Answer – We are given, reaction – Ni(s) + 4CO(g) <----> Ni(CO)4(g)
ΔGof Ni(CO)4(g) = -587.4 kJ/mol , ΔGof CO(g) = -137.3 kJ/mol , T = 76+273 = 349 K
Now we need to calculate the ΔGorxn
We know formula
ΔGorxn = sum of the ΔGof product - sum of the ΔGof reactant
So, ΔGorxn = [ΔGof Ni(CO)4(g)] – [4* ΔGof CO(g)]
ΔGorxn = (-587.4 kJ/mol) – ( 4*-137.3 kJ/mol)
= (-587.4 kJ/mol) – (-549.2)
= -38.2 kJ/mol
= -3.82*104 J/mol
Now we know the formula for calculating the equilibrium constant form the standard free energy.
ΔGorxn = -RT*lnK
-3.82*104 J/mol = - 8.314 J/mol.K * 349 K * ln K
ln K = -3.82*104 J/mol / - 8.314 J/mol.K * 349 K
= 13.16
So, taking anitln form both side
K = 5.19*105
Enter your answer in the provided box. In the Mond process for the purification of nickel,...
Enter your answer in the provided box. In the Mond process for the purification of nickel, carbon monoxide is reacted with heated nickel to produce Ni(CO), which is a gas and can therefore be separated from solid impurities: Ni(s) + 4C0g)#Ni(CO),g) Given that the standard free energies of formation of CO(g) and Ni(CO),(g) are -137.3 and -587.4 kJ/mol, respectively, calculate the equilibrium constant of the reaction at 56.0°C. Assume that AG is temperature-independent.
Enter your answer in the provided box. In the Mond process for the purification of nickel, carbon monoxide is reacted with heated nickel to produce Ni(CO), which is a gas and can therefore be separated from solid impurities: Ni(s) + 4C0g)#Ni(CO),g) Given that the standard free energies of formation of CO(g) and Ni(CO),(g) are -137.3 and -587.4 kJ/mol, respectively, calculate the equilibrium constant of the reaction at 56.0°C. Assume that AG is temperature-independent.
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