{{\text{r}}_2} \to {{\text{C}}_2}{{\text{H}}_5}{\text{Br}} + {\text{Br}} \bullet \)</p>
<p>III. \({{\text{C}}_2}{{\text{H}}_5} \bullet + {\text{Br}} \bullet \to {{\text{C}}_2}{{\text{H}}_5}{\text{Br}}\)</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 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 monomer could be used to form a polymer with the following repeating unit?</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-27_om_08.28.11.png" alt="N10/4/CHEMI/SPM/ENG/TZ0/28"></p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{Cl}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{2}}}{\text{ClC}}{{\text{H}}_{\text{2}}}{\text{Cl}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{2}}}{\text{CHCl}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span> CHClCHCl</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 organic product forms in the following reaction?</p>
<p class="p2">\[{{\text{(C}}{{\text{H}}_3}{\text{)}}_2}{\text{CHOH}}\xrightarrow[{{\text{reflux}}}]{{{{\text{K}}_2}{\text{C}}{{\text{r}}_2}{{\text{O}}_7}{\text{/}}{{\text{H}}^ + }}}\]</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>Ethanoic acid</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>Propanal</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>Propanone</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>Propanoic acid</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">
<p>Which compound contains a secondary carbon atom?</p>
<p>A. CH<sub>3</sub>CH(Cl)CH(CH<sub>3</sub>)<sub>2</sub></p>
<p>B. (CH<sub>3</sub>)<sub>2</sub>CHCH<sub>2</sub>Cl</p>
<p>C. (CH<sub>3</sub>)<sub>3</sub>CCl</p>
<p>D. CH<sub>3</sub>CH<sub>2</sub>Cl</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>How many structural isomers of C<sub>6</sub>H<sub>14</sub> exist?</p>
<p>A. 4</p>
<p>B. 5</p>
<p>C. 6</p>
<p>D. 7</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">Consider the compound \({\text{(C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{)CH=CH(C}}{{\text{H}}_{\text{3}}}{\text{)}}\). Which statements are correct?</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-01_om_17.14.59.png" alt="M12/4/CHEMI/SPM/ENG/TZ2/26"></p>
<p class="p1">I. <span class="Apple-converted-space"> </span>A suitable name is pent-2-ene.</p>
<p class="p1">II. <span class="Apple-converted-space"> </span>The empirical formula is \({\text{C}}{{\text{H}}_{\text{2}}}\).</p>
<p class="p1">III. <span class="Apple-converted-space"> </span>An isomer of the compound is pentane.</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">
<p class="p1">Three respondents commented on this question. One respondent stated that a 3D structure should not be used here. As previously mentioned in this report, candidates should be encouraged to see a whole range of different representations of structures and in organic chemistry it is especially important that candidates are exposed to 3D representations as part of the overall teaching of organic chemistry. Another respondent stated that it would have been better if statement I. was instead given as a suitable name for the compound is pent-2-ene, which is a fair comment. This was mirrored by another respondent who stated that the molecule drawn is in fact a geometrical isomer and hence E should have been used. Although this is correct, at SL in Topic 10, it is clearly stated that the distinction between <em>cis </em>and <em>trans </em>isomers is not required (TN for AS 10.1.8), so this is the reason why reference was not given to (2E)-pent-2-ene in the question, so the respondent is correct in stating that it would be better if the term IUPAC name was not given for this reason.</p>
</div>
<br><hr><br><div class="question">
<p>Which of these reactions proceeds by a free radical mechanism in the presence of UV light?</p>
<p>A. C<sub>6</sub>H<sub>6</sub> + Cl<sub>2</sub> → C<sub>6</sub>H<sub>5</sub>Cl + HCl</p>
<p>B. C<sub>6</sub>H<sub>6</sub> + 3H<sub>2</sub> → C<sub>6</sub>H<sub>12</sub></p>
<p>C. CH<sub>2</sub>CH<sub>2</sub> + HBr → CH<sub>3</sub>CH<sub>2</sub>Br</p>
<p>D. CH<sub>3</sub>CH<sub>3</sub> + Cl<sub>2</sub> → CH<sub>3</sub>CH<sub>2</sub>Cl + HCl</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 is a tertiary halogenoalkane?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{Br}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{CH(C}}{{\text{H}}_{\text{3}}}{\text{)Cl}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C(C}}{{\text{H}}_{\text{3}}}{{\text{)}}_{\text{3}}}{\text{Br}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{CHClC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</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 statement is correct about the polymerization of ethene to poly(ethene)?</p>
<p class="p1">A. The polymer is an alkene.</p>
<p class="p1">B. The monomer ethene and the repeating unit have the same empirical formula.</p>
<p class="p1">C. The monomer ethene is less reactive than the polymer.</p>
<p class="p1">D. The polymer contains C<span class="s1">−</span>C single and C<span class="s1">=</span>C double bonds.</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 structural formula represents a secondary halogenoalkane?</p>
<p>A. \({\text{C}}{{\text{H}}_{\text{3}}}{\text{CHBrC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p>B. \({{\text{(C}}{{\text{H}}_{\text{3}}}{\text{)}}_{\text{3}}}{\text{CBr}}\)</p>
<p>C. \({\text{C}}{{\text{H}}_{\text{3}}}{{\text{(C}}{{\text{H}}_{\text{2}}}{\text{)}}_{\text{3}}}{\text{Br}}\)</p>
<p>D. \({{\text{(C}}{{\text{H}}_{\text{3}}}{\text{)}}_{\text{2}}}{\text{CHC}}{{\text{H}}_{\text{2}}}{\text{Br}}\)</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>What is the order of increasing boiling point?</p>
<p>A. C<sub>4</sub>H<sub>10</sub> < CH<sub>3</sub>COOH < CH<sub>3</sub>CH<sub>2</sub>CHO < CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>OH</p>
<p>B. C<sub>4</sub>H<sub>10</sub> < CH<sub>3</sub>CH<sub>2</sub>CHO < CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>OH < CH<sub>3</sub>COOH</p>
<p>C. CH<sub>3</sub>COOH < CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>OH< CH<sub>3</sub>CH<sub>2</sub>CHO < C<sub>4</sub>H<sub>10</sub></p>
<p>D. C<sub>4</sub>H<sub>10</sub> < CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>OH < CH<sub>3</sub>CH<sub>2</sub>CHO < CH<sub>3</sub>COOH</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">What is the organic product of the reaction between 2-chlorobutane and sodium hydroxide solution?</p>
<p class="p1">A. Butan-1-ol</p>
<p class="p1">B. Butan-2-ol</p>
<p class="p1">C. Butanal</p>
<p class="p1">D. Butanone</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">What is the name of the following molecule applying IUPAC rules?</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-14_om_15.00.41.png" alt="M13/4/CHEMI/SPM/ENG/TZ1/25"></p>
<p class="p1">A. 1,1-dimethylbutane</p>
<p class="p1">B. Hexane</p>
<p class="p1">C. 2-methylpentane</p>
<p class="p1">D. 4-methylpentane</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">
<p>Which equation represents the initiation reaction when methane reacts with chlorine in the presence of ultraviolet light?</p>
<p>A. \({\text{C}}{{\text{H}}_{\text{4}}} \to {\text{C}}{{\text{H}}_{\text{3}}} \bullet + {\text{H}} \bullet \)</p>
<p>B. \({\text{C}}{{\text{l}}_2} \to {\text{2Cl}} \bullet \)</p>
<p>C. \({\text{C}}{{\text{l}}_2} \to {\text{C}}{{\text{l}}^ + } + {\text{C}}{{\text{l}}^ - }\)</p>
<p>D. \({\text{C}}{{\text{H}}_3} \bullet + {\text{C}}{{\text{l}}_2} \to {\text{C}}{{\text{H}}_3}{\text{Cl}} + {\text{Cl}} \bullet \)</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 name of the compound with this molecular structure applying IUPAC rules?</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>A. 1-methylpropanoic acid</p>
<p>B. 2-methylpropanoic acid</p>
<p>C. 2-methylbutanoic acid</p>
<p>D. 3-methylbutanoic acid</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 statements about the chlorine free radical are correct?</p>
<p class="p1">I. It has 18 electrons.</p>
<p class="p1">II. It is an uncharged species.</p>
<p class="p1">III. It is formed by homolytic fission.</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 class="p1">C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
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<p>What is the general formula of the alkyne series?</p>
<p>A. C<em><sub>n</sub></em>H<em><sub>n</sub></em></p>
<p>B. C<em><sub>n</sub></em>H<sub>2<em>n</em>-2</sub></p>
<p>C. C<em><sub>n</sub></em>H<sub>2<em>n</em></sub></p>
<p>D. C<em><sub>n</sub></em>H<sub>2<em>n</em>+2</sub></p>
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</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 compound can be oxidized when heated with an acidified solution of potassium dichromate(VI)?</p>
<p>A. CH<sub>3</sub>C(O)CH<sub>2</sub>CH<sub>3</sub></p>
<p>B. CH<sub>3</sub>CH<sub>2</sub>CH(OH)CH<sub>3</sub></p>
<p>C. (CH<sub>3</sub>)<sub>3</sub>COH</p>
<p>D. CH<sub>3</sub>(CH<sub>2</sub>)<sub>2</sub>COOH</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 conditions are used to convert ethanol to ethanal?</p>
<p>A. Excess oxidizing agent and reflux</p>
<p>B. Excess oxidizing agent and distillation</p>
<p>C. Excess ethanol and reflux</p>
<p>D. Excess ethanol and distillation</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>What is the name of the alkane shown in the diagram below, applying IUPAC rules?</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-23_om_05.30.50.png" alt="N14/4/CHEMI/SPM/ENG/TZ0/26"></p>
<p>A. Hexane</p>
<p>B. 1,1,1-trimethylpropane</p>
<p>C. Ethylmethylpropane</p>
<p>D. 2,2-dimethylbutane</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>This question was answered correctly by the most candidates (87.72%).</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which compound could be <strong>X </strong>in the two-stage reaction pathway?</p>
<p class="p1" style="text-align: center;">\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{4}}} \to \) <strong>X</strong> \( \to {{\text{C}}_{\text{2}}}{{\text{H}}_{\text{5}}}{\text{OH}}\)</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{6}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{3}}}{\text{OH}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{5}}}{\text{Br}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{4}}}{\text{C}}{{\text{l}}_{\text{2}}}\)</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">
<p class="p1">What is the product of the oxidation of butan-2-ol?</p>
<p class="p1">A. But-2-ene</p>
<p class="p1">B. Butanoic acid</p>
<p class="p1">C. Butanal</p>
<p class="p1">D. Butanone</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">This proved to be one of the most challenging questions on the paper with a difficulty index of 42%, with more candidates selecting oxidation products from a primary alcohol (B and C) than the correct response. It did however prove to be a very good discriminator with a discrimination index of 0.56.</p>
</div>
<br><hr><br><div class="question">
<div class="page" title="Page 10">
<div class="layoutArea">
<div class="column">
<div class="page" title="Page 10">
<div class="layoutArea">
<div class="column">
<p>What is the mechanism of the reaction between ethane and chlorine in sunlight?</p>
A. Free radical substitution</div>
<div class="column">B. Free radical addition<br>C. Electrophilic substitution<br>D. Electrophilic addition</div>
</div>
<div class="layoutArea">
<div class="column">
<p> </p>
</div>
</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">What is the name of \({{\text{(C}}{{\text{H}}_{\text{3}}}{\text{)}}_{\text{3}}}{\text{CCOC}}{{\text{H}}_{\text{3}}}\), applying IUPAC rules?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>2,2-dimethylbutan-3-one</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>3,3-dimethylbutan-2-one</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>2,2-dimethylbutanal</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>3,3-dimethylbutanal</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 class="p1">Which substance is <strong>not </strong>produced during the combustion of alkanes?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{O}}_{\text{2}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>CO</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>C</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({{\text{H}}_{\text{2}}}\)</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 conditions are required to obtain a good yield of a carboxylic acid when ethanol is oxidized using potassium dichromate(VI), \({{\text{K}}_{\text{2}}}{\text{C}}{{\text{r}}_{\text{2}}}{{\text{O}}_{\text{7}}}{\text{(aq)}}\)?</p>
<p class="p1" style="padding-left: 30px;">I. <span class="Apple-converted-space"> </span>Add sulfuric acid</p>
<p class="p1" style="padding-left: 30px;">II. <span class="Apple-converted-space"> </span>Heat the reaction mixture under reflux</p>
<p class="p1" style="padding-left: 30px;">III. <span class="Apple-converted-space"> </span>Distil the product as the oxidizing agent is added</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">
<p class="p1">One teacher commented on the G2 form that this question required more specific knowledge than was indicated by the syllabus and indeed many candidates found this question challenging, as indicated by the very high number of blank responses and the difficulty index of 33%. The discrimination index of 0.23 showed that it was accessible to many of the better candidates.</p>
</div>
<br><hr><br><div class="question">
<p>Which are structural isomers?</p>
<p> I. CH<sub>3</sub>CH<sub>2</sub>OH and CH<sub>3</sub>OCH<sub>3</sub></p>
<p> II. HOCH<sub>2</sub>CH<sub>3</sub> and CH<sub>3</sub>CH<sub>2</sub>OH</p>
<p> III. CH<sub>3</sub>COOH and HCOOCH<sub>3</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">What is the IUPAC name for \({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{CH(C}}{{\text{H}}_{\text{3}}}{\text{)C}}{{\text{H}}_{\text{3}}}\)?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>1,1-dimethylpropane</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>2-ethylpropane</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>2-methylbutane</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>3-methylbutane</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 statement about a homologous series is correct?</p>
<p class="p1">A. Members of the series differ by CH<sub><span class="s1">3</span></sub>.</p>
<p class="p1">B. Members of the series have the same physical properties.</p>
<p class="p1">C. Members of the series have the same empirical formula.</p>
<p class="p1">D. Members of the series have similar chemical properties.</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 three compounds can be considered to be a homologous series?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{OH, C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH, C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH, C}}{{\text{H}}_{\text{3}}}{\text{CHO, C}}{{\text{H}}_{\text{3}}}{\text{COOH}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{CH(OH)C}}{{\text{H}}_{\text{3}}}{\text{, C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH, (C}}{{\text{H}}_{\text{3}}}{{\text{)}}_{\text{3}}}{\text{COH}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH, C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}{\text{, (C}}{{\text{H}}_{\text{3}}}{{\text{)}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{CHO}}\)</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 type of reaction occurs between an alcohol and a carboxylic acid?</p>
<p>A. Addition</p>
<p>B. Oxidation</p>
<p>C. Esterification</p>
<p>D. Polymerization</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">What is the IUPAC name of the following compound?</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-19_om_07.48.43.png" alt="M09/4/CHEMI/SPM/ENG/TZ2/28"></p>
<p class="p1">A. 2-methylbutane</p>
<p class="p1">B. Ethylpropane</p>
<p class="p1">C. 3-methylbutane</p>
<p class="p1">D. Pentane</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 provoked a large number of comments on G2 forms, mainly stating that 2-methylbutane should have been given rather than just methylbutane. There is some merit to this although in this case the word methylbutane alone is not ambiguous. Though many were attracted by the incorrect response of 3-methylbutane, a greater number of candidates answered the question correctly and it proved quite a good discriminator, with a discrimination index of 0.41.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which equations represent the incomplete combustion of methane?</p>
<p class="p1">I. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_4}{\text{(g)}} + {\text{2}}{{\text{O}}_2}{\text{(g)}} \to {\text{C}}{{\text{O}}_2}{\text{(g)}} + {\text{2}}{{\text{H}}_2}{\text{O(g)}}\)</p>
<p class="p1">II. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_4}{\text{(g)}} + {\text{1}}\frac{1}{2}{{\text{O}}_2}{\text{(g)}} \to {\text{CO(g)}} + {\text{2}}{{\text{H}}_2}{\text{O(g)}}\)</p>
<p class="p1">III. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_4}{\text{(g)}} + {{\text{O}}_2}{\text{(g)}} \to {\text{C(s)}} + {\text{2}}{{\text{H}}_2}{\text{O(g)}}\)</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>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">What product is formed when \({\text{C}}{{\text{H}}_{\text{3}}}{\text{CH(OH)C}}{{\text{H}}_{\text{3}}}\) is reacted with acidified potassium dichromate(VI)?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{COOC}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{CHO}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{COOH}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{COC}}{{\text{H}}_{\text{3}}}\)</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">When bromine water is shaken with a liquid organic compound, it is rapidly decolourized. What can be determined from this test?</p>
<p class="p1">A. The compound is an alcohol.</p>
<p class="p1">B. The compound is an alkane.</p>
<p class="p1">C. The compound is an alkene.</p>
<p class="p1">D. The compound is an iodoalkane.</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 class="p1">Though it produced a significant number of blank responses, with a difficulty index of 57%, the majority of the candidates answered this question correctly and with a discrimination index of 0.59 it was one of the best discriminators on the paper.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which of the following statements about alkenes is <strong>not </strong>correct?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>They have reactive double bonds.</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>They can form addition polymers.</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>They react mainly by substitution.</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>They can react with water to form alcohols.</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 compound would decolourize bromine water in the dark?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{COC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{{\text{(C}}{{\text{H}}_{\text{2}}}{\text{)}}_{\text{4}}}{\text{OH}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{CHCHC}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{{\text{(C}}{{\text{H}}_{\text{2}}}{\text{)}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</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 monomer is used to form the polymer with the following repeating unit?</p>
<p style="text-align: center;"><img src="data:image/png;base64,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" alt></p>
<p>A. CH<sub>3</sub>CH=CHCH<sub>3 </sub></p>
<p>B. CH<sub>3</sub>CH<sub>2</sub>CH=CH<sub>2 </sub></p>
<p>C. CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>CH<sub>3 </sub></p>
<p>D. (CH<sub>3</sub>)<sub>2</sub>C=CH<sub>2</sub></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 compound could be formed when CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>OH is heated with acidified potassium dichromate(VI)?</p>
<p> I. CH<sub>3</sub>CH<sub>2</sub>CHO</p>
<p> II. CH<sub>3</sub>CH<sub>2</sub>COOH</p>
<p> III. CH<sub>3</sub>COCH<sub>3</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>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">Applying IUPAC rules, what is the name of the compound?</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-08_om_11.43.54.png" alt="M15/4/CHEMI/SPM/ENG/TZ1/27"></p>
<p class="p1">A. 1-ethyl-1,3-dimethylbut-2-ene</p>
<p class="p1">B. 2-ethyl-4-methylpent-3-ene</p>
<p class="p1">C. 2-methyl-4-ethylpent-3-ene</p>
<p class="p1">D. 2,4-dimethylhex-2-ene</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>Which compound is an isomer of octane, \({{\text{C}}_{\text{8}}}{{\text{H}}_{{\text{18}}}}\)?</p>
<p>A. \({{\text{(C}}{{\text{H}}_{\text{3}}}{\text{)}}_{\text{2}}}{\text{CH(C}}{{\text{H}}_{\text{2}}}{{\text{)}}_{\text{2}}}{\text{CH(C}}{{\text{H}}_{\text{3}}}{{\text{)}}_{\text{2}}}\)</p>
<p>B. \({{\text{(C}}{{\text{H}}_{\text{3}}}{\text{)}}_{\text{2}}}{\text{CHC}}{{\text{H}}_{\text{2}}}{\text{CHCHC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p>C. \({\text{C}}{{\text{H}}_{\text{3}}}{{\text{(C}}{{\text{H}}_{\text{2}}}{\text{)}}_{\text{5}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p>D. \({{\text{(C}}{{\text{H}}_{\text{3}}}{\text{)}}_{\text{2}}}{\text{CH(C}}{{\text{H}}_{\text{2}}}{{\text{)}}_{\text{2}}}{\text{CHCHC}}{{\text{H}}_{\text{3}}}\)</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>There was some concern that this is not on the syllabus. The examiners consider the question to be a fair extension of assessment statement 10.1.5.</p>
</div>
<br><hr><br><div class="question">
<p>Which statement is correct for members of the same homologous series?</p>
<p>A. They have the same empirical formula and a gradual change in chemical properties.</p>
<p>B. They have the same empirical formula and a gradual change in physical properties.</p>
<p>C. They have the same general formula and a gradual change in chemical properties.</p>
<p>D. They have the same general formula and a gradual change in physical properties.</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 compounds belong to the same homologous series?</p>
<p>A. CHCCH<sub>2</sub>CH<sub>3</sub>, CHCCH<sub>2</sub>CH<sub>2</sub>CH<sub>3</sub></p>
<p>B. CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>CH<sub>2</sub>OH, CH<sub>3</sub>CH<sub>2</sub>OCH<sub>2</sub>CH<sub>3</sub></p>
<p>C. CH<sub>2</sub>CHCH<sub>3</sub>, CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>CH<sub>3</sub></p>
<p>D. CH<sub>3</sub>COCH<sub>3</sub>, CH<sub>3</sub>CH<sub>2</sub>OCH<sub>3</sub></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 molecule contains an ester group?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{COOH}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{COOC}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{COC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{OHCC}}{{\text{H}}_{\text{2}}}{\text{CHO}}\)</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">Which three compounds can be considered to be a homologous series?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{N}}{{\text{H}}_{\text{2}}}\) <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{N}}{{\text{H}}_{\text{2}}}\) <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{N}}{{\text{H}}_{\text{2}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{N}}{{\text{H}}_{\text{2}}}\) <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{CH(N}}{{\text{H}}_{\text{2}}}{\text{)C}}{{\text{H}}_{\text{3}}}\) <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{(NH)C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C(C}}{{\text{H}}_{\text{3}}}{{\text{)}}_{\text{4}}}\) <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\) <span class="Apple-converted-space"> </span>\({{\text{(C}}{{\text{H}}_{\text{3}}}{\text{)}}_{\text{2}}}{\text{CHC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{COOH}}\) <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{COOC}}{{\text{H}}_{\text{3}}}\) <span class="Apple-converted-space"> </span>\({\text{HCOOC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</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">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which type of reaction occurs when methanol and propanoic acid react together in the presence of a catalyst?</p>
<p>A. Addition</p>
<p>B. Condensation</p>
<p>C. Redox</p>
<p>D. Neutralization </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">What is the structural formula of 2,3-dibromo-3-methylhexane?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{CHBrCHBrCH(C}}{{\text{H}}_{\text{3}}}{\text{)C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{CHBrCBr(C}}{{\text{H}}_{\text{3}}}{\text{)C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{CHBrCBr(C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}{{\text{)}}_{\text{2}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{CHBrCHBrCH(C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}{{\text{)}}_{\text{2}}}\)</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">What is the function of the ultraviolet light used in the reaction between ethane and bromine?</p>
<p class="p1">A. It causes bromine free radicals to form bromine molecules.</p>
<p class="p1">B. It causes bromide ions to form bromine molecules.</p>
<p class="p1">C. It causes bromine molecules to form bromide ions.</p>
<p class="p1">D. It causes bromine molecules to form bromine free radicals.</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>The structure of a drug used to treat symptoms of Alzheimer’s disease is shown below. Which functional groups are present in this molecule?</p>
<p style="text-align: center;"><img 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" alt></p>
<p>A. Hydroxyl and ester </p>
<p>B. Hydroxide and ether </p>
<p>C. Hydroxyl and ether </p>
<p>D. Hydroxide and ester</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 functional group is present in paracetamol?</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>A. Carboxyl</p>
<p>B. Amino</p>
<p>C. Nitrile</p>
<p>D. Hydroxyl</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 alcohols are oxidized by acidified potassium dichromate(VI) solution when heated?</p>
<p style="padding-left: 60px;"><img 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" alt></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>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 non-cyclic structural isomers exist with the molecular formula \({{\text{C}}_{\text{5}}}{{\text{H}}_{{\text{10}}}}\)?</p>
<p class="p2">A. <span class="Apple-converted-space"> </span>2</p>
<p class="p2">B. <span class="Apple-converted-space"> </span>3</p>
<p class="p2">C. <span class="Apple-converted-space"> </span>4</p>
<p class="p2">D. <span class="Apple-converted-space"> </span>5</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>Which molecule has a tertiary nitrogen?</p>
<p>A. (CH<sub>3</sub>)<sub>2</sub>NH</p>
<p>B. (C<sub>2</sub>H<sub>5</sub>)<sub>4</sub>N<sup>+</sup>I<sup>−</sup></p>
<p>C. C<sub>3</sub>H<sub>7</sub>N(CH<sub>3</sub>)<sub>2</sub></p>
<p>D. C<sub>6</sub>H<sub>5</sub>NH<sub>2</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">
<p>What is the name of this compound, using IUPAC rules?</p>
<p><img style="margin-right:auto;margin-left:auto;display: block;" src="images/Schermafbeelding_2018-08-10_om_07.41.06.png" alt="M18/4/CHEMI/SPM/ENG/TZ2/25"></p>
<p>A. 1,1-dimethylpropanoic acid</p>
<p>B. 3,3-dimethylpropanoic acid</p>
<p>C. 2-methylbutanoic acid</p>
<p>D. 3-methylbutanoic acid</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">
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<p>Which compound can both be esterified and turn acidified potassium dichromate(VI) solution green?</p>
A. (CH<sub>3</sub>)<sub>3</sub>COH<br>B. CH<sub>3</sub>CH<sub>2</sub>CO<sub>2</sub>H<br>C. (CH<sub>3</sub>)<sub>2</sub>CHOH<br>D. CH<sub>3</sub>CH<sub>2</sub>COCH<sub>3</sub></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 of the following substances are structural isomers of each other?</p>
<p class="p1">I. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{{\text{(C}}{{\text{H}}_{\text{2}}}{\text{)}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">II. <span class="Apple-converted-space"> </span>\({{\text{(C}}{{\text{H}}_{\text{3}}}{\text{)}}_{\text{2}}}{\text{CHC}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">III. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{CH(C}}{{\text{H}}_{\text{3}}}{\text{)C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</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>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>For the reaction pathway below, what are the names for the first and second steps?</p>
<p>\[{\text{C}}{{\text{H}}_{\text{2}}}{\text{CHC}}{{\text{H}}_{\text{3}}} \to {\text{C}}{{\text{H}}_{\text{3}}}{\text{CHClC}}{{\text{H}}_{\text{3}}} \to {\text{C}}{{\text{H}}_{\text{3}}}{\text{CHOHC}}{{\text{H}}_{\text{3}}}\]</p>
<p><img src="images/Schermafbeelding_2016-08-16_om_08.12.21.png" alt="M14/4/CHEMI/SPM/ENG/TZ1/29"></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 statements are correct for the reaction of ethene with bromine in the absence of ultraviolet light?</p>
<p>I. It is an addition reaction.</p>
<p>II. The organic product is colourless.</p>
<p>III. The organic product is saturated.</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">
<p>One respondent commented that the absence of UV light was not relevant. The condition was mentioned to exclude the possibility of a substitution reaction.</p>
</div>
<br><hr><br><div class="question">
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<p>How many alcohols have the general formula C<sub>4</sub>H<sub>10</sub>O?</p>
A. 3<br>B. 4<br>C. 5<br>D. 6</div>
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</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">From which monomer is this polymer made?</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-03_om_14.22.36.png" alt="N11/4/CHEMI/SPM/ENG/TZ0/28_1"></p>
<p class="p1" style="text-align: left;"><img src="images/Schermafbeelding_2016-11-03_om_14.23.36.png" alt="N11/4/CHEMI/SPM/ENG/TZ0/28_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>Which describes the reaction between a halogen and ethane?</p>
<p><img src="data:image/png;base64,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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>What are possible names of a molecule with molecular formula C<sub>4</sub>H<sub>10</sub>O?</p>
<p> I. 1-Methoxypropane</p>
<p> II. 2-Methylpropan-2-ol</p>
<p> III. Butanal</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>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 equation represents a propagation step in the mechanism for the reaction between ethane, \({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{6}}}\), and chlorine, \({\text{C}}{{\text{l}}_{\text{2}}}\), in the presence of sunlight/UV?</p>
<p>A. \({{\text{C}}_2}{{\text{H}}_6} + {\text{Cl}} \bullet \to {{\text{C}}_2}{{\text{H}}_5} \bullet + {\text{HCl}}\)</p>
<p>B. \({{\text{C}}_2}{{\text{H}}_6} + {\text{Cl}} \bullet \to {{\text{C}}_2}{{\text{H}}_5}{\text{Cl}} + {\text{H}} \bullet \)</p>
<p>C. \({\text{C}}{{\text{l}}_{\text{2}}} \to 2{\text{Cl}} \bullet \)</p>
<p>D. \({{\text{C}}_2}{{\text{H}}_5} \bullet + {\text{Cl}} \bullet \to {{\text{C}}_2}{{\text{H}}_5}{\text{Cl}}\)</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">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">What is the name of the following compound applying IUPAC rules?</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-18_om_08.02.03.png" alt="M13/4/CHEMI/SPM/ENG/TZ2/27"></p>
<p class="p1">A. 1,1,1-trimethylpropane</p>
<p class="p1">B. 2,2-dimethylbutane</p>
<p class="p1">C. 3,3-dimethylbutane</p>
<p class="p1">D. 2-methyl-2-ethylpropane</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 class="p1">What is the product of the following reaction?</p>
<p class="p1">\[{\text{C}}{{\text{H}}_3}{\text{CH(OH)C}}{{\text{H}}_{\text{3}}}\xrightarrow{{{\text{C}}{{\text{r}}_{\text{2}}}{\text{O}}_{\text{7}}^{2 - }/{{\text{H}}^ + }}}\]</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{COOH}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{COC}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{COOH}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</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">One G2 comment stated that there was an overlap between this question and a similar question in P2, which is correct.</p>
</div>
<br><hr><br><div class="question">
<p>What are the functional groups in the aspirin molecule?</p>
<p style="text-align: center;"><img 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"></p>
<p style="padding-left: 90px;">\(\begin{gathered} \begin{array}{*{20}{l}} {{\text{I.}}}&{{\text{Ether}}} \\ {{\text{II.}}}&{{\text{Carboxyl}}} \\ {{\text{III.}}}&{{\text{Ester}}} \end{array} \hfill \\ \hfill \\ \end{gathered} \)</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 name of this compound, using IUPAC rules?</p>
<p style="text-align: center;"><img 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"></p>
<p>A. 3-methylbutan-3-ol</p>
<p>B. 2-ethylpropan-2-ol</p>
<p>C. 2-methylbutan-2-ol</p>
<p>D. 3-methylbutan-2-ol</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>
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