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The Organometallic HyperTextBook
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The Principle of Microscopic Reversibility

General Information

The Principle of Microscopic Reversibility can be stated in several different ways:

Let's illustrate this with an example of a generic organometallic complex, LnM(A)(B) undergoing reductive elimination of AB:

a free energy diagram

In the example shown above, the activation energy, delta-G-daggerf in the forward direction is 20 kcal/mol. If we wish to do the reverse reaction, oxidative addition of AB to LnM, then we have to surmount a higher barrier with a delta-G-daggerr of 30 kcal/mol. This does not mean that the reverse reaction does not or can not occur, only that it is thermodynamically disfavored.

In other cases, the relative energies of the products and reactants might make the forward activation barrier higher in energy or even equal to that of the reverse reaction:

a free energy diagram

Additional Resources

Self-Test

If you like the self-test exercises presented here, give me some feedback via email. If there is enough support, I'll add more throughout the OMHTB. - RT

THESE QUIZZES ARE NOT CURRENTLY WORKING - We moved to a new server platform in March 2023 and I have to go back and redo the coding that drives the grading. Stay tuned…

1. For any given reaction under a fixed set of conditions in which we take the forward pathway of lowest energy, which of the following must always be true according to the Principle of Microscopic Reversibility?
The same steps run backward represent the highest energy pathway for the reverse reaction.
The same steps run backward represent the lowest energy pathway for the reverse reaction.
We don't know the reverse pathway, so we can't determine its energy.
The amount of energy required to go in the forward direction is the same as that required to go in the backward direction.