A flask containing `0.5` atm pressure of `A_(2)(g,)`some solid AB added into flask which undergoes dissociation according to `2AB(s)hArrA_(2)(g)+B_(2)(g),K_(p)=0.06atm^(2)`
The total pressure (in atm) at equilibrium is :

K_p for the equation A(s)⇋ B(g) + C(g) + D(s) is 9 atm^2 . Then the total pressure at equilibrium will be

K_p for the equation A(s)⇋ B(g) + C(g) + D(s) is 9 atm^2 . Then the total pressure at equilibrium will be

Solid ammonium carbamate dissociated according to the given reaction NH_2COONH_4(s) hArr 2NH_3(g) +CO(g) Total pressure of the gases in equilibrium is 5 atm. Hence K_p .

Solid ammonium carbamate dissociated according to the given reaction NH_2COONH_4(s) hArr 2NH_3(g) +CO(g) Total pressure of the gases in equilibrium is 5 atm. Hence K_p .

Two solids dissociates as follows A(s) rarr B(g) + C(g), K_(P_(1)) = x atm^(2) D(s) rarr C(g) + E(g), K_(P_(2)) = y atm^(2) The total pressure when both the solids dissociate simultaneously is :

Two solids dissociates as follows A(s) rarr B(g) + C(g), K_(P_(1)) = x atm^(2) D(s) rarr C(g) + E(g), K_(P_(2)) = y atm^(2) The total pressure when both the solids dissociate simultaneously is :

A vessel at 1200 K contains CO_2(g) at a pressure of 0.5 atm. Some of the CO_2 is converted into CO(g) on addition of graphite. The value of equilibrium constant (K_p) for the process, if total pressure at equilibrium is 0.7 atm, is

A vessel at 1000K contains CO_(2)(g) at 2 atm pressure. When graphite is added the following equilibrium is established. CO_(2)(g)+C(s) hArr 2CO(g) the toal pressure at equilibrium is 3 atm. The value of K_(p) is

A vessel at 1000K contains CO_(2)(g) at 2 atm pressure. When graphite is added the following equilibrium is established. CO_(2)(g)+C(s) hArr 2CO(g) the toal pressure at equilibrium is 3 atm. The value of K_(p) is