7

Does anyone know a real-world example of a cycle exactly like this:

or in other words, this:

$$\begin{array}{ccc} \ce{A + C1 -> C2}\\ \ce{X + C2 -> C3}\\ \ce{C3 -> B + C4}\\ \ce{C4 -> Y + C1}\\ \end{array} $$

where the reaction $\ce{A -> B}$ is exergonic (i.e., involves a decrease in free energy) while $\ce{X -> Y}$ is endergonic (i.e., involves a free energy increase)?

The idea is that the above cycle, presumably catalyzed so that all the reactions go fairly fast under normal conditions, 'couples' the exergonic reaction to the endergonic reaction, thus driving the endergonic one.

I would love an example from biochemistry.

John Baez
  • 179
  • 3

0 Answers0