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NEET 2008
Exam
NEET
Year
2008
Subject
Chemistry
Chapter
Biomolecules

NEET 2008 · Chemistry · Biomolecules

The values of K_ p_1 and K_ p_2 for the reactions (X leftharpoons...

The values of Kp1K_{p_1} and Kp2K_{p_2} for the reactions (X \rightleftharpoons Y+Z) ...(i) and (A \rightleftharpoons 2 B) ...(ii) are in ratio of 9:19: 1. If degree of dissociation of XX and AA be equal, then total pressure at equilibrium (i) and (ii) are in the ratio

Options

  1. A3:13: 1
  2. B1:91: 9
  3. C36:136: 1
  4. D1:11: 1

Correct answer

C. 36:136: 1

Step-by-step solution

From equation. (X⇌Y+ZInitial mole 1000mole at equilibrium (1−a)aa\begin{array}{lcc} & X & \rightleftharpoons & Y & + & Z \\ \text{Initial mole } & 10 & & 0 & & 0 \\ \text{mole at equilibrium } & (1-a) & & a & & a \end{array}) Kp1=pY×pzpX=[α×p11+α][α×p11+α][1−α1+α]p1KP1=α2p11−α2\begin{aligned} & K_{p_1}=\frac{p_Y \times p_z}{p_X} \\ & =\frac{\left[\frac{\alpha \times p_1}{1+\alpha}\right]\left[\frac{\alpha \times p_1}{1+\alpha}\right]}{\left[\frac{1-\alpha}{1+\alpha}\right] p_1} \\ & K_{P_1}=\frac{\alpha^2 p_1}{1-\alpha^2} \end{aligned} From equation (A⇌2BInitial mole 100mole at equilibrium (1−a)2a\begin{array}{lcc} & A & \rightleftharpoons & 2 B \\ \text{Initial mole } & 10 & & 0 \\ \text{mole at equilibrium } & (1-a) & & 2 a \end{array}) Kp2=[2α1+α⋅p2]2[1−α1+α]p2=4α2p21−α2\begin{aligned} & K_{p_2}=\frac{\left[\frac{2 \alpha}{1+\alpha} \cdot p_2\right]^2}{\left[\frac{1-\alpha}{1+\alpha}\right] p_2}=\frac{4 \alpha^2 p_2}{1-\alpha^2} \end{aligned} From Eqs (i) and (ii) KP1KP2=p14p2\frac{K_{P_1}}{K_{P_2}}=\frac{p_1}{4 p_2}⇒91=p14p2⇒∴p1p2=361\begin{array}{ll} \Rightarrow & \frac{9}{1}=\frac{p_1}{4 p_2} \\ \Rightarrow & \therefore \frac{p_1}{p_2}=\frac{36}{1} \end{array}$
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