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If 2/9 of 1 mol of HI is dissociates, the equilibrium constant of disintegration of acid at same temperature will be a) 64 b) 1/64 c) 49 d) 1/49?
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The given equation for the dissociation of HI is:

HI ⇌ H+ + I-

Given that 2/9 of 1 mol of HI dissociates, we can calculate the concentration of H+ and I- ions at equilibrium.


Calculating the Equilibrium Concentrations of H+ and I-

Let x be the concentration of H+ ions and I- ions at equilibrium.

HI dissociates into H+ and I- ions in the ratio of 1:1. Therefore, the concentration of H+ and I- ions at equilibrium will be x/2.

At equilibrium, the concentration of undissociated HI will be (1 - 2x/2) = (1 - x).

The equilibrium constant expression for the dissociation of HI is:

Kc = [H+][I-]/[HI]

Substituting the equilibrium concentrations of H+ and I- ions, we get:

Kc = (x/2)(x/2)/(1 - x)


Calculating the Value of Kc

Given that 2/9 of 1 mol of HI dissociates, the initial concentration of HI is 1 mol and the concentration of H+ and I- ions at equilibrium is x/2.

Therefore, the concentration of undissociated HI at equilibrium is (1 - x) = (7/9) mol.

Substituting these values in the expression for Kc, we get:

Kc = (x/2)(x/2)/(7/9)

Kc = (81/196)(x^2)

At equilibrium, the concentration of H+ and I- ions will be equal to each other, i.e., x/2 = (7/18) mol.

Substituting this value in the expression for Kc, we get:

Kc = (81/196)[(7/18)^2] ≈ 0.409


Choosing the Correct Option

The equilibrium constant of disintegration of acid is given by Kc = [H+][I-]/[HI].

At equilibrium, the concentration of H+ ions and I- ions will be equal to each other, i.e., x/2 = (7/18) mol.

Therefore, [H+][I-] = (7/18)^2.

From the expression for Kc, we know that Kc = (81/196)(x^2).

Substituting the values of [H+][I-] and [HI] at equilibrium, we get:

Kc = [(7/18)^2]/(7/9) = 1/49

Therefore, the correct option is (d) 1/49.
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If 2/9 of 1 mol of HI is dissociates, the equilibrium constant of disintegration of acid at same temperature will be a) 64 b) 1/64 c) 49 d) 1/49?
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