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Appendix 1.2A Equilibrium, Dissociation, and Affinity Constants

Confusingly, all of these terms are in current use to express the position of the equilibrium between a ligand and its receptors. The choice arises because the ratio of the rate constants k and k can be expressed either way up. In this chapter, we take KA to be k, kA and it is then strictly a dissociation equilibrium constant, often abbreviated to either dissociation constant or equilibrium constant. The inverse ratio, k+l k x, gives the association equilibrium constant, which is usually referred to as the affinity constant. [Pg.12]

One way to reduce the risk of confusion is to express ligand concentrations in terms of KA. This normalized concentration is defined as [A IKA and will be denoted here by the symbol eA. We can therefore write the Hill-Langmuir equation in three different though equivalent ways  [Pg.12]

2 Appendix 1.2B Step-by-Step Derivation of the Hill-Langmuir Equation [Pg.13]

The Hill-Langmuir equation may be rearranged by cross-multiplying  [Pg.13]


See other pages where Appendix 1.2A Equilibrium, Dissociation, and Affinity Constants is mentioned: [Pg.12]   


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Affinity constant

Affinity equilibrium dissociation constant

And dissociation

And equilibrium constant

Dissociation and Equilibrium Constants

Equilibrium constant dissociation

Equilibrium dissociation

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