For a reversible reaction A ⇌ B with forward rate kf[A] and backward rate kb[B], which statement is true at equilibrium?

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Multiple Choice

For a reversible reaction A ⇌ B with forward rate kf[A] and backward rate kb[B], which statement is true at equilibrium?

Explanation:
At equilibrium, the forward and backward steps occur at the same rate, so there’s no net change in the concentrations. For A ⇌ B, the forward rate is kf[A] and the backward rate is kb[B]. When equilibrium is reached, kf[A]eq = kb[B]eq. This rate-balance condition is the precise statement of equilibrium for a reversible reaction. From this equality you can also see that [B]eq/[A]eq = kf/kb, which explains why the ratio is the forward-to-backward rate constant ratio (not kb/kf). Equal concentrations would only happen if kf equals kb (giving an equilibrium constant of 1).

At equilibrium, the forward and backward steps occur at the same rate, so there’s no net change in the concentrations. For A ⇌ B, the forward rate is kf[A] and the backward rate is kb[B]. When equilibrium is reached, kf[A]eq = kb[B]eq. This rate-balance condition is the precise statement of equilibrium for a reversible reaction.

From this equality you can also see that [B]eq/[A]eq = kf/kb, which explains why the ratio is the forward-to-backward rate constant ratio (not kb/kf). Equal concentrations would only happen if kf equals kb (giving an equilibrium constant of 1).

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