We have to use a so-called Gibbs equation:
δG0=δH0−TδS0;\delta G^0=\delta H^0-T \delta S^0;δG0=δH0−TδS0;
From this, we will get the value of entropy:
δS0=δH0−δG0T=−184kJ−(−124kJ)217K=−0.276kJ/K(−276J/K).\delta S^0=\frac{\delta H^0-\delta G^0}{T}=\frac{-184kJ-(-124kJ)}{217K}=-0.276kJ/K(-276J/K).δS0=TδH0−δG0=217K−184kJ−(−124kJ)=−0.276kJ/K(−276J/K).
Thus, the entropy of this reaction would be -276 J/K.
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