We use the relationship between Gibbs free energy and equilibrium constant:
\[
\Delta G^\circ = -RT \ln K
\]
Substitute the given values into the equation:
\[
-104.18 \times 10^3 = - (8.314)(298) \ln K
\]
Solving for \( K \), we find:
\[
K = \exp\left(\frac{-104.18 \times 10^3}{-8.314 \times 298}\right) \approx 1.8 \times 10^{18}
\]
Final Answer:
\(1.8 \times 10^{18}\)
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