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Write Brief Answer · Q31

Q.For the reaction,
[!FORMULA] A2(g)+B2(g)⇌2AB(g) ; ΔH is −ve.A_2(g) + B_2(g) \rightleftharpoons 2AB(g) \ ; \ \Delta H \text{ is } -\text{ve}.
the following molecular scenes represent different reaction mixtures in a closed system (A -- green, B -- blue). At equilibrium the box contains 2 molecules of A2A_2, 2 molecules of B2B_2 and 4 molecules of ABAB. Scene

(x) contains 2 molecules of A2A_2, 1 molecule of B2B_2 and 6 molecules of ABAB. Scene (y) contains 3 molecules of A2A_2, 3 molecules of B2B_2 and 2 molecules of ABAB.
i) Calculate the equilibrium constant KPK_P and KCK_C.
ii) For the reaction mixture represented by scene (x), (y) the reaction proceed in which directions?
iii) What is the effect of increase in pressure for the mixture at equilibrium.
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Step 1 (part i). At the equilibrium scene, the box contains 2 molecules of A2A_2, 2 of B2B_2, and 4 of ABAB. Treating molecule counts as directly proportional to concentration (same fixed volume for every scene), KC=[AB]2[A2][B2]=422×2=164=4K_C = \dfrac{[AB]^2}{[A_2][B_2]} = \dfrac{4^2}{2\times2} = \dfrac{16}{4} = 4. Since A2(g)+B2(g)⇌2AB(g)A_2(g)+B_2(g)\rightleftharpoons2AB(g) has Δng=2−2=0\Delta n_g = 2-2=0, KP=KC=4K_P=K_C=4.

Step 2 (part ii, scene x). Scene (x) contains 2 A2A_2, 1 B2B_2, 6 ABAB. QC=[AB]2[A2][B2]=622×1=362=18Q_C = \dfrac{[AB]^2}{[A_2][B_2]} = \dfrac{6^2}{2\times1} = \dfrac{36}{2}=18. Since QC(18)>KC(4)Q_C(18) > K_C(4), scene (x) must react in the REVERSE direction, converting some AB back into A2A_2 and B2B_2.

Step 3 (part ii, scene y). Scene (y) contains 3 A2A_2, 3 B2B_2, 2 ABAB. QC=223×3=49≈0.44Q_C = \dfrac{2^2}{3\times3} = \dfrac{4}{9} \approx 0.44. Since QC(0.44)<KC(4)Q_C(0.44) < K_C(4), scene (y) must react in the FORWARD direction, forming more AB. …

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