If ΔG < 0 at a given temperature, which statement about the equilibrium constant K is true?

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Multiple Choice

If ΔG < 0 at a given temperature, which statement about the equilibrium constant K is true?

Explanation:
The main idea is how Gibbs free energy relates to how far a reaction goes toward products at a given temperature. The standard relation is ΔG° = -RT ln K, which can be rearranged to K = e^{-ΔG°/(RT)}. If ΔG° (or the context equivalent to standard conditions) is negative, the exponent is positive, so K must be greater than 1. That means the equilibrium lies to the right, with more products than reactants at equilibrium. So a negative free-energy change corresponds to an equilibrium constant greater than one.

The main idea is how Gibbs free energy relates to how far a reaction goes toward products at a given temperature. The standard relation is ΔG° = -RT ln K, which can be rearranged to K = e^{-ΔG°/(RT)}. If ΔG° (or the context equivalent to standard conditions) is negative, the exponent is positive, so K must be greater than 1. That means the equilibrium lies to the right, with more products than reactants at equilibrium. So a negative free-energy change corresponds to an equilibrium constant greater than one.

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