According to law of mass action,
The rate of forward reaction with rate constant k (assume) can be expressed as, rate = k[CH4][H2S]2
The rate of backward reaction with rate constant k' can be expressed as, rate = k'[CS2][H2]4
At equilibrium, the rate of forward reaction is equal to rate of backward reaction. Then,
k[CH4][H2S]2 = k'[CS2][H2]4
k/k' = [CS2][H2]4 / [CH4][H2S]2
This k/k' is called Kc, ie, equilibrium constant of the reaction.
Then Kc = [CS2][H2]4 / [CH4][H2S]2
Select the equilibrium expression, K_c, for the following reaction: CH_4(g) + 2 H_2S(g) CS)2(g) + 4...
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The following reaction was allowed to come to equilibrium at 35 degree C. The initial molar concentration for SO_3 is 0.675 M ([SO_3| = 0.675 M) and the initial molar concentration for CO_2 is 0.444 M (|CO_2] = 0.444 M). After the reaction reached equilibrium the concentration of CO_2 now equals 0.214 M ((CO_2] = 0.214 M). What is the K_c value for the reaction? 0.00987 0.0342 7.31 11.8 16.7 At 35 degree C the equilibrium constant value (K_c) for...
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The following reaction 2H_2S(g) 2H_2(g) + S_2(g), K_c = 1.67 times 10^-7 at 800degreeC is carried out at the same temperature with the following initial concentrations: [H_2S] = 0.100M, [H_2] = 0.100M, and [S_2] = 0.00 M. Find the equilibrium concentration of S_2. Express the molarity to three significant figures.
The equilibrium constant K_c for the reaction H_2 (g) + Br_2(g) 2 HBr(g) is 2.180 times 10^6 at 730 degree C. Starting with 2.20 moles of HBr in a 21.6-L reaction vessel, calculate the concentrations of H_2, Br_2 and HBr at equilibrium. [H_2] = [Br_2] = [HBr] =
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A student ran the following reaction in thc laboratory at 376 K: CH_4(g) + CCl_4(g) ^ 2CH_2Cl_2(g) When she introduced 4.81 times 10^-2 moles of CH_4(g) and 6.33 times10^2 moles of CCl_4(g) into a 1.00 liter container, she found the equilibrium concentration of CH_2Cl_2(g) to be 1.78 times 10^-2 M. Calculate the equilibrium constant. K_c, she obtained for this reaction. K_c =
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