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<h2>HL Paper 1</h2><div class="question">
<p>Which statement is correct for a pair of enantiomers under the same conditions?</p>
<p>A. A racemic mixture of the enantiomers is optically active.</p>
<p>B. They have the same chemical properties in all their reactions.</p>
<p>C. They have the same melting and boiling points.</p>
<p>D. They rotate the plane of plane-polarized light by different angles.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p><span class="fontstyle0">Which molecule has an enantiomer?</span></p>
<p><span class="fontstyle0">A. </span><math class="wrs_chemistry" xmlns="http://www.w3.org/1998/Math/MathML"><msub><mi>CH</mi><mn>3</mn></msub><msub><mi>CH</mi><mn>2</mn></msub><mi>CH</mi><mo>(</mo><mi>OH</mi><mo>)</mo><msub><mi>CH</mi><mn>2</mn></msub><msub><mi>CH</mi><mn>3</mn></msub></math><span class="fontstyle0"><br></span></p>
<p><span class="fontstyle0">B. </span><math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><msub><mi>CH</mi><mn>2</mn></msub><mo>(</mo><mi>OH</mi><mo>)</mo><msub><mi>CH</mi><mn>2</mn></msub><msub><mi>CH</mi><mn>2</mn></msub><mi>CH</mi><mo>=</mo><msub><mi>CH</mi><mn>2</mn></msub></math><span class="fontstyle0"><br></span></p>
<p><span class="fontstyle0">C. </span><math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><msub><mi>CH</mi><mn>3</mn></msub><msub><mi>CH</mi><mn>2</mn></msub><msub><mi>CH</mi><mn>2</mn></msub><mi>CH</mi><mo>=</mo><mi>CHBr</mi></math><span class="fontstyle0"><br></span></p>
<p><span class="fontstyle0">D. </span><math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><msub><mi>CH</mi><mn>3</mn></msub><msub><mi>CHBrCH</mi><mn>2</mn></msub><msub><mi>CH</mi><mn>2</mn></msub><msub><mi>CH</mi><mn>3</mn></msub><mo> </mo></math></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>The majority of candidates could correctly identify the molecule which has an enantiomer.</p>
</div>
<br><hr><br><div class="question">
<p>Which is correct for the conversion of propanal to propyl methanoate? </p>
<p><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><span class="fontstyle0">What will be the major product in the reaction between but-1-ene and <math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><mi>Hbr</mi></math>?</span></p>
<p><span class="fontstyle0">A. 2-bromobut-1-ene<br></span></p>
<p><span class="fontstyle0">B. 1-bromobut-1-ene<br></span></p>
<p><span class="fontstyle0">C. 2-bromobutane<br></span></p>
<p><span class="fontstyle0">D. 1-bromobutane</span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>The vast majority selected the correct product for the reaction of but-1-ene and HBr although quite a few selected the minor product of 1-bromobutane.</p>
</div>
<br><hr><br><div class="question">
<p>Which molecule is chiral?</p>
<p>A. 2-chlorobutane</p>
<p>B. 2,2-dichloropentane</p>
<p>C. Propan-2-amine</p>
<p>D. 4-hydroxybutanoic acid</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 is most likely to hydrolyse via a S<sub>N</sub>1 mechanism?</p>
<p>A. CH<sub>3</sub>CHBrCH<sub>2</sub>CH<sub>3</sub></p>
<p>B. (CH<sub>3</sub>)<sub>2</sub>CHBr</p>
<p>C. (CH<sub>3</sub>)<sub>3</sub>CBr</p>
<p>D. CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>CH<sub>2</sub>Br</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 compound rotates the plane of plane-polarized light?</p>
<p>A. CH<sub>3</sub>C(CH<sub>3</sub>)ClCH<sub>3</sub></p>
<p>B. CH<sub>3</sub>CH<sub>2</sub>CHClCH<sub>3</sub></p>
<p>C. CH<sub>3</sub>C(Cl)<sub>2</sub>CH<sub>3</sub></p>
<p>D. CH<sub>3</sub>CClBrCH<sub>3</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>In which order should the reagents be used to convert benzene into phenylamine (aniline)?</p>
<p><img 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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]
</div>
<br><hr><br><div class="question">
<p>Which compound shows <em>cis-trans</em> isomerism?</p>
<p>A. CH<sub>3</sub>CH=CCl<sub>2</sub></p>
<p>B. CCl<sub>2</sub>=CH<sub>2</sub></p>
<p>C. <img src="data:image/png;base64,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" width="83" height="73"></p>
<p>D. <img src="data:image/png;base64,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" width="85" height="72"></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 product of the reaction of benzene with a mixture of concentrated nitric and sulfuric acids?</p>
<p><img 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" width="461" height="388"></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 reagents are needed to convert nitrobenzene to phenylamine in 2 steps?</p>
<p><img src="images/Schermafbeelding_2018-08-07_om_10.20.08.png" alt="M18/4/CHEMI/HPM/ENG/TZ1/37"></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 molecule contains a chiral carbon?</p>
<p>A. CH<sub>3</sub>CH<sub>2</sub>CHBrCH<sub>2</sub>CH<sub>3</sub></p>
<p>B. CH<sub>3</sub>CH<sub>2</sub>CHBrCH<sub>3</sub></p>
<p>C. CH<sub>2</sub>BrCH(CH<sub>3</sub>)CH<sub>2</sub>Br</p>
<p>D. CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>CH<sub>2</sub>CH<sub>2</sub>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">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Propene is reacted first with hydrogen chloride to produce X which is then reacted with aqueous sodium hydroxide to give Y. Finally, Y is reacted with excess acidified potassium dichromate solution.</p>
<p style="text-align: center;"><span class="mjpage mjpage__block"><math xmlns="http://www.w3.org/1998/Math/MathML" display="block" alttext="{\text{C}}{{\text{H}}_{\text{3}}}{\text{CHC}}{{\text{H}}_{\text{2}}}\xrightarrow{{{\text{HCL}}}}{\text{X}}\xrightarrow{{{\text{NaOH(aq)}}}}{\text{Y}}\xrightarrow{{{{\text{H}}^ + }/{\text{C}}{{\text{r}}_2}{{\text{O}}_7}^{2 - }{\text{(aq)}}}}{\text{Z}}">
<mrow>
<mtext>C</mtext>
</mrow>
<mrow>
<msub>
<mrow>
<mtext>H</mtext>
</mrow>
<mrow>
<mtext>3</mtext>
</mrow>
</msub>
</mrow>
<mrow>
<mtext>CHC</mtext>
</mrow>
<mrow>
<msub>
<mrow>
<mtext>H</mtext>
</mrow>
<mrow>
<mtext>2</mtext>
</mrow>
</msub>
</mrow>
<mover>
<mo>→</mo>
<mpadded width="+0.611em" lspace="0.278em" voffset=".15em">
<mrow>
<mrow>
<mtext>HCL</mtext>
</mrow>
</mrow>
</mpadded>
</mover>
<mrow>
<mtext>X</mtext>
</mrow>
<mover>
<mo>→</mo>
<mpadded width="+0.611em" lspace="0.278em" voffset=".15em">
<mrow>
<mrow>
<mtext>NaOH(aq)</mtext>
</mrow>
</mrow>
</mpadded>
</mover>
<mrow>
<mtext>Y</mtext>
</mrow>
<mover>
<mo>→</mo>
<mpadded width="+0.611em" lspace="0.278em" voffset=".15em">
<mrow>
<mrow>
<msup>
<mrow>
<mtext>H</mtext>
</mrow>
<mo>+</mo>
</msup>
</mrow>
<mrow>
<mo>/</mo>
</mrow>
<mrow>
<mtext>C</mtext>
</mrow>
<mrow>
<msub>
<mrow>
<mtext>r</mtext>
</mrow>
<mn>2</mn>
</msub>
</mrow>
<msup>
<mrow>
<msub>
<mrow>
<mtext>O</mtext>
</mrow>
<mn>7</mn>
</msub>
</mrow>
<mrow>
<mn>2</mn>
<mo>−</mo>
</mrow>
</msup>
<mrow>
<mtext>(aq)</mtext>
</mrow>
</mrow>
</mpadded>
</mover>
<mrow>
<mtext>Z</mtext>
</mrow>
</math></span></p>
<p>What is the major product, Z? </p>
<p>A. CH<sub>3</sub>CH(OH)CH<sub>3</sub></p>
<p>B. CH<sub>3</sub>COCH<sub>3</sub></p>
<p>C. CH<sub>3</sub>CH<sub>2</sub>CHO</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 statement is correct about configurational isomers?</p>
<p><br>A. Configurational isomers can only be interconverted by breaking and reforming bonds.</p>
<p>B. Configurational isomers have different molecular formulas but the same structural formulas.</p>
<p>C. Configurational isomers are not distinct compounds.</p>
<p>D. Configurational isomers always have identical physical properties.</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 is the correct combination of substitution reaction mechanisms?</p>
<p><img src="images/Schermafbeelding_2018-08-08_om_11.33.47.png" alt="M18/4/CHEMI/HPM/ENG/TZ2/35"></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 product is formed when CH<sub>3</sub>COCH<sub>2</sub>CH<sub>3</sub> is reduced with sodium borohydride?</p>
<p><br>A. CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>CHO</p>
<p>B. CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>CH<sub>2</sub>OH</p>
<p>C. CH<sub>3</sub>CH(OH)CH<sub>2</sub>CH<sub>3</sub></p>
<p>D. CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>COOH</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 major product of the reaction of HBr with but-1-ene?</p>
<p> </p>
<p>A. 1-bromobutane</p>
<p>B. 2-bromobutane</p>
<p>C. 1,2-dibromobutane</p>
<p>D. 2,2-dibromobutane</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 about the reaction of a hydroxide ion with the organic reagent is correct?</p>
<p> </p>
<p>A. 1-bromopentane predominantly follows an S<sub>N</sub>1 mechanism.</p>
<p>B. 2-bromo-2-methylbutane predominantly follows an S<sub>N</sub>2 mechanism.</p>
<p>C. Reaction with 1-bromopentane occurs at a slower rate than with 1-chloropentane.</p>
<p>D. Reaction with 1-bromopentane occurs at a slower rate than with 2-bromo-2-methylbutane.</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 product of the reaction of propanal with lithium aluminium hydride, LiAlH<sub>4</sub>?</p>
<p>A. Propanoic acid</p>
<p>B. Propanone</p>
<p>C. Propan-1-ol</p>
<p>D. Propan-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">
<p>69% of the candidates identified the product of the reaction of propanal with LiAlH<sub>4</sub>. The question had strong correlation with high-scoring candidates.</p>
</div>
<br><hr><br><div class="question">
<p>Which attacking species is matched with its mechanism of reaction?</p>
<p><br><img src="data:image/png;base64,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"></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 are the E/Z designations of these stereoisomers?</p>
<p style="text-align:center;"><img 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"></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">
<p>Mediocre performance with a good number of students who showed a lack of understanding of the E/Z designation for the alkene isomers.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">Which is a major product of the electrophilic addition of hydrogen chloride to propene?</span></p>
<p><span style="background-color: #ffffff;">A. ClCH<sub>2</sub>CH=CH<sub>2</sub></span></p>
<p><span style="background-color: #ffffff;">B. CH<sub>3</sub>CH(Cl)CH<sub>3</sub></span></p>
<p><span style="background-color: #ffffff;">C. CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>Cl</span></p>
<p><span style="background-color: #ffffff;">D. CH<sub>3</sub>CH=CHCl</span></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>Markovnikov addition was handled much better by higher scoring candidates.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">Which class of compound is formed when a ketone is reduced?</span></p>
<p><span style="background-color: #ffffff;">A. primary alcohol</span></p>
<p><span style="background-color: #ffffff;">B. secondary alcohol</span></p>
<p><span style="background-color: #ffffff;">C. ether</span></p>
<p><span style="background-color: #ffffff;">D. carboxylic acid</span></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>85 % of the candidates identified the secondary alcohol as the product of the reduction of a ketone. The other three distractors (primary alcohol, ether and carboxylic acid) were chosen almost equally by the remaining candidates.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">Which compound exists as two configurational isomers?</span></p>
<p><span style="background-color: #ffffff;">A. CBr<sub>2</sub>=CH<sub>2</sub></span></p>
<p><span style="background-color: #ffffff;">B. CH<sub>2</sub>=CHBr</span></p>
<p><span style="background-color: #ffffff;">C. CHBr<sub>2</sub>CH<sub>2</sub>Br</span></p>
<p><span style="background-color: #ffffff;">D. CHBr=CHBr</span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>71 % of the candidates identified 1,2-dibromoethene as having two configurational isomers. The most commonly chosen distractor was C which was the only saturated halogenoalkane, indicating that these candidates may have confused the term with “conformational” isomers.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">Which can show optical activity?</span></p>
<p><span style="background-color: #ffffff;">A. CHBrCHCl<br></span></p>
<p><span style="background-color: #ffffff;">B. CH<sub>3</sub>CH<sub>2</sub>CHBrCH<sub>2</sub>CH<sub>3</sub><br></span></p>
<p><span style="background-color: #ffffff;">C. (CH<sub>3</sub>)<sub>2</sub>CBrCl<br></span></p>
<p><span style="background-color: #ffffff;">D. CH<sub>3</sub>CH<sub>2</sub>CH(CH<sub>3</sub>)Br</span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which pair of isomers always shows optical activity?</p>
<p>A. Cis-trans</p>
<p>B. Enantiomers</p>
<p>C. Conformational</p>
<p>D. E/Z</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><span style="background-color: #ffffff;">Which can be reduced to an aldehyde?</span></p>
<p><span style="background-color: #ffffff;">A. Butanone<br></span></p>
<p><span style="background-color: #ffffff;">B. Butan-1-ol<br></span></p>
<p><span style="background-color: #ffffff;">C. Butanoic acid<br></span></p>
<p><span style="background-color: #ffffff;">D. Butan-2-ol</span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which isomers exist as non-superimposable mirror images?</p>
<p>A. cis-trans isomers</p>
<p>B. diastereomers</p>
<p>C. enantiomers</p>
<p>D. structural isomers</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 name of this compound applying IUPAC rules?</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2018-08-07_om_10.15.14.png" alt="M18/4/CHEMI/HPM/ENG/TZ1/X35"></p>
<p>A. E 1-bromo-1-chlorobut-1-ene</p>
<p>B. Z 1-bromo-1-chlorobut-1-ene</p>
<p>C. E 1-bromo-1-chloro-2-ethylethene</p>
<p>D. Z 1-bromo-1-chloro-2-ethylethene</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>Propene reacts separately with H<sub>2</sub>O/H<sup>+</sup> and H<sub>2</sub>/Ni to give products <strong>X</strong> and <strong>Z</strong> respectively. </p>
<p><img src="data:image/png;base64,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"></p>
<p>What are the major products of the reactions?</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 is the product of the reaction between pentan-2-one and sodium borohydride, NaBH<sub>4</sub>?</p>
<p>A. Pentan-1-ol</p>
<p>B. Pentan-2-ol</p>
<p>C. Pentanoic acid</p>
<p>D. Pentanal</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><span class="fontstyle0">Which is the electrophile in the nitration of benzene?</span></p>
<p>A. <math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><msub><mi>HNO</mi><mn>3</mn></msub></math></p>
<p>B. <math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><msup><msub><mi>NO</mi><mn>2</mn></msub><mo>+</mo></msup></math></p>
<p>C. <math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><msup><msub><mi>NO</mi><mn>2</mn></msub><mo>-</mo></msup></math></p>
<p>D. <math xmlns="http://www.w3.org/1998/Math/MathML" class="wrs_chemistry"><msup><msub><mi>NH</mi><mn>4</mn></msub><mo>+</mo></msup></math></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>The vast majority selected the nitronium ion as the electrophile in the nitration of benzene.</p>
</div>
<br><hr><br><div class="question">
<p>What is molecule Z that is formed in step 1 of this synthetic route?</p>
<p style="text-align:center;"><img src="data:image/png;base64,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"></p>
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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">
<p>Higher scoring candidates did better at identifying the molecule that is formed in the synthesis of aminobenzene from nitrobenzene.</p>
</div>
<br><hr><br><div class="question">
<p>What is the product of the reduction of 2-methylbutanal?</p>
<p>A. 2-methylbutan-1-ol</p>
<p>B. 2-methylbutan-2-ol</p>
<p>C. 3-methylbutan-2-one</p>
<p>D. 2-methylbutanoic acid</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><span style="background-color: #ffffff;">Which solvent is aprotic?</span></p>
<p><span style="background-color: #ffffff;">A. H<sub>2</sub>O</span></p>
<p><span style="background-color: #ffffff;">B. C<sub>6</sub>H<sub>5</sub>CH<sub>3</sub></span></p>
<p><span style="background-color: #ffffff;">C. CH<sub>3</sub>OH</span></p>
<p><span style="background-color: #ffffff;">D. CH<sub>3</sub>NH<sub>2</sub></span></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>Identifying protic from aprotic solvents was poorly done my most candidates.</p>
</div>
<br><hr><br><div class="question">
<p>What is the number of optical isomers of isoleucine?</p>
<p><img src="data:image/png;base64,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"></p>
<p>A. 0</p>
<p>B. 2</p>
<p>C. 4</p>
<p>D. 8</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 chiral centres are there in the following molecule?</p>
<p><img style="display:block;margin-left:auto;margin-right:auto;" src="data:image/png;base64,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" width="327" height="180"></p>
<p>A. 2</p>
<p>B. 3</p>
<p>C. 4</p>
<p>D. 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>Which sequence of reagents converts propene to propanone?</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">
<p>66% of the candidates were able to identify the reagents needed to convert propene to propanone in three steps. This question discriminated well between high-scoring and low-scoring candidates.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">Which compound can exist as cis- and trans-isomers?</span></p>
<p><span style="background-color: #ffffff;"><img 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" width="176" height="282"></span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p><em>Cis</em> and <em>trans</em> isomerism on cyclic alkanes was poorly answered. This had the lowest discriminatory index on the test and all incorrect answers were fairly evenly distributed.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">In which compound is the halogen substituted the most rapidly by aqueous hydroxide ions?</span></p>
<p><span style="background-color: #ffffff;">A. (CH<sub>3</sub>)<sub>3</sub>CCl<br></span></p>
<p><span style="background-color: #ffffff;">B. (CH<sub>3</sub>)<sub>3</sub>CI<br></span></p>
<p><span style="background-color: #ffffff;">C. CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>CH<sub>2</sub>Cl<br></span></p>
<p><span style="background-color: #ffffff;">D. CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>CH<sub>2</sub>I</span></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>How many chiral carbon atoms are present in one molecule of (CH<sub>3</sub>)<sub>2</sub>CHCHClCHBrCH<sub>3</sub>?</p>
<p> </p>
<p>A. 0</p>
<p>B. 1</p>
<p>C. 2</p>
<p>D. 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><span style="background-color: #ffffff;">Which statement is <strong>not</strong> correct regarding benzene?</span></p>
<p><span style="background-color: #ffffff;">A. It is planar.</span></p>
<p><span style="background-color: #ffffff;">B. The ring contains delocalized electrons.</span></p>
<p><span style="background-color: #ffffff;">C. It always reacts in the same way as alkenes.</span></p>
<p><span style="background-color: #ffffff;">D. The carbon–carbon bond has a bond order of 1.5.</span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>73 % of candidates knew that benzene did not react the same way as alkenes.</p>
</div>
<br><hr><br><div class="question">
<p>What are the type of reaction and role of the nitronium ion, NO<sub>2</sub><sup>+</sup>, in the following reaction?</p>
<p style="text-align:center;">C<sub>6</sub>H<sub>6</sub> + NO<sub>2</sub><sup>+</sup> → C<sub>6</sub>H<sub>5</sub>NO<sub>2</sub> + H<sup>+</sup></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">
<p>Good performance on a discriminating question in the type of reaction and role of the nitronium ion, NO<sub>2</sub><sup>+</sup>, in the nitration of benzene.</p>
</div>
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