In a gaseous reaction `A+2B iff 2C+D` the initial concentration of B was 1.5 times that of A. At equilibrium the concentration of A and D were equal. Calculate the equilibrium constant `K_(C)`.

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 chemical reaction , A+2Boverset(K)hArr2c+D, the initial concentration of B was 1.5 times of the concentrations of A , but the equilibrium concentrations of A and B were found to be equal . The equilibrium constant (K) for the aforesaid chemical reaction is :

In a chemical reaction , A+2Boverset(K)hArr2c+D, the initial concentration of B was 1.5 times of the concentrations of A , but the equilibrium concentrations of A and B were found to be equal . The equilibrium constant (K) for the aforesaid chemical reaction is :

In a chemical reaction , A+2Boverset(K)hArr2c+D, the initial concentration of B was 1.5 times of the concentrations of A , but the equilibrium concentrations of A and B were found to be equal . The equilibrium constant (K) for the aforesaid chemical reaction is :

The reaction A + 2B rarr 2C + D was studied using an initial concentration of B which was 1.5 times that of A. But the equilibrium concentrations of A and C were found to be equal. Then the K_(c) for the equilibrium is :

The reaction A(g)+2BhArr2C(g)+D(g) was studied using an initial concentration of B which was 1.5 times that of A. The equilibrium concentration of A and C were found to be equal. So, K_c for the equilibrium is-

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

A reaction, A(g)+2B(g)hArr 2C(g)+D(g) was studied using an initial concentraction of B which was 1.5 times that of A. But the equilibrium concentrations of A and B were found to be equal. The vlue of K_(p) for the equilibrium is

A reaction, A(g)+2B(g)hArr 2C(g)+D(g) was studied using an initial concentraction of B which was 1.5 times that of A. But the equilibrium concentrations of A and B were found to be equal. The vlue of K_(p) for the equilibrium is