The equilibrium $P_{4} (s) + 6 C l_{2} (g) ⇋ 4 P C l_{3} (g)$ Is attained by mixing equal moles of $P_{4} a n d C l_{2}$ inana evacuated vessel. Then at equilibrium

[C l_{2}] > [P C l_{3}]

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[C l_{2}] > [P_{4}]

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[P_{4}] > [C l_{2}]

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[P C l_{3}] > [P_{4}]

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Solution

The correct option is C $[P_{4}] > [C l_{2}]$
Solution:Correct option is c).

$\begin{matrix} P_{4} (s) + & 6 C l_{2} (g) ⇋ & 4 P C l_{3} (g) I n i t i a l m o l e s & 1 & 1 & 0 A t e q u i l i b r i u m & 1 - x & 1 - 6 x & 4 x \end{matrix}$

$A s (1 - x) > (1 - 6 x), H e n c e [P_{4}] > [C l_{2}] .$

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Similar questions

P_{4} (s) + 6 C l_{2} (g) ⇋ 4 P C l_{3} (g)

P_{4} a n d C l_{2}

P_{4} (s) + 6 C l_{2} (g) ⇋ 4 P C l_{3} (g)

P_{4} a n d C l_{2}

P_{4} (g) + 6 {C l}_{2} (g) ⇌ 4 P {C l}_{3} (g)

P_{4}

{C l}_{2}

A (g) + 4 B (g) ⇌ {A B}_{4} (g)

A (g) + 4 B (g) ⇋ A B_{4} (g)

A

B

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