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NTA Abhyas 2020
Exam
NTA Abhyas
Year
2020
Subject
Chemistry
Chapter
Chemical Equilibrium

NTA Abhyas 2020 · Chemistry · Chemical Equilibrium

When A _ 2 and B _ 2 are allowed to react, the equilibrium constant...

When A _ 2 and B _ 2 are allowed to react, the equilibrium constant of the reaction at 27 ° C is found ( K _ C = 4 ) .
When A2{A}_{2} and B2{B}_{2} are allowed to react, the equilibrium constant of the reaction at 27°C27 ° C is found (KC=4)( {K}_{C} = 4 ).
A2(g)+B2(g)⇌2AB(g){A}_{2} ( g ) + {B}_{2} ( g ) ⇌ 2AB ( g )
What will be the equilibrium concentration of AB?

Options

  1. A1.33M
  2. B2.66 M
  3. C0.66 M
  4. D0.33 M

Correct answer

C. 0.66 M

Step-by-step solution

When A _ 2 and B _ 2 are allowed to react, the equilibrium constant of the reaction at 27 ° C is found ( K _ C = 4 ) .
KC=[AB]2[A2][B2]{K}_{C} = \dfrac{[ AB{]}^{2}}{[ {A}_{2} ] [ {B}_{2} ]}
4=[2x/4]2(2−x4)(4−x4)4 = \dfrac{[ 2x / 4{]}^{2}}{\left(\dfrac{2 - x}{4}\right)\left(\dfrac{4 - x}{4}\right)}
4=4x2x2−6x+84 = \dfrac{4x^{2}}{x^{2} - 6x + 8}
x2−6x+8=x2x^{2} - 6x + 8 = x^{2}
x=86=43x = \dfrac{8}{6} = \dfrac{4}{3}
\left(AB\right) = \dfrac{2x}{4} = \dfrac{2}{4} \times \dfrac{4}{3} = 0.66 .
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