Consider the elementary gas–phase reaction

CHEMISTRY · Single correct · A Level · Chemistry · Kinetics · Kinetics

Problem

Consider the elementary gas–phase reaction X2(g)⇌2X(g)\text{X}_2(g) \rightleftharpoons 2\text{X}(g), which is endothermic with ΔH∘=+150 kJ mol−1\Delta H^\circ = +150\,\text{kJ\,mol}^{-1}. The uncatalyzed activation energy for dissociation (forward direction) is 200 kJ mol−1^{-1}, and that for recombination (reverse direction) is 50 kJ mol−1^{-1}. A homogeneous catalyst lowers each activation energy by 40 kJ mol−1^{-1}. Which statement is most consistent with these data? (a) The catalyst decreases ΔH∘\Delta H^{\circ} by 40 kJ mol−140\,\text{kJ mol}^{-1}, making the reaction exothermic and shifting the equilibrium toward X2\mathrm{X_2}. (Distractor) (b) By lowering activation energies, the catalyst increases the equilibrium constant KK because product formation is favored. (Distractor) (c) The catalyst decreases the time required to reach equilibrium but leaves both KK and ΔH∘\Delta H^{\circ} unchanged. (Correct) (d) Lowering each activation energy by the same amount sets ΔH∘\Delta H^{\circ} to zero, so the reaction is neither endothermic nor exothermic at equilibrium. (Distractor)

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