Previous section Next section
Henderson-Hasselbalch equation and pKa
Body_ID: HC002014
The general dissociation of a weak acid, such as a carboxylic acid, is given by the equation:
where HA is the protonated form (conjugate acid or associated form) and A- is the unprotonated form (conjugate base, or dissociated form).
Body_ID: P002020
The dissociation constant (Ka) of a weak acid is defined as the equilibrium constant for the dissociation reaction (1) of the acid:
Body_ID: P002021
page 11
0
page 12
Body_ID: P0012
The hydrogen ion concentration [H+] of a solution of a weak acid can then be calculated as follows. Equation (2) can be rearranged to give:
Equation (3) can be expressed in terms of a negative logarithm:
Since pH is the negative logarithm of [H+], i.e. -log[H+] and pKa equals the negative logarithm of the dissociation constant for a weak acid, i.e. -log Ka, the Henderson-Hasselbalch equation (5) can be developed and used for analysis of acid-base equilibrium systems:
For a weak base, such as an amine, the dissociation reaction can be written as:
and the Henderson-Hasselbalch equation becomes:
From equations (5) and (7), it is apparent that the extent of protonation of acidic and basic functional groups, and therefore the net charge will vary with the pKa of the functional group and the pH of the solution. For alanine, which has two functional groups with pKa = 2.4 and 9.8, respectively (Fig. 2.4), the net charge varies with pH, from +1 to -1. At a point intermediate between pKa1 and pKa2, alanine has a net zero charge. This pH is called its isoelectric point, pI (Fig. 2.4).
Body_ID: P002022
Integration link: Concept of pKa in drug-receptor interactionsIntegration Link
Taken from Pharmacology 5E

Previous section
Bar end Bar end
Next section
Copyright © 2007 Elsevier Inc. All rights reserved. Read our Terms and Conditions of Use and our Privacy Policy.
For problems or suggestions concerning this service, please contact: studentconsult.help@elsevier.com