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</div><h2>HL Paper 1</h2><div class="question">
<p>Given the enthalpy change for the reaction below:</p>
<p>\[\begin{array}{*{20}{l}} {{\text{2}}{{\text{H}}_{\text{2}}}{\text{(g)}} + {{\text{O}}_{\text{2}}}{\text{(g)}} \to {\text{2}}{{\text{H}}_{\text{2}}}{\text{O(l)}}}&{\Delta {H^\Theta } = - 572{\text{ kJ}}} \end{array}\]</p>
<p>which statement is correct?</p>
<p>A. The standard enthalpy change of combustion of \({{\text{H}}_2}{\text{(g)}}\) is \( - 286{\text{ kJ}}\,{\text{mo}}{{\text{l}}^{ - 1}}\).</p>
<p>B. The standard enthalpy change of combustion of \({{\text{H}}_2}{\text{(g)}}\) is \( + 286{\text{ kJ}}\,{\text{mo}}{{\text{l}}^{ - 1}}\).</p>
<p>C. The standard enthalpy change of formation of \({{\text{H}}_2}{\text{O(l)}}\) is \( - 572{\text{ kJ}}\,{\text{mo}}{{\text{l}}^{ - 1}}\).</p>
<p>D. The standard enthalpy change of formation of \({{\text{H}}_2}{\text{O(l)}}\) is \( + 572{\text{ kJ}}\,{\text{mo}}{{\text{l}}^{ - 1}}\).</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Consider the two reactions involving iron and oxygen.</p>
<p class="p2">\[\begin{array}{*{20}{l}} {{\text{2Fe(s)}} + {{\text{O}}_2}{\text{(g)}} \to {\text{2FeO(s)}}}&{\Delta {H^\Theta } = - 544{\text{ kJ}}} \\ {{\text{4Fe(s)}} + {\text{3}}{{\text{O}}_2}{\text{(g)}} \to {\text{2F}}{{\text{e}}_2}{{\text{O}}_3}{\text{(s)}}}&{\Delta {H^\Theta } = - 1648{\text{ kJ}}} \end{array}\]</p>
<p class="p1">What is the enthalpy change, in kJ, for the reaction below?</p>
<p class="p1">\[{\text{4FeO(s)}} + {{\text{O}}_2}{\text{(g)}} \to {\text{2F}}{{\text{e}}_2}{{\text{O}}_3}{\text{(s)}}\]</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\( - 1648 - 2( - 544)\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\( - 544 - ( - 1648)\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\( - 1648 - 544\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\( - 1648 - 2(544)\)</p>
</div>
<br><hr><br><div class="question">
<p>Enthalpy changes of reaction are provided for the following reactions.</p>
<p>\[\begin{array}{*{20}{l}} {{\text{2C(s)}} + {\text{2}}{{\text{H}}_2}{\text{(g)}} \to {{\text{C}}_2}{{\text{H}}_4}{\text{(g)}}}&{\Delta {H^\Theta } = + {\text{52 kJ}}\,{\text{mo}}{{\text{l}}^{ - 1}}} \\ {{\text{2C(s)}} + {\text{3}}{{\text{H}}_2}{\text{(g)}} \to {{\text{C}}_2}{{\text{H}}_6}{\text{(g)}}}&{\Delta {H^\Theta } = - {\text{85 kJ}}\,{\text{mo}}{{\text{l}}^{ - 1}}} \end{array}\]</p>
<p>What is the enthalpy change, in \({\text{kJ}}\,{\text{mo}}{{\text{l}}^{ - 1}}\), for the reaction between ethene and hydrogen?</p>
<p>\[{{\text{C}}_2}{{\text{H}}_4}{\text{(g)}} + {{\text{H}}_2}{\text{(g)}} \to {{\text{C}}_2}{{\text{H}}_6}{\text{(g)}}\]</p>
<p>A. –137</p>
<p>B. –33</p>
<p>C. +33</p>
<p>D. +137</p>
</div>
<br><hr><br><div class="question">
<p>The enthalpy change for the dissolution of NH<sub>4</sub>NO<sub>3</sub> is +26 kJ mol<sup>–1</sup> at 25 °C. Which statement about this reaction is correct?</p>
<p>A. The reaction is exothermic and the solubility decreases at higher temperature.</p>
<p>B. The reaction is exothermic and the solubility increases at higher temperature.</p>
<p>C. The reaction is endothermic and the solubility decreases at higher temperature.</p>
<p>D. The reaction is endothermic and the solubility increases at higher temperature.</p>
</div>
<br><hr><br><div class="question">
<p>Which equation represents the standard enthalpy of formation of liquid methanol?</p>
<p>A. \({\text{C(g) + 2}}{{\text{H}}_{\text{2}}}{\text{(g) + }}\frac{1}{2}{{\text{O}}_{\text{2}}}{\text{(g)}} \to {\text{C}}{{\text{H}}_{\text{3}}}{\text{OH(l)}}\)</p>
<p>B. \({\text{C(g) + 4H(g) + O(g)}} \to {\text{C}}{{\text{H}}_{\text{3}}}{\text{OH(l)}}\)</p>
<p>C. \({\text{C(s) + 4H(g) + O(g)}} \to {\text{C}}{{\text{H}}_{\text{3}}}{\text{OH(l)}}\)</p>
<p>D. \({\text{C(s) + 2}}{{\text{H}}_{\text{2}}}{\text{(g) + }}\frac{1}{2}{{\text{O}}_{\text{2}}}{\text{(g)}} \to {\text{C}}{{\text{H}}_{\text{3}}}{\text{OH(l)}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which reaction has an enthalpy change equal to the standard enthalpy change of combustion?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({{\text{C}}_3}{{\text{H}}_8}{\text{(g)}} + {\text{5}}{{\text{O}}_2}{\text{(g)}} \to {\text{3C}}{{\text{O}}_2}{\text{(g)}} + {\text{4}}{{\text{H}}_2}{\text{O(g)}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({{\text{C}}_3}{{\text{H}}_8}{\text{(g)}} + {\text{5}}{{\text{O}}_2}{\text{(g)}} \to {\text{3C}}{{\text{O}}_2}{\text{(g)}} + {\text{4}}{{\text{H}}_2}{\text{O(l)}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{2}}{{\text{C}}_4}{{\text{H}}_{10}}{\text{(g)}} + {\text{13}}{{\text{O}}_2}{\text{(g)}} \to {\text{8C}}{{\text{O}}_2}{\text{(g)}} + {\text{10}}{{\text{H}}_2}{\text{O(l)}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({{\text{C}}_5}{{\text{H}}_{12}}{\text{(g)}} + {\text{8}}{{\text{O}}_2}{\text{(g)}} \to {\text{5C}}{{\text{O}}_2}{\text{(g)}} + {\text{6}}{{\text{H}}_2}{\text{O(g)}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which process is endothermic?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{2}}{{\text{C}}_4}{{\text{H}}_{10}}{\text{(g)}} + {\text{13}}{{\text{O}}_2}{\text{(g)}} \to {\text{8C}}{{\text{O}}_2}{\text{(g)}} + {\text{10}}{{\text{H}}_2}{\text{O(g)}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{Na(g)}} \to {\text{N}}{{\text{a}}^ + }{\text{(g)}} + {{\text{e}}^ - }\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({{\text{H}}_2}{\text{S}}{{\text{O}}_4}{\text{(aq)}} + {\text{2KOH(aq)}} \to {{\text{K}}_2}{\text{S}}{{\text{O}}_4}{\text{(aq)}} + {\text{2}}{{\text{H}}_2}{\text{O(l)}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{N}}{{\text{H}}_3}{\text{(g)}} \to {\text{N}}{{\text{H}}_3}{\text{(l)}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which equation represents the bond enthalpy for the H–Br bond in hydrogen bromide?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{HBr(g)}} \to {\text{H(g)}} + {\text{Br(g)}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{HBr(g)}} \to {\text{H(g)}} + {\text{Br(l)}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{HBr(g)}} \to {\text{H(g)}} + \frac{1}{2}{\text{B}}{{\text{r}}_2}({\text{l)}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{HBr(g)}} \to {\text{H(g)}} + \frac{1}{2}{\text{B}}{{\text{r}}_2}({\text{g)}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">The same amount of heat energy is added to 1.00 g of each substance.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-01_om_18.00.11.png" alt="M15/4/CHEMI/HPM/ENG/TZ1/14"></p>
<p class="p1">Which statement is correct if all the substances are at the same temperature before the heat energy is added?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>Copper will reach the highest temperature.</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>Water will reach the highest temperature.</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>All four substances will reach the same temperature.</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>Aluminium will reach a higher temperature than sodium chloride.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">1.0 g of sodium hydroxide, NaOH, was added to 99.0 g of water. The temperature of the solution increased from 18.0 °C to 20.5 °C. The specific heat capacity of the solution is \({\text{4.18 J}}\,{{\text{g}}^{ - 1}}{{\text{K}}^{ - 1}}\). Which expression gives the heat evolved in \({\text{kJ}}\,{\text{mo}}{{\text{l}}^{ - 1}}\)?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\(\frac{{2{\text{.}}5 \times 100.0 \times 4.18 \times 1000}}{{40{\text{.}}0}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\(\frac{{2{\text{.}}5 \times 100.0 \times 4.18}}{{1000 \times 40{\text{.}}0}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\(\frac{{2{\text{.}}5 \times 100.0 \times 4.18 \times 40{\text{.}}0}}{{1000}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\(\frac{{2{\text{.}}5 \times 1{\text{.}}0 \times 4{\text{.}}18 \times 40{\text{.}}0}}{{1000}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Consider the equations below.</p>
<p class="p1">\[\begin{array}{*{20}{l}} {{\text{C}}{{\text{H}}_{\text{4}}}{\text{(g)}} + {{\text{O}}_{\text{2}}}{\text{(g)}} \to {\text{HCHO(l)}} + {{\text{H}}_{\text{2}}}{\text{O(l)}}}&{\Delta {H^\Theta } = x} \\ {{\text{HCHO(l)}} + \frac{1}{2}{{\text{O}}_2}{\text{(g)}} \to {\text{HCOOH(l)}}}&{\Delta {H^\Theta } = y} \\ {2{\text{HCOOH(l)}} + \frac{1}{2}{{\text{O}}_2}{\text{(g)}} \to {{{\text{(COOH)}}}_2}({\text{s)}} + {{\text{H}}_2}{\text{O(l)}}}&{\Delta {H^\Theta } = z} \end{array}\]</p>
<p class="p1">What is the enthalpy change of the reaction below?</p>
<p class="p1">\[2{\text{C}}{{\text{H}}_4}{\text{(g)}} + {\text{3}}\frac{1}{2}{{\text{O}}_2}{\text{(g)}} \to {{\text{(COOH)}}_2}{\text{(s)}} + 3{{\text{H}}_2}{\text{O(l)}}\]</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\(x + y + z\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\(2x + y + z\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\(2x + 2y + z\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\(2x + 2y + 2z\)</p>
</div>
<br><hr><br><div class="question">
<p>Which processes are exothermic?</p>
<p> </p>
<p>I. \({\text{C}}{{\text{H}}_3}{\text{C}}{{\text{H}}_2}{\text{C}}{{\text{H}}_3}{\text{(g)}} + {\text{5}}{{\text{O}}_2}{\text{(g)}} \to {\text{3C}}{{\text{O}}_2}{\text{(g)}} + {\text{4}}{{\text{H}}_2}{\text{O(g)}}\)</p>
<p>II. \({\text{C}}{{\text{l}}_2}{\text{(g)}} \to {\text{2Cl(g)}}\)</p>
<p>III. \({\text{C}}{{\text{H}}_3}{\text{C}}{{\text{H}}_2}{\text{COOH(aq)}} + {\text{NaOH(aq)}} \to {\text{C}}{{\text{H}}_3}{\text{C}}{{\text{H}}_2}{\text{COONa(aq)}} + {{\text{H}}_2}{\text{O(l)}}\)</p>
<p>A. I and II only</p>
<p>B. I and III only</p>
<p>C. II and III only</p>
<p>D. I, II and III</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which equation represents the standard enthalpy change of formation, \(\Delta H_f^\Theta \)<span class="s1">, of tetrachloromethane?</span></p>
<p class="p2">A. <span class="Apple-converted-space"> </span>\({\text{C(g)}} + {\text{4Cl(g)}} \to {\text{CC}}{{\text{l}}_{\text{4}}}{\text{(g)}}\)</p>
<p class="p2">B. <span class="Apple-converted-space"> </span>\({\text{C(s)}} + {\text{4Cl(g)}} \to {\text{CC}}{{\text{l}}_{\text{4}}}{\text{(l)}}\)</p>
<p class="p2">C. <span class="Apple-converted-space"> </span>\({\text{C(g)}} + {\text{2C}}{{\text{l}}_{\text{2}}}{\text{(g)}} \to {\text{CC}}{{\text{l}}_{\text{4}}}{\text{(g)}}\)</p>
<p class="p2">D. <span class="Apple-converted-space"> </span>\({\text{C(s)}} + {\text{2C}}{{\text{l}}_{\text{2}}}{\text{(g)}} \to {\text{CC}}{{\text{l}}_{\text{4}}}{\text{(l)}}\)</p>
</div>
<br><hr><br><div class="question">
<p>Consider the following two equations.</p>
<p> \({\text{2Ca(s)}} + {{\text{O}}_2}{\text{(g)}} \to {\text{2CaO(s)}}\) \(\Delta {H^\Theta } = + x{\text{ kJ}}\)</p>
<p> \({\text{Ca(s)}} + {\text{0.5}}{{\text{O}}_2}{\text{(g)}} + {\text{C}}{{\text{O}}_2}{\text{(g)}} \to {\text{CaC}}{{\text{O}}_3}{\text{(s)}}\) \(\Delta {H^\Theta } = + y{\text{ kJ}}\)</p>
<p>What is \(\Delta {H^\Theta }\), in kJ, for the following reaction?</p>
<p style="text-align: center;">\({\text{CaO(s)}} + {\text{C}}{{\text{O}}_2}{\text{(g)}} \to {\text{CaC}}{{\text{O}}_3}{\text{(s)}}\)</p>
<p>A. \(y - 0.5x\)</p>
<p>B. \(y - x\)</p>
<p>C. \(0.5 - y\)</p>
<p>D. \(x - y\)</p>
</div>
<br><hr><br><div class="question">
<p>Which ionic compound has the most endothermic lattice enthalpy?</p>
<p>A. Sodium chloride</p>
<p>B. Sodium oxide</p>
<p>C. Magnesium chloride</p>
<p>D. Magnesium oxide</p>
</div>
<br><hr><br><div class="question">
<p>The combustion of glucose is exothermic and occurs according to the following equation:</p>
<p style="text-align: center;">C<sub>6</sub>H<sub>12</sub>O<sub>6</sub> (s) + 6O<sub>2</sub> (g) → 6CO<sub>2</sub> (g) + 6H<sub>2</sub>O (g)</p>
<p>Which is correct for this reaction?</p>
<p><img 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"></p>
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<div class="column">The equation for the formation of ethyne is:</div>
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<div class="column" style="text-align: center;">2C(s) + H<sub>2</sub> (g) → C<sub>2</sub>H<sub>2</sub> (g)</div>
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<div class="column">What is the enthalpy change, in kJ, for this reaction using the enthalpy of combustion data below?</div>
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" 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<div class="column">A. 2 × (−394) + \(\frac{1}{2}\) (−572) − \(\frac{1}{2}\) (−2602)<br>B. 2 × (−394) + (−572) − (−2602)<br>C. 2 × (−394) + \(\frac{1}{2}\) (−572) + \(\frac{1}{2}\) (−2602)<br>D. 2 × (−394) + (−572) + (−2602)</div>
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