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Hey guys, I had a question about a problem in Chapter 6 of the General Chem Kaplan book, concept check 6.1, question #1.
Given:
Q = 5.0 x 10^-2
Keq = 5.0 x 10^-3
The question then asks what the sign of the free energy change (delta G) would be.
My logic was that since the Q > Keq, the reaction will proceed to the left to reform more reactants in order to reach equilibrium. The answer key says the delta G of the reaction would be positive. But I am confused, because I thought that if a reaction has exceeded equilibrium, the reverse reaction to try and get back to equilibrium would be spontaneous (and thus delta G = negative) since equilibrium is essentially the "ideal" state the reaction wants to be in. Why would this reverse reaction be nonspontaneous? What's even more confusing is that there is a chart in the book that shows delta G to be negative when going from a [ Q > Keq ] state back to a [ Q = Keq ] state.
Any clarification would be appreciated
Given:
Q = 5.0 x 10^-2
Keq = 5.0 x 10^-3
The question then asks what the sign of the free energy change (delta G) would be.
My logic was that since the Q > Keq, the reaction will proceed to the left to reform more reactants in order to reach equilibrium. The answer key says the delta G of the reaction would be positive. But I am confused, because I thought that if a reaction has exceeded equilibrium, the reverse reaction to try and get back to equilibrium would be spontaneous (and thus delta G = negative) since equilibrium is essentially the "ideal" state the reaction wants to be in. Why would this reverse reaction be nonspontaneous? What's even more confusing is that there is a chart in the book that shows delta G to be negative when going from a [ Q > Keq ] state back to a [ Q = Keq ] state.
Any clarification would be appreciated