log(K_(p))/(K_(C))+log RT=0" is a relationship for the reaction "

log(K_(p)/K_(c))+logRT=0 is a relationship for the reaction

log (K_(p))/(K_(c)) + log RT = 0 is true relationship for the following reaction

"log"(k_P)/(k_C)1-log RT=0 is true relationship for the following reaction

log.(K_(P))/(K_(C))+logRT=0 . For which of the following reaction is this relation true?

log.(K_(P))/(K_(C))+logRT=0 . For which of the following reaction is this relation true?

For a reaction, aA+bBhArrcC+dD , the reaction quotient Q=([C]_(0)^(c)[D]_(0)^(d))/([A]_(0)^(a)[B]_(0)^(b)) , where [A]_(0) , [B]_(0) , [C]_(0) , [D]_(0) are initial concentrations. Also K_(c)=([C]^(c)[D]^(d))/([A]^(a)[B]^(b)) where [A] , [B] , [C] , [D] are equilibrium concentrations. The reaction proceeds in forward direction if Q lt K_(c) and in backward direction if Q gt K_(c) . The variation of K_(c) with temperature is given by: 2303log(K_(C_(2)))/(K_(C_(1)))=(DeltaH)/(R)[(T_(2)-T_(1))/(T_(1)T_(2))] . For gaseous phase reactions K_(p)=K_(c)(RT)^(Deltan) where Deltan= moles of gaseous products - moles of gaseous reactants. Also -DeltaG^(@)=2.303RT log_(10)K_(c) . The heat or reaction for an endothermic reaction, in equilibrium is 1200 cal , at constant volume is more than at constant pressure at 300 K . The ratio of K_(p)//K_(c) is:

For a reaction, aA+bBhArrcC+dD , the reaction quotient Q=([C]_(0)^(c)[D]_(0)^(d))/([A]_(0)^(a)[B]_(0)^(b)) , where [A]_(0) , [B]_(0) , [C]_(0) , [D]_(0) are initial concentrations. Also K_(c)=([C]^(c)[D]^(d))/([A]^(a)[B]^(b)) where [A] , [B] , [C] , [D] are equilibrium concentrations. The reaction proceeds in forward direction if Q lt K_(c) and in backward direction if Q gt K_(c) . The variation of K_(c) with temperature is given by: 2303log(K_(C_(2)))/(K_(C_(1)))=(DeltaH)/(R)[(T_(2)-T_(1))/(T_(1)T_(2))] . For gaseous phase reactions K_(p)=K_(c)(RT)^(Deltan) where Deltan= moles of gaseous products - moles of gaseous reactants. Also -DeltaG^(@)=2.303RT log_(10)K_(c) . The heat or reaction for an endothermic reaction, in equilibrium is 1200 cal , at constant volume is more than at constant pressure at 300 K . The ratio of K_(p)//K_(c) is:

If log(K_(C))/(K_(P))-log(1)/(RT)=0 , then above is true for the following equilibrium reaction

If log(K_(C))/(K_(P))-log[(1)/(RT)]=0 , then above is true for the following equilibrium reaction

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"