Home
Class 12
CHEMISTRY
A(g) +3B (g) rArr 4C(g). Initially c...

`A(g) +3B (g) rArr 4C(g).`
Initially concentration of A is equal to that of B. The equilibrium concentration of A and C are equal .`K_c ` is :

A

` 0.08`

B

` 0.8`

C

` 8`

D

`80`

Text Solution

Verified by Experts

The correct Answer is:
C

` A(g) +3B ( g) hArr 4C (g) `
` {:( 1,1,0, (" initial concentration ")),((1-x),(1-3x),4x,(" final concentration ")):}`
(at equilibrium)
According to questions , ` 1-x = 4x `
` therefore " " x= (1)/(5)`
For above reactions
` K_c = ([C]^(4))/([A][B] ^(3))= ((4x)^(4))/((1-x) (1-3x)^(3) ) `
` K_c= ((4xx (1)/(5))^(4))/((1-(1)/(5) ) (1-3xx(1)/(5))^(3)) = 8.0`
Promotional Banner

Similar Questions

Explore conceptually related problems

A+3B iff 4C . The initial concentration of A and B were equal. The equilibrium concentration of A and C also are equal. Hence the K_(c) of the reaction is

In the chemical reaction A+2B iff 2C+D (all gases), the initial concentration of B was 1.5 times that of A, but the equilibrium ceocentrations of A and B were found to be equal. The equilibrium constant K_(c) of the reaction is

In a system : .A(s) hArr 2B(g)+3 C(g) if the concentration of C at equilibrium is increased by a factor of 2, it will cause the equilibrium concentration of B to change to : 2 times, 2 sqrt2 times the original value, 1 / 2 of the original value 1/(2sqrt2) times the original value

For a reaction A + B rarr C + D,if the concentration of A is doubled without altering the concentration of B the rate gets doubled. If the concentration of B is increased by nine times without altering the concentration of A, the rate gets tripled. The order of the reaction is:

The rate expression for the reaction A (g) + B (g) rarr C (g) is rate = kC_(A)^(2)C_(B)^(1//2) . What changes in the initial concentrations of A and B will cause the rate of reaction to increase by a factor of eight?