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</div><h2>HL Paper 2</h2><div class="specification">
<p class="p1">Consider the following graph of \(\ln k\) against \(\frac{1}{T}\) (temperature in Kelvin) for the second order decomposition of \({{\text{N}}_{\text{2}}}{\text{O}}\) into \({{\text{N}}_{\text{2}}}\) and O.</p>
<p class="p1">\[{{\text{N}}_{\text{2}}}{\text{O}} \to {{\text{N}}_{\text{2}}} + {\text{O}}\]</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-21_om_11.58.29.png" alt="M11/4/CHEMI/HP2/ENG/TZ1/02"></p>
<p class="p1" style="text-align: left;">\[\frac{1}{T}/{10^{ - 3}}{\text{ }}{{\text{K}}^{ - 1}}\]</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State how the rate constant, \(k\)<em> </em>varies with temperature,\(T\).</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Determine the activation energy, \({E_{\text{a}}}\), for this reaction.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The rate expression for this reaction is rate \( = k{{\text{[}}{{\text{N}}_{\text{2}}}{\text{O]}}^{\text{2}}}\) and the rate constant is \({\text{0.244 d}}{{\text{m}}^{\text{3}}}{\text{mo}}{{\text{l}}^{ - 1}}{{\text{s}}^{ - 1}}\) at 750 °C.</p>
<p class="p1">A sample of \({{\text{N}}_{\text{2}}}{\text{O}}\) of concentration \({\text{0.200 mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\) is allowed to decompose. Calculate the rate when 10% of the \({{\text{N}}_{\text{2}}}{\text{O}}\) has reacted.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Consider the following reaction studied at 263 K.</p>
<p class="p1">\[{\text{2NO(g)}} + {\text{C}}{{\text{l}}_{\text{2}}}{\text{(g)}} \rightleftharpoons {\text{2NOCl(g)}}\]</p>
<p class="p1">It was found that the forward reaction is first order with respect to <span class="s1">\({\rm{C}}{{\rm{l}}_2}\) </span>and second order with respect to NO. The reverse reaction is second order with respect to NOCl.</p>
</div>
<div class="specification">
<p class="p1">Consider the following equilibrium reaction.</p>
<p class="p1">\[\begin{array}{*{20}{c}} {{\text{C}}{{\text{l}}_2}({\text{g)}} + {\text{S}}{{\text{O}}_2}({\text{g)}} \rightleftharpoons {\text{S}}{{\text{O}}_2}{\text{C}}{{\text{l}}_2}({\text{g)}}}&{\Delta {H^\Theta } = - 84.5{\text{ kJ}}} \end{array}\]</p>
<p class="p1">In a \({\text{1.00 d}}{{\text{m}}^{\text{3}}}\) closed container, at 375 °C, \({\text{8.60}} \times {\text{1}}{{\text{0}}^{ - 3}}{\text{ mol}}\) of \({\text{S}}{{\text{O}}_{\text{2}}}\) and \({\text{8.60}} \times {\text{1}}{{\text{0}}^{ - 3}}{\text{ mol}}\) of \({\text{C}}{{\text{l}}_{\text{2}}}\) were introduced. At equilibrium, \({\text{7.65}} \times {\text{1}}{{\text{0}}^{ - 4}}{\text{ mol}}\) of \({\text{S}}{{\text{O}}_{\text{2}}}{\text{C}}{{\text{l}}_{\text{2}}}\) was formed.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the rate expression for the forward reaction.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Predict the effect on the rate of the forward reaction and on the rate constant if the concentration of NO is halved.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">1.0 mol of <span class="s1">\({\rm{C}}{{\rm{l}}_2}\) </span>and 1.0 mol of NO are mixed in a closed container at constant temperature. Sketch a graph to show how the concentration of NO and NOCl change with time until after equilibrium has been reached. Identify the point on the graph where equilibrium is established.</p>
<div class="marks">[4]</div>
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Consider the following reaction.</p>
<p class="p1">\[{\text{N}}{{\text{O}}_2}{\text{(g)}} + {\text{CO(g)}} \to {\text{NO(g)}} + {\text{C}}{{\text{O}}_2}{\text{(g)}}\]</p>
<p class="p1">Possible reaction mechanisms are:</p>
<p class="p1">\(\begin{array}{*{20}{l}} {{\text{Above 775 K:}}}&{{\text{N}}{{\text{O}}_2} + {\text{CO}} \to {\text{NO}} + {\text{C}}{{\text{O}}_{\text{2}}}}&{{\text{slow}}} \\ {{\text{Below 775 K:}}}&{{\text{2N}}{{\text{O}}_2} \to {\text{NO}} + {\text{N}}{{\text{O}}_{\text{3}}}}&{{\text{slow}}} \\ {}&{{\text{N}}{{\text{O}}_3} + {\text{CO}} \to {\text{N}}{{\text{O}}_2} + {\text{C}}{{\text{O}}_2}}&{{\text{fast}}} \end{array}\)</p>
<p class="p1">Based on the mechanisms, deduce the rate expressions above and below 775 K.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State <strong>two </strong>situations when the rate of a chemical reaction is equal to the rate constant.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Consider the following graph of \(\ln k\) against \(\frac{1}{T}\) for the first order decomposition of \({{\text{N}}_{\text{2}}}{{\text{O}}_{\text{4}}}\) into \({\text{N}}{{\text{O}}_{\text{2}}}\). Determine the activation energy in \({\text{kJ}}\,{\text{mo}}{{\text{l}}^{ - 1}}\) for this reaction.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-03_om_06.19.19.png" alt="N09/4/CHEMI/HP2/ENG/TZ0/06.d"></p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Deduce the equilibrium constant expression, \({K_{\text{c}}}\), for the reaction.</p>
<div class="marks">[1]</div>
<div class="question_part_label">e.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Determine the value of the equilibrium constant, \({K_{\text{c}}}\).</p>
<div class="marks">[3]</div>
<div class="question_part_label">e.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">If the temperature of the reaction is changed to 300 °C, predict, stating a reason in each case, whether the equilibrium concentration of \({\text{S}}{{\text{O}}_{\text{2}}}{\text{C}}{{\text{l}}_{\text{2}}}\) and the value of \({K_{\text{c}}}\) will increase or decrease.</p>
<div class="marks">[3]</div>
<div class="question_part_label">e.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">If the volume of the container is changed to \({\text{1.50 d}}{{\text{m}}^{\text{3}}}\), predict, stating a reason in each case, how this will affect the equilibrium concentration of \({\text{S}}{{\text{O}}_2}{\text{C}}{{\text{l}}_2}\) and the value of \({K_{\text{c}}}\).</p>
<div class="marks">[3]</div>
<div class="question_part_label">e.iv.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Suggest, stating a reason, how the addition of a catalyst at constant pressure and temperature will affect the equilibrium concentration of \({\text{S}}{{\text{O}}_{\text{2}}}{\text{C}}{{\text{l}}_{\text{2}}}\).</p>
<div class="marks">[2]</div>
<div class="question_part_label">e.v.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Nitrogen(II) oxide reacts with hydrogen according to the equation below.</p>
<p class="p1">\[{\text{2NO(g)}} + {\text{2}}{{\text{H}}_{\text{2}}}{\text{(g)}} \to {{\text{N}}_{\text{2}}}{\text{(g)}} + {\text{2}}{{\text{H}}_{\text{2}}}{\text{O(g)}}\]</p>
<p class="p1">A suggested mechanism for this reaction is:</p>
<p class="p1"><span class="Apple-converted-space"> </span>Step 1: <span class="Apple-converted-space"> </span>\({\text{NO}} + {{\text{H}}_{\text{2}}} \rightleftharpoons {\text{X}}\) <span class="Apple-converted-space"> </span>fast</p>
<p class="p1"><span class="Apple-converted-space"> </span>Step 2: <span class="Apple-converted-space"> </span>\({\text{X}} + {\text{NO}} \to {\text{Y}} + {{\text{H}}_{\text{2}}}{\text{O}}\) <span class="Apple-converted-space"> </span>slow</p>
<p class="p1"><span class="Apple-converted-space"> </span>Step 3: <span class="Apple-converted-space"> </span>\({\text{Y}} + {{\text{H}}_{\text{2}}} \to {{\text{N}}_{\text{2}}} + {{\text{H}}_{\text{2}}}{\text{O}}\) fast</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Define the term <em>rate of reaction</em>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain why increasing the particle size of a solid reactant decreases the rate of reaction.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Identify the rate-determining step.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">A student hypothesized that the order of reaction with respect to \({{\text{H}}_{\text{2}}}\) is 2.</p>
<p class="p1">Evaluate this hypothesis.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.ii.</div>
</div>
<br><hr><br><div class="specification">
<p>Calcium carbonate reacts with hydrochloric acid.</p>
<p style="text-align: center;">CaCO<sub>3</sub>(s) + 2HCl(aq) → CaCl<sub>2</sub>(aq) + H<sub>2</sub>O(l) + CO<sub>2</sub>(g)</p>
</div>
<div class="specification">
<p>The results of a series of experiments in which the concentration of HCl was varied are shown below.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2018-08-07_om_11.18.37.png" alt="M18/4/CHEMI/HP2/ENG/TZ1/X04.b"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline <strong>two </strong>ways in which the progress of the reaction can be monitored. No practical details are required.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest why point D is so far out of line assuming human error is not the cause.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Draw the best fit line for the reaction excluding point D.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest the relationship that points A, B and C show between the concentration of the acid and the rate of reaction.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Deduce the rate expression for the reaction.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.iv.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the rate constant of the reaction, stating its units.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.v.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Predict from your line of best fit the rate of reaction when the concentration of HCl is 1.00 mol dm<sup>−3</sup>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe how the activation energy of this reaction could be determined.</p>
<div class="marks">[3]</div>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p>A group of students investigated the rate of the reaction between aqueous sodium thiosulfate and hydrochloric acid according to the equation below.</p>
<p>\[{\text{N}}{{\text{a}}_2}{{\text{S}}_2}{{\text{O}}_3}{\text{(aq)}} + {\text{2HCl(aq)}} \to {\text{2NaCl(aq)}} + {\text{S}}{{\text{O}}_2}{\text{(g)}} + {\text{S(s)}} + {{\text{H}}_2}{\text{O(l )}}\]</p>
<p>The two reagents were rapidly mixed together in a beaker and placed over a mark on a piece of paper. The time taken for the precipitate of sulfur to obscure the mark when viewed through the reaction mixture was recorded.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-13_om_06.28.11.png" alt="M14/4/CHEMI/HP2/ENG/TZ2/06"></p>
<p>Initially they measured out \({\text{10.0 c}}{{\text{m}}^{\text{3}}}\) of \({\text{0.500 mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\) hydrochloric acid and then added \({\text{40.0 c}}{{\text{m}}^{\text{3}}}\) of \({\text{0.0200 mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\) aqueous sodium thiosulfate. The mark on the paper was obscured 47 seconds after the solutions were mixed.</p>
</div>
<div class="specification">
<p>One proposed mechanism for this reaction is:</p>
<p> \({{\text{S}}_2}{\text{O}}_3^{2 - }{\text{(aq)}} + {{\text{H}}^ + }{\text{(aq)}} \rightleftharpoons {\text{H}}{{\text{S}}_2}{\text{O}}_3^ - {\text{(aq)}}\) Fast</p>
<p> \({\text{H}}{{\text{S}}_2}{\text{O}}_3^ - {\text{(aq)}} + {{\text{H}}^ + }{\text{(aq)}} \to {\text{S}}{{\text{O}}_2}{\text{(g)}} + {\text{S(s)}} + {{\text{H}}_2}{\text{O(l)}}\) Slow</p>
</div>
<div class="specification">
<p>The teacher asked the students to devise another technique to measure the rate of this reaction.</p>
</div>
<div class="specification">
<p>Another group suggested collecting the sulfur dioxide and drawing a graph of the volume of gas against time.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) State the volumes of the liquids that should be mixed.</p>
<p><img src="images/Schermafbeelding_2016-08-13_om_06.41.23.png" alt="M14/4/CHEMI/HP2/ENG/TZ2/06.a.i"></p>
<p>(ii) State why it is important that the students use a similar beaker for both reactions.</p>
<p> </p>
<p> </p>
<p>(iii) If the reaction were first order with respect to the thiosulfate ion, predict the time it would take for the mark on the paper to be obscured when the concentration of sodium thiosulfate solution is halved.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Deduce the rate expression of this mechanism.</p>
<p> </p>
<p> </p>
<p>(ii) The results of an experiment investigating the effect of the concentration of hydrochloric acid on the rate, while keeping the concentration of thiosulfate at the original value, are given in the table below.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-13_om_06.54.21.png" alt="M14/4/CHEMI/HP2/ENG/TZ2/06,b.ii"></p>
<p>On the axes provided, draw an appropriate graph to investigate the order of the reaction with respect to hydrochloric acid.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-13_om_06.55.35.png" alt="M14/4/CHEMI/HP2/ENG/TZ2/06.b.ii.02"></p>
<p> </p>
<p> </p>
<p>(iii) Identify <strong>two </strong>ways in which these data <strong>do not </strong>support the rate expression deduced in part (i).</p>
<div class="marks">[6]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Sketch and label, indicating an approximate activation energy, the Maxwell–Boltzmann energy distribution curves for two temperatures, \({T_1}\) and \(T2{\text{ }}({T_2} > {T_1})\), at which the rate of reaction would be significantly different.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-13_om_07.20.03.png" alt="M14/4/CHEMI/HP2/ENG/TZ2/06.c.i"></p>
<p>(ii) Explain why increasing the temperature of the reaction mixture would significantly increase the rate of the reaction.</p>
<div class="marks">[6]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) One group suggested recording how long it takes for the pH of the solution to change by one unit. Calculate the initial pH of the original reaction mixture.</p>
<p> </p>
<p> </p>
<p> </p>
<p> </p>
<p>(ii) Deduce the percentage of hydrochloric acid that would have to be used up for the pH to change by one unit.</p>
<div class="marks">[3]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the volume of sulfur dioxide, in \({\text{c}}{{\text{m}}^{\text{3}}}\), that the original reaction mixture would produce if it were collected at \(1.00 \times {10^5}{\text{ Pa}}\) and 300 K.</p>
<div class="marks">[3]</div>
<div class="question_part_label">e.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Sulfur dioxide, a major cause of acid rain, is quite soluble in water and the equilibrium shown below is established.</p>
<p>\({\text{S}}{{\text{O}}_2}{\text{(aq)}} + {{\text{H}}_2}{\text{O(l)}} \rightleftharpoons {\text{HSO}}_3^ - {\text{(aq)}} + {{\text{H}}^ + }{\text{(aq)}}\)</p>
<p>Given that the \({K_{\text{a}}}\) for this equilibrium is \(1.25 \times {10^{ - 2}}{\text{ mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\), determine the pH of a \(2.00{\text{ mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\) solution of sulfur dioxide.</p>
<div class="marks">[3]</div>
<div class="question_part_label">e.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Using Table 15 of the Data Booklet, identify an organic acid that is a stronger acid than sulfur dioxide.</p>
<div class="marks">[1]</div>
<div class="question_part_label">e.iii.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Nitrogen monoxide reacts at 1280 °C with hydrogen to form nitrogen and water. All reactants and products are in the gaseous phase.</p>
</div>
<div class="specification">
<p class="p1">The gas-phase decomposition of dinitrogen monoxide is considered to occur in two steps.</p>
<p class="p1">\[\begin{array}{*{20}{l}} {{\text{Step 1:}}}&{{{\text{N}}_2}{\text{O(g)}}\xrightarrow{{{k_1}}}{{\text{N}}_2}({\text{g)}} + {\text{O(g)}}} \\ {{\text{Step 2:}}}&{{{\text{N}}_2}{\text{O(g)}} + {\text{O(g)}}\xrightarrow{{{k_2}}}{{\text{N}}_2}({\text{g)}} + {{\text{O}}_2}{\text{(g)}}} \end{array}\]</p>
<p class="p1">The experimental rate expression for this reaction is rate \( = k{\text{[}}{{\text{N}}_2}{\text{O]}}\).</p>
</div>
<div class="specification">
<p class="p1">The conversion of \({\text{C}}{{\text{H}}_{\text{3}}}{\text{NC}}\) into \({\text{C}}{{\text{H}}_{\text{3}}}{\text{CN}}\) is an exothermic reaction which can be represented as follows.</p>
<p class="p1" style="text-align: center;">\({\text{C}}{{\text{H}}_{\text{3}}}–{\text{N}}\)\( \equiv \)\({\text{C}} \to {\text{transition state}} \to {\text{C}}{{\text{H}}_{\text{3}}}–{\text{C}}\)\( \equiv \)\({\text{N}}\)</p>
<p class="p1">This reaction was carried out at different temperatures and a value of the rate constant, \(k\), was obtained for each temperature. A graph of \(\ln k\) against \(1/T\) is shown below.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-18_om_05.48.16.png" alt="M09/4/CHEMI/HP2/ENG/TZ2/07.d"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Define the term <em>rate of reaction</em>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State an equation for the reaction of magnesium carbonate with dilute hydrochloric acid.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The rate of this reaction in (a) (ii), can be studied by measuring the volume of gas collected over a period of time. Sketch a graph which shows how the volume of gas collected changes with time.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The experiment is repeated using a sample of hydrochloric acid with double the volume, but half the concentration of the original acid. Draw a second line on the graph you sketched in part (a) (iii) to show the results in this experiment. Explain why this line is different from the original line.</p>
<div class="marks">[4]</div>
<div class="question_part_label">a.iv.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The kinetics of the reaction were studied at this temperature. The table shows the initial rate of reaction for different concentrations of each reactant.</p>
<p class="p1"> </p>
<p class="p1">Deduce the order of the reaction with respect to NO and \({{\text{H}}_2}\), and explain your reasoning.</p>
<div class="marks">[4]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Deduce the rate expression for the reaction.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Determine the value of the rate constant for the reaction from Experiment 3 and state its units.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Identify the rate-determining step.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Identify the intermediate involved in the reaction.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Define the term <em>activation energy</em>, \({E_{\text{a}}}\).</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Construct the enthalpy level diagram and label the activation energy, \({E_{\text{a}}}\), the enthalpy change, \(\Delta H\), and the position of the transition state.</p>
<div class="marks">[3]</div>
<div class="question_part_label">d.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Describe qualitatively the relationship between the rate constant, \(k\), and the temperature, \(T\).</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Calculate the activation energy, \({E_{\text{a}}}\), for the reaction, using Table 1 of the Data Booklet.</p>
<div class="marks">[4]</div>
<div class="question_part_label">d.iv.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">But-2-ene belongs to the homologous series of the alkenes.</p>
</div>
<div class="specification">
<p class="p1">The time taken to produce a certain amount of product using different initial concentrations of \({{\text{C}}_{\text{4}}}{{\text{H}}_{\text{9}}}{\text{Br}}\) and NaOH is measured. The results are shown in the following table.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-13_om_09.42.07.png" alt="M13/4/CHEMI/HP2/ENG/TZ1/09.c"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Outline <strong>three </strong>features of a homologous series.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Describe a test to distinguish but-2-ene from butane, including what is observed in <strong>each </strong>case.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">2-bromobutane can be produced from but-2-ene. State the equation of this reaction using structural formulas.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State what is meant by the term <em>stereoisomers</em>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.iv.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain the existence of geometrical isomerism in but-2-ene.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.v.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Deduce the order of reaction with respect to \({{\text{C}}_{\text{4}}}{{\text{H}}_{\text{9}}}{\text{Br}}\) and NaOH, using the data above.</p>
<p class="p2"> </p>
<p class="p1">\({{\text{C}}_{\text{4}}}{{\text{H}}_{\text{9}}}{\text{Br}}\)</p>
<p class="p2"> </p>
<p class="p2"> </p>
<p class="p2"> </p>
<p class="p1">NaOH:</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Deduce the rate expression.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Based on the rate expression obtained in (c) (ii) state the units of the rate constant, \(k\).</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Halogenalkanes can react with NaOH via \({{\text{S}}_{\text{N}}}{\text{1}}\) and \({{\text{S}}_{\text{N}}}{\text{2}}\) type mechanisms. Explain why \({{\text{C}}_{\text{4}}}{{\text{H}}_{\text{9}}}{\text{Br}}\) reacts via the mechanism described in (d) (i).</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Identify the rate-determining step of this mechanism.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.iii.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">\({\text{B}}{{\text{F}}_{\text{3}}}{\text{(g)}}\) reacts with \({\text{N}}{{\text{H}}_{\text{3}}}{\text{(g)}}\) to form \({{\text{F}}_{\text{3}}}{\text{BN}}{{\text{H}}_{\text{3}}}{\text{(g)}}\) according to the equation below.</p>
<p class="p1">\[{\text{B}}{{\text{F}}_3}{\text{(g)}} + {\text{N}}{{\text{H}}_{\text{3}}}{\text{(g)}} \to {{\text{F}}_{\text{3}}}{\text{BN}}{{\text{H}}_{\text{3}}}{\text{(g)}}\]</p>
</div>
<div class="specification">
<p class="p1">The following is a proposed mechanism for the reaction of NO(g) with \({{\text{H}}_{\text{2}}}{\text{(g)}}\).</p>
<p class="p1">\[\begin{array}{*{20}{l}} {{\text{Step 1:}}}&{{\text{2NO(g)}} \to {{\text{N}}_{\text{2}}}{{\text{O}}_{\text{2}}}{\text{(g)}}} \\ {{\text{Step 2:}}}&{{{\text{N}}_2}{{\text{O}}_2}{\text{(g)}} + {{\text{H}}_2}{\text{(g)}} \to {{\text{N}}_2}{\text{O(g)}} + {{\text{H}}_2}{\text{O(g)}}} \end{array}\]</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Identify the type of bond present between \({\text{B}}{{\text{F}}_{\text{3}}}\) and \({\text{N}}{{\text{H}}_{\text{3}}}\) in \({{\text{F}}_{\text{3}}}{\text{BN}}{{\text{H}}_{\text{3}}}{\text{(g)}}\) and state another example of a compound with this type of bonding.</p>
<div class="marks">[2]</div>
<div class="question_part_label">e.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The table below shows initial rates of reaction for different concentrations of each reactant for this reaction at temperature, \(T\).</p>
<p class="p1"><img src="images/Schermafbeelding_2016-11-03_om_08.08.43.png" alt="N11/4/CHEMI/HP2/ENG/TZ0/08.e.ii"></p>
<p class="p1">Deduce the rate expression, the overall order of the reaction and determine the value of \(k\), the rate constant, with its units, using the data from Experiment 4.</p>
<div class="marks">[3]</div>
<div class="question_part_label">e.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Identify the intermediate in the reaction.</p>
<div class="marks">[1]</div>
<div class="question_part_label">f.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The observed rate expression is \({\text{rate}} = k{{\text{[NO]}}^2}{\text{[}}{{\text{H}}_2}{\text{]}}\). Assuming that the proposed mechanism is correct, comment on the relative speeds of the two steps.</p>
<div class="marks">[1]</div>
<div class="question_part_label">f.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The following two-step mechanism has been suggested for the reaction of \({\text{N}}{{\text{O}}_{\text{2}}}{\text{(g)}}\) with CO (g), where \({k_2} \gg {k_1}\).</p>
<p class="p1">\[\begin{array}{*{20}{l}} {{\text{Step 1}}}&{{\text{N}}{{\text{O}}_2}{\text{(g)}} + {\text{N}}{{\text{O}}_2}{\text{(g)}}\xrightarrow{{{k_1}}}{\text{NO(g)}} + {\text{N}}{{\text{O}}_3}{\text{(g)}}} \\ {{\text{Step 2:}}}&{{\text{N}}{{\text{O}}_3}{\text{(g)}} + {\text{CO(g)}}\xrightarrow{{{k_2}}}{\text{N}}{{\text{O}}_2}{\text{(g)}} + {\text{C}}{{\text{O}}_2}{\text{(g)}}} \\ {{\text{Overall:}}}&{{\text{N}}{{\text{O}}_2}{\text{(g)}} + {\text{CO(g)}}\xrightarrow{{}}{\text{NO(g)}} + {\text{C}}{{\text{O}}_2}{\text{(g)}}} \end{array}\]</p>
<p class="p1">The experimental rate expression is \({\text{rate}} = k{{\text{[N}}{{\text{O}}_2}{\text{]}}^2}\). Explain why this mechanism produces a rate expression consistent with the experimentally observed one.</p>
<div class="marks">[2]</div>
<div class="question_part_label">g.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">HI(g) decomposes into \({{\text{H}}_2}{\text{(g)}}\) and \({{\text{I}}_{\text{2}}}{\text{(g)}}\) according to the reaction below.</p>
<p class="p1">\[{\text{2HI(g)}} \to {{\text{H}}_{\text{2}}}{\text{(g)}} + {{\text{I}}_{\text{2}}}{\text{(g)}}\]</p>
<p class="p1">The reaction was carried out at different temperatures and a value of the rate constant, \(k\), was obtained for each temperature. A graph of \(\ln k\) against \(\frac{1}{T}\) is shown below.</p>
<p class="p1" style="text-align: center;">\(\frac{1}{T}/{10^{ - 3}}{\text{ }}{{\text{K}}^{ - 1}}\)</p>
<p class="p2"><img src="images/Schermafbeelding_2016-11-03_om_08.46.40.png" alt="N11/4/CHEMI/HP2/ENG/TZ0/08.h"></p>
<p class="p1">Calculate the activation energy, \({E_{\text{a}}}\), for the reaction using these data and Table 1 of the Data Booklet showing your working.</p>
<div class="marks">[4]</div>
<div class="question_part_label">h.</div>
</div>
<br><hr><br><div class="specification">
<p>Sodium thiosulfate solution, \({\text{N}}{{\text{a}}_{\text{2}}}{{\text{S}}_{\text{2}}}{{\text{O}}_{\text{3}}}{\text{(aq)}}\), and hydrochloric acid, \({\text{HCl(aq)}}\), react to produce solid sulfur as in the equation below.</p>
<p>\[{{\text{S}}_2}{\text{O}}_3^{2 - }{\text{(aq)}} + {\text{2}}{{\text{H}}^ + }{\text{(aq)}} \to {\text{S(s)}} + {\text{S}}{{\text{O}}_2}{\text{(g)}} + {{\text{H}}_2}{\text{O(l)}}\]</p>
<p>The following results to determine the initial rate were obtained:</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-11_om_17.38.17.png" alt="M14/4/CHEMI/HP2/ENG/TZ1/02"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Deduce, with a reason, the order of reaction with respect to each reactant.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the rate expression for this reaction.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Determine the value of the rate constant, \(k\), and state its units.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State an equation for a possible rate-determining step for the reaction.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest how the activation energy, \({E_{\text{a}}}\), for this reaction may be determined.</p>
<div class="marks">[3]</div>
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="specification">
<p>Reaction kinetics can be investigated using the iodine clock reaction. The equations for two reactions that occur are given below.</p>
<p> Reaction A: \({{\text{H}}_2}{{\text{O}}_2}{\text{(aq)}} + {\text{2}}{{\text{I}}^ - }{\text{(aq)}} + {\text{2}}{{\text{H}}^ + }{\text{(aq)}} \to {{\text{I}}_2}{\text{(aq)}} + {\text{2}}{{\text{H}}_2}{\text{O(l)}}\)</p>
<p> Reaction B: \({\text{ }}{{\text{I}}_2}{\text{(aq)}} + {\text{2}}{{\text{S}}_2}{\text{O}}_3^{2 - }{\text{(aq)}} \to {\text{2}}{{\text{I}}^ - }{\text{(aq)}} + {{\text{S}}_4}{\text{O}}_6^{2 - }{\text{(aq)}}\)</p>
<p>Reaction B is much faster than reaction A, so the iodine, \({\text{I}_2}\), formed in reaction A immediately reacts with thiosulfate ions, \({{\text{S}}_{\text{2}}}{\text{O}}_3^{2 - }\), in reaction B, before it can react with starch to form the familiar blue-black, starch-iodine complex.</p>
<p>In one experiment the reaction mixture contained:</p>
<p>5.0 ± 0.1 \({\text{c}}{{\text{m}}^{\text{3}}}\) of 2.00 \({\text{mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\) hydrogen peroxide (\({{\text{H}}_{\text{2}}}{{\text{O}}_{\text{2}}}\))</p>
<p>5.0 ± 0.1 \({\text{c}}{{\text{m}}^{\text{3}}}\) of 1% aqueous starch</p>
<p>20.0 ± 0.1 \({\text{c}}{{\text{m}}^{\text{3}}}\) of 1.00 \({\text{mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\) sulfuric acid (\({{\text{H}}_{\text{2}}}{\text{S}}{{\text{O}}_{\text{4}}}\))</p>
<p>20.0 ± 0.1 \({\text{c}}{{\text{m}}^{\text{3}}}\) of 0.0100 \({\text{mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\) sodium thiosulfate (\({\text{N}}{{\text{a}}_{\text{2}}}{{\text{S}}_{\text{2}}}{{\text{O}}_{\text{3}}}\))</p>
<p>50.0 ± 0.1 \({\text{c}}{{\text{m}}^{\text{3}}}\) of water with 0.0200 ± 0.0001 g of potassium iodide (KI) dissolved in it.</p>
<p>After 45 seconds this mixture suddenly changed from colourless to blue-black.</p>
<p> </p>
<p> </p>
</div>
<div class="specification">
<p>The activation energy can be determined using the Arrhenius equation, which is given in Table 1 of the Data Booklet. The experiment was carried out at five different temperatures. An incomplete graph to determine the activation energy of the reaction, based on these results, is shown below.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-24_om_17.22.48.png" alt="N13/4/CHEMI/HP2/ENG/TZ0/01.f"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The concentration of iodide ions, \({{\text{I}}^ - }\), is assumed to be constant. Outline why this is a valid assumption.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>For this mixture the concentration of hydrogen peroxide, \({{\text{H}}_{\text{2}}}{{\text{O}}_{\text{2}}}\), can also be assumed to be constant. Explain why this is a valid assumption.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain why the solution suddenly changes colour.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the total uncertainty, in \({\text{c}}{{\text{m}}^{\text{3}}}\), of the volume of the reaction mixture.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the percentage uncertainty of the concentration of potassium iodide solution added to the overall reaction mixture.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Determine the percentage uncertainty in the concentration of potassium iodide in the final reaction solution.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The colour change occurs when \(1.00 \times {10^{ - 4}}{\text{ mol}}\) of iodine has been formed. Use the total volume of the solution and the time taken, to calculate the rate of the reaction, including appropriate units.</p>
<div class="marks">[4]</div>
<div class="question_part_label">e.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the labels for each axis.</p>
<p> </p>
<p><em>x</em>-axis:</p>
<p> </p>
<p><em>y</em>-axis:</p>
<div class="marks">[2]</div>
<div class="question_part_label">f.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Use the graph to determine the activation energy of the reaction, in \({\text{kJ}}\,{\text{mo}}{{\text{l}}^{ - 1}}\), correct to <strong>three</strong> significant figures.</p>
<div class="marks">[3]</div>
<div class="question_part_label">f.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>In another experiment, 0.100 g of a black powder was also added while all other concentrations and volumes remained unchanged. The time taken for the solution to change colour was now 20 seconds. Outline why you think the colour change occurred more rapidly and how you could confirm your hypothesis.</p>
<div class="marks">[2]</div>
<div class="question_part_label">g.</div>
</div>
<br><hr><br><div class="specification">
<p>Hydrogen peroxide decomposes according to the equation below.</p>
<p>\({\text{2}}{{\text{H}}_{\text{2}}}{{\text{O}}_{\text{2}}}{\text{(aq)}} \to {\text{2}}{{\text{H}}_{\text{2}}}{\text{O(l)}} + {{\text{O}}_{\text{2}}}{\text{(g)}}\)</p>
<p>The rate of the decomposition can be monitored by measuring the volume of oxygen gas released. The graph shows the results obtained when a solution of hydrogen peroxide decomposed in the presence of a CuO catalyst.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-22_om_06.42.58.png" alt="N14/4/CHEMI/HP2/ENG/TZ0/11"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline how the initial rate of reaction can be found from the graph.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain how and why the rate of reaction changes with time.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A Maxwell-Boltzmann energy distribution curve is drawn below. Label both axes and explain, by annotating the graph, how catalysts increase the rate of reaction.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-22_om_06.52.11.png" alt="N14/4/CHEMI/HP2/ENG/TZ0/11.b"></p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) In some reactions, increasing the concentration of a reactant does not increase the rate of reaction. Describe how this may occur.</p>
<p> </p>
<p> </p>
<p> </p>
<p>(ii) Consider the reaction</p>
<p>\[{\text{2A}} + {\text{B}} \to {\text{C}} + {\text{D}}\]</p>
<p>The reaction is first order with respect to <strong>A</strong>, and zero order with respect to <strong>B</strong>. Deduce the rate expression for this reaction.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Sketch a graph of rate constant \((k)\) versus temperature.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-22_om_07.07.50.png" alt="N14/4/CHEMI/HP2/ENG/TZ0/11.d"></p>
<div class="marks">[1]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Hydrochloric acid neutralizes sodium hydroxide, forming sodium chloride and water.</p>
<p>\({\text{NaOH(aq)}} + {\text{HCl(aq)}} \to {\text{NaCl(aq)}} + {{\text{H}}_{\text{2}}}{\text{O(l)}}\) \(\Delta {H^\Theta } = - 57.9{\text{ kJ}}\,{\text{mo}}{{\text{l}}^{ - 1}}\)</p>
<p>(i) Define <em>standard enthalpy change of reaction</em>, \(\Delta {H^\Theta }\).</p>
<p>(ii) Determine the amount of energy released, in kJ, when \({\text{50.0 c}}{{\text{m}}^{\text{3}}}\) of \({\text{1.00 mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\) sodium hydroxide solution reacts with \({\text{50.0 c}}{{\text{m}}^{\text{3}}}\) of \({\text{1.00 mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\) hydrochloric acid solution.</p>
<p>(iii) In an experiment, 2.50 g of solid sodium hydroxide was dissolved in \({\text{50.0 c}}{{\text{m}}^{\text{3}}}\) of water. The temperature rose by 13.3 °C. Calculate the standard enthalpy change, in \({\text{kJ}}\,{\text{mo}}{{\text{l}}^{ - 1}}\), for dissolving one mole of solid sodium hydroxide in water.</p>
<p>\[{\text{NaOH(s)}} \to {\text{NaOH(aq)}}\]</p>
<p>(iv) Using relevant data from previous question parts, determine \(\Delta {H^\Theta }\), in \({\text{kJ}}\,{\text{mo}}{{\text{l}}^{ - 1}}\), for the reaction of solid sodium hydroxide with hydrochloric acid.</p>
<p>\[{\text{NaOH(s)}} + {\text{HCl(aq)}} \to {\text{NaCl(aq)}} + {{\text{H}}_{\text{2}}}{\text{O(l)}}\]</p>
<div class="marks">[9]</div>
<div class="question_part_label">e.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Zinc is found in the d-block of the periodic table. Explain why it is not considered a transition metal.</p>
<p> </p>
<p> </p>
<p> </p>
<p> </p>
<p>(ii) Explain why \({\text{F}}{{\text{e}}^{3 + }}\) is a more stable ion than \({\text{F}}{{\text{e}}^{2 + }}\) by reference to their electron configurations.</p>
<div class="marks">[5]</div>
<div class="question_part_label">f.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Alex and Hannah were asked to investigate the kinetics involved in the iodination of propanone. They were given the following equation by their teacher.</p>
<p>\[{\text{C}}{{\text{H}}_3}{\text{COC}}{{\text{H}}_3}{\text{(aq)}} + {{\text{I}}_2}{\text{(aq)}}\xrightarrow{{{{\text{H}}^ + }{\text{(aq)}}}}{\text{C}}{{\text{H}}_2}{\text{ICOC}}{{\text{H}}_3}{\text{(aq)}} + {\text{HI(aq)}}\]</p>
<p class="p1">Alex’s hypothesis was that the rate will be affected by changing the concentrations of the propanone and the iodine, as the reaction can happen without a catalyst. Hannah’s hypothesis was that as the catalyst is involved in the reaction, the concentrations of the propanone, iodine and the hydrogen ions will all affect the rate.</p>
<p class="p1">They carried out several experiments varying the concentration of one of the reactants or the catalyst whilst keeping other concentrations and conditions the same, and obtained the results below.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-06_om_13.31.34.png" alt="M10/4/CHEMI/HP2/ENG/TZ1/02"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain why they added water to the mixtures.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) Deduce the order of reaction for each substance and the rate expression from the results.</p>
<p class="p1">(ii) Comment on whether Alex’s or Hannah’s hypothesis is correct.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Using the data from Experiment 1, determine the concentration of the substances used and the rate constant for the reaction including its units.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) This reaction uses a catalyst. Sketch and annotate the Maxwell-Boltzmann energy distribution curve for a reaction with and without a catalyst on labelled axes below.</p>
<p class="p1">(ii) Describe how a catalyst works.</p>
<div class="marks">[3]</div>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Consider the following sequence of reactions.</p>
<p class="p1">\[{\text{RC}}{{\text{H}}_3}\xrightarrow{{reaction 1}}{\text{RC}}{{\text{H}}_2}{\text{Br}}\xrightarrow{{reaction 2}}{\text{RC}}{{\text{H}}_2}{\text{OH}}\]</p>
<p class="p1">\({\text{RC}}{{\text{H}}_{\text{3}}}\) is an unknown alkane in which R represents an alkyl group.</p>
</div>
<div class="specification">
<p class="p1">All the isomers can by hydrolysed with aqueous sodium hydroxide solution. When the reaction of one of these isomers, <strong>X</strong>, was investigated the following kinetic data were obtained.</p>
<p class="p1"><img src="images/Schermafbeelding_2016-09-25_om_14.18.46.png" alt="N10/4/CHEMI/HP2/ENG/TZ0/05.g"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The alkane contains 82.6% by mass of carbon. Determine its empirical formula, showing your working.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">A 1.00 g gaseous sample of the alkane has a volume of 385 cm<sup><span class="s1">3 </span></sup>at standard temperature and pressure. Deduce its molecular formula.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the reagent and conditions needed for <em>reaction 1</em>.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1"><em>Reaction 1 </em>involves a free-radical mechanism. Describe the stepwise mechanism, by giving equations to represent the initiation, propagation and termination steps.</p>
<div class="marks">[4]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The mechanism in <em>reaction 2 </em>is described as S<sub><em><span class="s1">N</span></em></sub>2. Explain the mechanism of this reaction using curly arrows to show the movement of electron pairs, and draw the structure of the transition state.</p>
<div class="marks">[3]</div>
<div class="question_part_label">e.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">There are four structural isomers with the molecular formula \({{\text{C}}_{\text{4}}}{{\text{H}}_{\text{9}}}{\text{Br}}\). One of these structural isomers exists as two optical isomers. Draw diagrams to represent the three-dimensional structures of the two optical isomers.</p>
<div class="marks">[2]</div>
<div class="question_part_label">f.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) <span class="Apple-converted-space"> </span>Deduce the rate expression for the reaction.</p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>Determine the value of the rate constant for the reaction and state its units.</p>
<p class="p1">(iii) <span class="Apple-converted-space"> </span>State the name of isomer <strong>X </strong>and explain your choice.</p>
<p class="p1">(iv) <span class="Apple-converted-space"> </span>State equations for the steps that take place in the mechanism of this reaction and state which of the steps is slow and which is fast.</p>
<div class="marks">[9]</div>
<div class="question_part_label">g.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">To determine the activation energy of a reaction, the rate of reaction was measured at different temperatures. The rate constant, \(k\), was determined and \(\ln k\) was plotted against the inverse of the temperature in Kelvin, \({T^{ - 1}}\). The following graph was obtained.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-13_om_08.54.02.png" alt="M13/4/CHEMI/HP2/ENG/TZ1/03"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Define the term <em>activation energy</em>, \({E_{\text{a}}}\).</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Use the graph on page 8 to determine the value of the activation energy, \({E_{\text{a}}}\), in \({\text{kJ}}\,{\text{mo}}{{\text{l}}^{ - 1}}\).</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">On the graph on page 8, sketch the line you would expect if a catalyst is added to the reactants.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Consider the following graph of \(\ln k\) against <span class="s1">\(\frac{1}{T}\)</span>.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-15_om_17.34.42.png" alt="M13/4/CHEMI/HP2/ENG/TZ2/02"></p>
<p class="p1" style="text-align: center;">\[\frac{1}{T}/{10^{ - 3}}{\text{ }}{{\text{K}}^{ - 1}}\]</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">A catalyst provides an alternative pathway for a reaction, lowering the activation energy, \({E_{\text{a}}}\). Define the term <em>activation energy</em>, \({E_{\text{a}}}\).</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State how the rate constant, <em>k </em>, varies with temperature, <em>T</em>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Determine the activation energy, \({E_{\text{a}}}\), correct to <strong>three </strong>significant figures and state its units.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">The electron configuration of chromium can be expressed as \({\text{[Ar]4}}{{\text{s}}^{\text{x}}}{\text{3}}{{\text{d}}^{\text{y}}}\).</p>
</div>
<div class="specification">
<p class="p1">Hydrogen and nitrogen(II) oxide react according to the following equation.</p>
<p class="p1">\[2{{\text{H}}_2}{\text{(g)}} + {\text{2NO(g)}} \rightleftharpoons {{\text{N}}_2}{\text{(g)}} + {\text{2}}{{\text{H}}_2}{\text{O(g)}}\]</p>
<p class="p1">At time <span class="s1">= \(t\)</span> seconds, the rate of the reaction is</p>
<p class="p1">\[{\text{rate}} = k{\text{[}}{{\text{H}}_2}{\text{(g)][NO(g)}}{{\text{]}}^2}\]</p>
</div>
<div class="specification">
<p class="p1">When concentrated hydrochloric acid is added to a solution containing hydrated copper(II) ions, the colour of the solution changes from light blue to green. The equation for the reaction is:</p>
<p>\[{{\text{[Cu(}}{{\text{H}}_2}{\text{O}}{{\text{)}}_6}{\text{]}}^{2 + }}{\text{(aq)}} + {\text{4C}}{{\text{l}}^ - }{\text{(aq)}} \to {{\text{[CuC}}{{\text{l}}_4}{\text{]}}^{2 - }}{\text{(aq)}} + {\text{6}}{{\text{H}}_2}{\text{O(l)}}\]</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain what the square brackets around argon, [Ar], represent.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the values of \(x\) and \(y\).</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Annotate the diagram below showing the 4s and 3d orbitals for a chromium atom using an arrow, <img src="images/Schermafbeelding_2016-10-27_om_08.08.15.png" alt="M11/4/CHEMI/HP2/ENG/TZ2/03.a.iii_1"> and <img src="images/Schermafbeelding_2016-10-27_om_08.09.21.png" alt="M11/4/CHEMI/HP2/ENG/TZ2/03.a.iii_2">, to represent a spinning electron.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-27_om_08.10.12.png" alt="M11/4/CHEMI/HP2/ENG/TZ2/03.a.iii_3"></p>
<div class="marks">[1]</div>
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain precisely what the square brackets around nitrogen(II) oxide, [NO(g)], represent in this context.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Deduce the units for the rate constant \(k\).</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain what the square brackets around the copper containing species represent.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain why the \({{\text{[Cu(}}{{\text{H}}_{\text{2}}}{\text{O}}{{\text{)}}_{\text{6}}}{\text{]}}^{2 + }}\) ion is coloured and why the \({{\text{[CuC}}{{\text{l}}_{\text{4}}}{\text{]}}^{2 - }}\) ion has a different colour.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Some words used in chemistry can have a specific meaning which is different to their meaning in everyday English.</p>
<p class="p1">State what the term <em>spontaneous </em>means when used in a chemistry context.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p>A mixture of 1.00 mol SO<sub>2</sub>(g), 2.00 mol O<sub>2</sub>(g) and 1.00 mol SO<sub>3</sub>(g) is placed in a 1.00 dm<sup>3</sup> container and allowed to reach equilibrium.</p>
<p style="text-align: center;">2SO<sub>2</sub>(g) + O<sub>2</sub>(g) \( \rightleftharpoons \) 2SO<sub>3</sub>(g)</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Nitrogen oxide is in equilibrium with dinitrogen dioxide.</p>
<p>2NO(g) \( \rightleftharpoons \) N<sub>2</sub>O<sub>2</sub>(g) Δ<em>H</em><sup>Θ</sup> < 0</p>
<p>Deduce, giving a reason, the effect of increasing the temperature on the concentration of N<sub>2</sub>O<sub>2</sub>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A two-step mechanism is proposed for the formation of NO<sub>2</sub>(g) from NO(g) that involves an exothermic equilibrium process.</p>
<p>First step: 2NO(g) \( \rightleftharpoons \) N<sub>2</sub>O<sub>2</sub>(g) fast</p>
<p>Second step: N<sub>2</sub>O<sub>2</sub>(g) + O<sub>2</sub> (g) → 2NO<sub>2</sub>(g) slow</p>
<p>Deduce the rate expression for the mechanism.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The rate constant for a reaction doubles when the temperature is increased from 25.0 °C to 35 °C.</p>
<p>Calculate the activation energy, <em>E</em><sub>a</sub>, in kJ mol<sup>−1</sup> for the reaction using section 1 and 2 of the data booklet.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Chemical kinetics involves an understanding of how the molecular world changes with time.</p>
</div>
<div class="specification">
<p class="p1">A catalyst provides an alternative pathway for a reaction, lowering the activation energy, \({E_{\text{a}}}\).</p>
</div>
<div class="specification">
<p class="p1">Sketch graphical representations of the following reactions, for X \( \to \) products.</p>
</div>
<div class="specification">
<p class="p1">For the reaction below, consider the following experimental data.</p>
<p class="p1">\[{\text{2Cl}}{{\text{O}}_2}{\text{(aq)}} + {\text{2O}}{{\text{H}}^ - }{\text{(aq)}} \to {\text{ClO}}_3^ - {\text{(aq)}} + {\text{ClO}}_2^ - {\text{(aq)}} + {{\text{H}}_2}{\text{O(l)}}\]</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-22_om_06.42.05.png" alt="N12/4/CHEMI/HP2/ENG/TZ0/06.d"></p>
</div>
<div class="specification">
<p class="p1">Another reaction involving <span class="s1">\({\rm{O}}{{\rm{H}}^ - }\) </span>(aq) is the base hydrolysis reaction of an ester.</p>
<p class="p1">\[{\text{C}}{{\text{H}}_3}{\text{COOC}}{{\text{H}}_2}{\text{CH(aq)}} + {\text{O}}{{\text{H}}^ - }{\text{(aq)}} \to {\text{C}}{{\text{H}}_3}{\text{CO}}{{\text{O}}^ - }{\text{(aq)}} + {\text{C}}{{\text{H}}_3}{\text{C}}{{\text{H}}_2}{\text{OH(aq)}}\]</p>
</div>
<div class="specification">
<p class="p1">A two-step mechanism has been proposed for the following reaction.</p>
<p class="p1">\[\begin{array}{*{20}{l}} {{\text{Step 1:}}}&{{\text{Cl}}{{\text{O}}^ - }{\text{(aq)}} + {\text{Cl}}{{\text{O}}^ - }{\text{(aq)}} \to {\text{ClO}}_2^ - {\text{(aq)}} + {\text{C}}{{\text{l}}^ - }{\text{(aq)}}} \\ {{\text{Step 2:}}}&{{\text{ClO}}_2^ - {\text{(aq)}} + {\text{Cl}}{{\text{O}}^ - }{\text{(aq)}} \to {\text{ClO}}_3^ - {\text{(aq)}} + {\text{C}}{{\text{l}}^ - }{\text{(aq)}}} \end{array}\]</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) Define the term <em>rate of reaction</em>.</p>
<p class="p1">(ii) Temperature and the addition of a catalyst are two factors that can affect the rate of a reaction. State <strong>two </strong>other factors.</p>
<p class="p1">(iii) In the reaction represented below, state <strong>one </strong>method that can be used to measure the rate of the reaction.</p>
<p class="p1">\[{\text{ClO}}_3^ - {\text{(aq)}} + {\text{5C}}{{\text{l}}^ - }{\text{(aq)}} + {\text{6}}{{\text{H}}^ + }{\text{(aq)}} \to {\text{3C}}{{\text{l}}_2}{\text{(aq)}} + {\text{3}}{{\text{H}}_2}{\text{O(l)}}\]</p>
<div class="marks">[4]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) <span class="Apple-converted-space"> </span>Define the term <em>activation energy</em>, \({E_{\text{a}}}\).</p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>Sketch the <strong>two </strong>Maxwell–Boltzmann energy distribution curves for a fixed amount of gas at two different temperatures, \({T_1}\) and \({T_2}{\text{ }}({T_2} > {T_1})\). Label <strong>both </strong>axes.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-22_om_10.54.29.png" alt="N12/4/CHEMI/HP2/ENG/TZ0/06.b"></p>
<div class="marks">[4]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) Concentration of reactant X against time for a <strong>zero-order </strong>reaction.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-22_om_11.01.44.png" alt="N12/4/CHEMI/HP2/ENG/TZ0/06.c_1"></p>
<p class="p1">(ii) Rate of reaction against concentration of reactant X for a <strong>zero-order </strong>reaction.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-22_om_11.03.21.png" alt="N12/4/CHEMI/HP2/ENG/TZ0/06.c_2"></p>
<p class="p1">(iii) Rate of reaction against concentration of reactant X for a <strong>first-order </strong>reaction.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-22_om_11.04.24.png" alt="N12/4/CHEMI/HP2/ENG/TZ0/06.c_3"></p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) Deduce the rate expression.</p>
<p class="p1">(ii) Determine the rate constant, \(k\), and state its units, using the data from Experiment 2.</p>
<p class="p1">(iii) <span class="Apple-converted-space"> </span>Calculate the rate, in \({\text{mol}}\,{\text{d}}{{\text{m}}^{ - 3}}{{\text{s}}^{ - 1}}\), when \({\text{[Cl}}{{\text{O}}_2}{\text{(aq)]}} = 1.50 \times {10^{ - 2}}{\text{ mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\) and \({\text{[O}}{{\text{H}}^ - }{\text{(aq)]}} = 2.35 \times {10^{ - 2}}{\text{ mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\).</p>
<div class="marks">[5]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Apply IUPAC rules to name the ester, CH<sub><span class="s1">3</span></sub>COOCH<sub><span class="s1">2</span></sub>CH<sub><span class="s1">3</span></sub>(aq).</p>
<div class="marks">[1]</div>
<div class="question_part_label">e.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Describe <strong>qualitatively </strong>the relationship between the rate constant, <em>k</em>, and temperature, <em>T</em>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">e.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The rate of this reaction was measured at different temperatures and the following data were recorded.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-22_om_11.31.05.png" alt="N12/4/CHEMI/HP2/ENG/TZ0/06.e.iii"></p>
<p class="p1">Using data from the graph, determine the activation energy, \({E_{\text{a}}}\), correct to <strong>three</strong> significant figures and <strong>state its units</strong>.</p>
<div class="marks">[4]</div>
<div class="question_part_label">e.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Deduce the overall equation for the reaction.</p>
<div class="marks">[1]</div>
<div class="question_part_label">f.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Deduce the rate expression for each step.</p>
<p class="p2"> </p>
<p class="p1">Step 1:</p>
<p class="p2"> </p>
<p class="p2"> </p>
<p class="p1">Step 2:</p>
<div class="marks">[2]</div>
<div class="question_part_label">f.ii.</div>
</div>
<br><hr><br><div class="specification">
<p>Sodium thiosulfate solution reacts with dilute hydrochloric acid to form a precipitate of sulfur at room temperature.</p>
<p style="text-align: center;">Na<sub>2</sub>S<sub>2</sub>O<sub>3</sub> (aq) + 2HCl (aq) → S (s) + SO<sub>2 </sub>(g) + 2NaCl (aq) + X</p>
</div>
<div class="question">
<p>(i) Using the graph, explain the order of reaction with respect to sodium thiosulfate.</p>
<p>(ii) In a different experiment, this reaction was found to be first order with respect to hydrochloric acid. Deduce the overall rate expression for the reaction.</p>
</div>
<br><hr><br><div class="specification">
<p>Nitrogen dioxide and carbon monoxide react according to the following equation:</p>
<p style="text-align: center;">NO<sub>2</sub>(g) + CO(g) \( \rightleftharpoons \) NO(g) + CO<sub>2</sub>(g) Δ<em>H</em> = –226 kJ</p>
<p>Experimental data shows the reaction is second order with respect to NO<sub>2</sub> and zero order with respect to CO.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the rate expression for the reaction.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The following mechanism is proposed for the reaction.</p>
<p>\[\begin{array}{*{20}{l}} {{\text{Step I}}}&{{\text{N}}{{\text{O}}_{\text{2}}}{\text{(g)}} + {\text{N}}{{\text{O}}_{\text{2}}}{\text{(g)}} \to {\text{NO(g)}} + {\text{N}}{{\text{O}}_{\text{3}}}{\text{(g)}}} \\ {{\text{Step II}}}&{{\text{N}}{{\text{O}}_{\text{3}}}{\text{(g)}} + {\text{CO(g)}} \to {\text{N}}{{\text{O}}_{\text{2}}}{\text{(g)}} + {\text{C}}{{\text{O}}_{\text{2}}}{\text{(g)}}} \end{array}\]</p>
<p>Identify the rate determining step giving your reason.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State one method that can be used to measure the rate for this reaction.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Sketch the relationship between the rate of reaction and the concentration of NO<sub>2</sub>.</p>
<p><img src="data:image/png;base64,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"></p>
<div class="marks">[1]</div>
<div class="question_part_label">b.v.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The Arrhenius equation, \(k = A{e^{ - \frac{{Ea}}{{RT}}}}\), gives the relationship between the rate constant and temperature.</p>
<p>State how temperature affects activation energy.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Analytical chemistry uses instruments to separate, identify, and quantify matter.</p>
</div>
<div class="specification">
<p>Menthol is an organic compound containing carbon, hydrogen and oxygen.</p>
</div>
<div class="specification">
<p>Nitric oxide reacts with chlorine.</p>
<p style="text-align: center;">2NO (g) + Cl<sub>2</sub> (g) → 2NOCl (g)</p>
<p>The following experimental data were obtained at 101.3 kPa and 263 K.</p>
<p style="text-align: center;"><img 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"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline how this spectrum is related to the energy levels in the hydrogen atom.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A sample of magnesium has the following isotopic composition.</p>
<p style="text-align: center;"><img 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"></p>
<p>Calculate the relative atomic mass of magnesium based on this data, giving your answer to <strong>two</strong> decimal places.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Complete combustion of 0.1595 g of menthol produces 0.4490 g of carbon dioxide and 0.1840 g of water. Determine the empirical formula of the compound showing your working.</p>
<div class="marks">[3]</div>
<div class="question_part_label">d.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>0.150 g sample of menthol, when vaporized, had a volume of 0.0337 dm<sup>3</sup> at 150 °C and 100.2 kPa. Calculate its molar mass showing your working.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Determine the molecular formula of menthol using your answers from parts (d)(i) and (ii).</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Deduce the order of reaction with respect to Cl<sub>2</sub> and NO.</p>
<p><img src="data:image/png;base64,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"></p>
<div class="marks">[2]</div>
<div class="question_part_label">e.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the rate expression for the reaction.</p>
<div class="marks">[1]</div>
<div class="question_part_label">e.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the value of the rate constant at 263 K.</p>
<div class="marks">[1]</div>
<div class="question_part_label">e.iii.</div>
</div>
<br><hr><br><div class="specification">
<p>2-methylbutan-2-ol, \({{\text{(C}}{{\text{H}}_{\text{3}}}{\text{)}}_{\text{2}}}{\text{C(OH)C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\), is a liquid with a smell of camphor that was formerly used as a sedative. One way of producing it starts with 2-methylbut-2-ene.</p>
</div>
<div class="specification">
<p>As well as 2-methylbutan-2-ol, the reaction also produces a small quantity of an optically active isomer, <strong>X</strong>.</p>
</div>
<div class="specification">
<p>2-methylbutan-2-ol can also be produced by the hydrolysis of 2-chloro-2-methylbutane, \({{\text{(C}}{{\text{H}}_{\text{3}}}{\text{)}}_{\text{2}}}{\text{CCl}}{{\text{C}}_{\text{2}}}{{\text{H}}_{\text{5}}}\), with aqueous sodium hydroxide.</p>
</div>
<div class="specification">
<p>2-chloro-2-methylbutane contains some molecules with a molar mass of approximately \({\text{106 g}}\,{\text{mo}}{{\text{l}}^{ - 1}}\) and some with a molar mass of approximately \({\text{108 g}}\,{\text{mo}}{{\text{l}}^{ - 1}}\).</p>
</div>
<div class="specification">
<p>2-chloro-2-methylbutane can also be converted into compound <strong>Z</strong> by a two-stage reaction via compound <strong>Y</strong>:</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-25_om_13.10.19.png" alt="N13/4/CHEMI/HP2/ENG/TZ0/08.g"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the other substances required to convert 2-methylbut-2-ene to 2-methylbutan-2-ol.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain whether you would expect 2-methylbutan-2-ol to react with acidified potassium dichromate(VI).</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State what is meant by <em>optical activity</em>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State what optical activity indicates about the structure of the molecule.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Optical activity can be detected using a polarimeter. Explain how this works.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Deduce the structural formula of <strong>X</strong>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.iv.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain why 2-methylbut-2-ene is less soluble in water than 2-methylbutan-2-ol.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain the mechanism of this reaction using curly arrows to represent the movement of electron pairs.</p>
<div class="marks">[4]</div>
<div class="question_part_label">e.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the rate expression for this reaction and the units of the rate constant.</p>
<div class="marks">[2]</div>
<div class="question_part_label">e.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest why, for some other halogenoalkanes, this hydrolysis is much more effective in alkaline rather than in neutral conditions.</p>
<div class="marks">[1]</div>
<div class="question_part_label">e.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline why there are molecules with different molar masses.</p>
<div class="marks">[1]</div>
<div class="question_part_label">f.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Draw the structure of <strong>Y</strong>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">g.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the reagent and any catalyst required for both the formation of <strong>Y</strong> and the conversion of <strong>Y</strong> into <strong>Z</strong>.</p>
<p> </p>
<p>Formation of <strong>Y</strong>:</p>
<p> </p>
<p> </p>
<p>Conversion of <strong>Y</strong> into <strong>Z</strong>:</p>
<div class="marks">[3]</div>
<div class="question_part_label">g.ii.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Ethanol is a primary alcohol that can be oxidized by acidified potassium dichromate(VI). Distinguish between the reaction conditions needed to produce ethanal and ethanoic acid.</p>
<p class="p1"> </p>
<p class="p1">Ethanal:</p>
<p class="p1"> </p>
<p class="p1"> </p>
<p class="p1">Ethanoic acid:</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Determine the oxidation number of carbon in ethanol and ethanal.</p>
<p class="p1"> </p>
<p class="p1">Ethanol:</p>
<p class="p1"> </p>
<p class="p1">Ethanal:</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Deduce the half-equation for the oxidation of ethanol to ethanal.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Deduce the overall redox equation for the reaction of ethanol to ethanal with acidified potassium dichromate(VI).</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.iv.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Ethanol can be made by reacting aqueous sodium hydroxide with bromoethane.</p>
<p class="p1">Explain the mechanism for this reaction, using curly arrows to represent the movement of electron pairs.</p>
<div class="marks">[4]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Determine the orders of reaction of the reactants and the overall rate expression for the reaction between 2-bromobutane and aqueous sodium hydroxide using the data in the table.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-03_om_07.27.54.png" alt="M15/4/CHEMI/HP2/ENG/TZ1/07.ci"></p>
<div class="marks">[2]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Determine the rate constant, \(k\), with its units, using the data from experiment 3.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Identify the molecularity of the rate-determining step in this reaction.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">2-bromobutane exists as optical isomers.</p>
<p class="p2">State the essential feature of optical isomers.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">2-bromobutane exists as optical isomers.</p>
<p class="p1">Outline how a polarimeter can distinguish between these isomers.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Describe the formation of \(\sigma \) and \(\pi \) <span class="s1">bonds in an alkene.</span></p>
<div class="marks">[2]</div>
<div class="question_part_label">f.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The two most abundant isotopes of bromine have the mass numbers 79 and 81.</p>
<p class="p1">Calculate the relative abundance of \(^{{\text{79}}}{\text{Br}}\) using table 5 of the data booklet, assuming the abundance of the other isotopes is negligible.</p>
<div class="marks">[2]</div>
<div class="question_part_label">g.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">The reaction between carbon monoxide, CO(g), and nitrogen dioxide, \({\text{N}}{{\text{O}}_{\text{2}}}{\text{(g)}}\), was studied at different temperatures and a graph was plotted of \(\ln k\) against \(\frac{1}{T}\). The equation of the line of best fit was found to be:</p>
<p>\[\ln k = - 1.60 \times {10^4}\left( {\frac{1}{T}} \right) + 23.2\]</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-01_om_07.50.41.png" alt="M12/4/CHEMI/HP2/ENG/TZ2/09.c"></p>
<p class="p1">\[\frac{1}{T}/{\text{1}}{{\text{0}}^{ - 3}}{{\text{K}}^{ - 1}}\]</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) <span class="Apple-converted-space"> </span>State the <strong>full </strong>electron configuration of Fe.</p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>State the <strong>abbreviated </strong>electron configuration of \({\text{F}}{{\text{e}}^{3 + }}\) ions.</p>
<p class="p1">(iii) <span class="Apple-converted-space"> </span>Cyanide ions, \({\text{C}}{{\text{N}}^ - }\), can act as ligands. One complex ion that involves the cyanide ion is \({{\text{[Fe(CN}}{{\text{)}}_{\text{6}}}{\text{]}}^{3 - }}\). Identify the property of a cyanide ion which allows it to act as a ligand, and explain the bonding that occurs in the complex ion in terms of acid–base theory. Describe the structure of the complex ion, \({{\text{[Fe(CN}}{{\text{)}}_{\text{6}}}{\text{]}}^{3 - }}\).</p>
<p class="p1">(iv) <span class="Apple-converted-space"> </span>Explain why complexes of \({\text{F}}{{\text{e}}^{3 + }}\) are coloured.</p>
<div class="marks">[8]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) <span class="Apple-converted-space"> </span>The Arrhenius equation is shown in Table 1 of the Data Booklet. Identify the symbols \(k\) and A.</p>
<p class="p1">\(k\):</p>
<p class="p1">A:</p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>Calculate the activation energy, \({E_{\text{a}}}\), for the reaction between CO(g) and \({\text{N}}{{\text{O}}_{\text{2}}}{\text{(g)}}\).</p>
<p class="p1">(iii) <span class="Apple-converted-space"> </span>Calculate the numerical value of A.</p>
<div class="marks">[6]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>The rate of the acid-catalysed iodination of propanone can be followed by measuring how the concentration of iodine changes with time.</p>
<p style="text-align: center;">I<sub>2</sub>(aq) + CH<sub>3</sub>COCH<sub>3</sub>(aq) → CH<sub>3</sub>COCH<sub>2</sub>I(aq) + H<sup>+</sup>(aq) + I<sup>−</sup>(aq)</p>
<p style="text-align: left;">The general form of the rate equation is:</p>
<p style="text-align: center;">Rate = [H<sub>3</sub>CCOCH<sub>3</sub>(aq)]<sup>m</sup> × [I<sub>2</sub>(aq)]<sup>n</sup> × [H<sup>+</sup>(aq)]<sup>p</sup></p>
<p style="text-align: left;">The reaction is first order with respect to propanone.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest how the change of iodine concentration could be followed.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A student produced these results with \([{{\text{H}}^ + }] = 0.15{\text{ mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\). Propanone and acid were in excess and iodine was the limiting reagent. Determine the relative rate of reaction when \([{{\text{H}}^ + }] = 0.15{\text{ mol}}\,{\text{d}}{{\text{m}}^{ - 3}}\).</p>
<p style="text-align: center;"><img style="float: left;" src="images/Schermafbeelding_2017-09-19_om_17.58.35.png" alt="M17/4/CHEMI/HP2/ENG/TZ1/01.a.ii"></p>
<p style="text-align: center;"> </p>
<p style="text-align: center;"> </p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"> </p>
<p style="text-align: left;"> </p>
<div class="marks">[2]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The student then carried out the experiment at other acid concentrations with all other conditions remaining unchanged.</p>
<p style="text-align: center;"><img 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"></p>
<p>Determine the relationship between the rate of reaction and the concentration of acid and the order of reaction with respect to hydrogen ions.</p>
<p><img 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"></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>When the concentration of iodine is varied, while keeping the concentrations of acid and propanone constant, the following graphs are obtained.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>Deduce, giving your reason, the order of reaction with respect to iodine.</p>
<p><img 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"></p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>When the reaction is carried out in the absence of acid the following graph is obtained.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p style="text-align: left;">Discuss the shape of the graph between A and B.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p>The reaction between hydrogen and nitrogen monoxide is thought to proceed by the mechanism shown below.</p>
<p style="text-align: center;"><img 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" alt></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) State the equation for the overall reaction.</p>
<p>(ii) Deduce the rate expression consistent with this mechanism.</p>
<p>(iii) Explain how you would attempt to confirm this rate expression, giving the results you would expect.</p>
<p>(iv) State, giving your reason, whether confirmation of the rate expression would prove that the mechanism given is correct.</p>
<p>(v) Suggest how the rate of this reaction could be measured experimentally.</p>
<div class="marks">[7]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The enthalpy change for the reaction between nitrogen monoxide and hydrogen is −664 kJ and its activation energy is 63 kJ.</p>
<p><img 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" alt></p>
<p>(i) Sketch the potential energy profile for the overall reaction, using the axes given, indicating both the enthalpy of reaction and activation energy.</p>
<p>(ii) This reaction is normally carried out using a catalyst. Draw a dotted line labelled “Catalysed” on the diagram above to indicate the effect of the catalyst.</p>
<p>(iii) Sketch and label a second Maxwell–Boltzmann energy distribution curve representing the same system but at a higher temperature, T<sub>higher</sub>.</p>
<p><img 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" alt></p>
<p>(iv) Explain why an increase in temperature increases the rate of this reaction.</p>
<div class="marks">[6]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>One of the intermediates in the reaction between nitrogen monoxide and hydrogen is dinitrogen monoxide, N<sub>2</sub>O. This can be represented by the resonance structures below:</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>(i) Analyse the bonding in dinitrogen monoxide in terms of σ-bonds and Δ-bonds.</p>
<p>(ii) State what is meant by resonance.</p>
<p> </p>
<div class="marks">[4]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br>