ΔG=ΔH-TΔS
IMPORTANT: ΔHf and ΔGf are ZERO for elements in their standard states (H2(g)) but So is NOT zero
So(H2(g))= 130.7J/K*mol
ΔH= n(ΔHf products)-n(ΔHf reactants) Where n is for coefficients
ΔH= [1(-238.7 kJ/mol)]-[1(-110.5 kJ/mol)+2(0)]=-128.2 kJ
ΔS= n(So products)-n(S0 reactants) Where n is for coefficients
ΔS= [1(126.8 J/mol*K)]-[1(197.9 J/mol*K)+2(130.7 J/mol*K)] = -332.5 J/K
NOTE: ΔH is in kJ and ΔS is in J, convert one of them
ΔS= -332.5 J/k * (1kJ/1000J) = -0.3325 kJ/K
K= 25+273=298K
ΔG= -128.2kJ-(298K)(-0.3325 kJ/K) = -29.115 kJ
The given reaction
CO + 2H2 = CH3OH
At standard state G°f(H2) = 0
Standard free energy change of reaction
G° = G°f(CH3OH) - 2*G°f(H2) - G°f(CO)
= - 166.3 - 2*0 - (-137.3)
= - 29 kJ/mol
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