In a heterogeneous equilibrium,
`2A (s) hArr B(g)+(n)/(2)C(g)`
If `log(K_(P))/(K_(c))-3log RT=0` . Find the value of `"n"`

log K_p/K_c +log RT=0 is a relationship for the reaction :

Consider the following heterogeneous equilibrium, CaCO_(3)(s)CaO(s)+CO_(2)(g) . At 800^(@)C , the pressure of CO_(2) is 0.236 atm. The value of K_(c) for the abvoe given equilibrium reaction at this temperature is

For the equilibrium, 2NO_((g))+O_(2(g))hArr2NO_(2(g)) , K_(p) is 1.24xx10^(-2) at 27^(@)C . Find the value of K_(c) at 727^(@)C .

Write an expression for K_(p) and K_(c) for the following heterogeneous and homogenous equilibrium. (i) CaCO_(3)(s) hArr CaO(s) +CO(g) (ii) H_(2)O(l)+CO_(2)(g) hArr H_(2)CO_(3)(aq) (iii) 2NH_(3)(g) hArr N_(2)(g) +3H_(2)(g) (iv) 2HgO(s) hArr 2Hg (l) +O_(2)(g)

For the reaction SO_(2(g))+(1)/(2)O_(2(g))hArrSO_(3(g)) , if K_(c)=K_(p)(RT)^(X) then the value of X is

For the following equilibrium N_(2)O_(4)(g)hArr 2NO_(2)(g) K_(p) is found to be equal to K_(c) . This is attained when :

For the equilibrium 2NO(g)+Cl_(2)(g)hArr 2NOCl(g) K_(p) is related to K_(c) by the reaction