[" The variation of equilibrium constant with temperature is given below: "],[" Temperature Equilibrium Constant "],[T_(1)=25^(@)Cquad K_(1)=10],[T_(2)=100^(@)Cquad K_(2)=100]

The variation of equilibrium constant with temperature is given below : {:("Temperature " , "Equilibrium Constant"),(T_1 = 25^@ C , K_1 = 10 ),(T_2 = 100^@ C , K_2 = 100):} The values of DeltaH^@ , Delta G^@ at T_1 and DeltaG_@ and T_2 (in KJ "mol"^(-1) ) respectively , are close to [use R= 8.314 J k^(-1) " mol"^(-1)]

The variation of equilibrium constant with temperature is given below : {:("Temperature " , "Equilibrium Constant"),(T_1 = 25^@ C , K_1 = 10 ),(T_2 = 100^@ C , K_2 = 100):} The values of DeltaH^@ , Delta G^@ at T_1 and DeltaG_@ and T_2 (in KJ "mol"^(-1) ) respectively , are close to [use R= 8.314 J k^(-1) " mol"^(-1)]

The relationship between the equilibrium constant of a reaction and temperature is ( T_(2) gt T_(1) in all the options)

Variation of equilibrium constan K with temperature is given by van't Hoff equation InK=(Delta_(r)S^(@))/R-(Delta_(r)H^(@))/(RT) for this equation, (Delta_(r)H^(@)) can be evaluated if equilibrium constants K_(1) and K_(2) at two temperature T_(1) and T_(2) are known. log(K_(2)/K_(1))=(Delta_(r)H^(@))/(2.303R)[1/T_(1)-1/T_(2)] For an isomerization X(g)hArrY(g) the temperature dependency of equilibrium constant is given by : lnK=2-(1000)/T The value of Delta_(r)S^(@) at 300 K is :

Variation of equilibrium constan K with temperature is given by van't Hoff equation InK=(Delta_(r)S^(@))/R-(Delta_(r)H^(@))/(RT) for this equation, (Delta_(r)H^(@)) can be evaluated if equilibrium constants K_(1) and K_(2) at two temperature T_(1) and T_(2) are known. log(K_(2)/K_(1))=(Delta_(r)H^(@))/(2.303R)[1/T_(1)-1/T_(2)] The equilibrium constant Kp for the following reaction is 1 at 27^(@)C and 4 at 47^(@)C. A(g)hArrB(g)+C(g) For the reaction calculate enthalpy change for the B(g)+C(g)hArrA(g) (Given : R=2cal//mol-K)

Variation of equilibrium constan K with temperature is given by van't Hoff equation InK=(Delta_(r)S^(@))/R-(Delta_(r)H^(@))/(RT) for this equation, (Delta_(r)H^(@)) can be evaluated if equilibrium constans K_(1) and K_(2) at two temperature T_(1) and T_(2) are known. log(K_(2)/K_(1))=(Delta_(r)H^(@))/(2.303R)[1/T_(1)-1/T_(2)] For an isomerization X(g)hArrY(g) the temperature dependency of equilibrium cohnstant is given by : lnK=2-(1000)/T The value of Delta_(r)S^(@) at 300 K is :

Variation of equilibrium constan K with temperature is given by van't Hoff equation InK=(Delta_(r)S^(@))/R-(Delta_(r)H^(@))/(RT) for this equation, (Delta_(r)H^(@)) can be evaluated if equilibrium constans K_(1) and K_(2) at two temperature T_(1) and T_(2) are known. log(K_(2)/K_(1))=(Delta_(r)H^(@))/(2.303R)[1/T_(1)-1/T_(2)] Select the correct statement :

Variation of equilibrium constan K with temperature is given by van't Hoff equation InK=(Delta_(r)S^(@))/R-(Delta_(r)H^(@))/(RT) for this equation, (Delta_(r)H^(@)) can be evaluated if equilibrium constans K_(1) and K_(2) at two temperature T_(1) and T_(2) are known. log(K_(2)/K_(1))=(Delta_(r)H^(@))/(2.303R)[1/T_(1)-1/T_(2)] Select the correct statement :

Variation of equilibrium constan K with temperature is given by van't Hoff equation InK=(Delta_(r)S^(@))/R-(Delta_(r)H^(@))/(RT) for this equation, (Delta_(r)H^(@)) can be evaluated if equilibrium constans K_(1) and K_(2) at two temperature T_(1) and T_(2) are known. log(K_(2)/K_(1))=(Delta_(r)H^(@))/(2.303R)[1/T_(1)-1/T_(2)] Variation of log_(10) K with 1/T is shown by the following graph in which straight line is at 45^(@) hence DeltaH^(@) is :