Solution.
χ(H2)=33+1=0.75\chi (H2) = \frac{3}{3+1} = 0.75χ(H2)=3+13=0.75
χ(N2)=13+1=0.25\chi (N2) = \frac{1}{3+1} = 0.25χ(N2)=3+11=0.25
n = 4 mol
ΔG=nRT(χ(H2)×ln(χ(H2))+χ(N2)×ln(χ(N2)))\Delta G = nRT(\chi(H2) \times ln(\chi(H2)) + \chi(N2) \times ln(\chi(N2)))ΔG=nRT(χ(H2)×ln(χ(H2))+χ(N2)×ln(χ(N2)))
ΔG=4×8.31×298(0.75×ln(0.75)+0.25×ln(0.25))=−5570.22J/mol\Delta G = 4 \times 8.31 \times 298(0.75 \times ln(0.75) + 0.25 \times ln(0.25)) = -5570.22 J/molΔG=4×8.31×298(0.75×ln(0.75)+0.25×ln(0.25))=−5570.22J/mol
Answer:
ΔG=−5570.22J/mol\Delta G = -5570.22 J/molΔG=−5570.22J/mol
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