Glutamic acid has 3 ionizable groups, with pKa values of 2.19, 4.25 and 9.67. Its isoelectric point is pI 3.22, and the curve has 2 equivalence points and 3 buffering plateaus.
The ionizable groups
| Group | pKa | Behaviour |
|---|---|---|
| alpha-carboxyl | 2.19 | loses H+ as pH rises |
| side-chain carboxyl | 4.25 | loses H+ as pH rises |
| alpha-amino | 9.67 | keeps H+ until pH passes it |
Where it buffers
A weak acid buffers within about one pH unit either side of its pKa, which is the flat part of the curve. For glutamic acid that means:
| Buffering range | Centred on |
|---|---|
| pH 1.19 to 3.19 | pKa 2.19 |
| pH 3.25 to 5.25 | pKa 4.25 |
| pH 8.67 to 10.67 | pKa 9.67 |
Equivalence points
Halfway between two pKa values the previous group is fully titrated and the next has not started. Those are the steep parts.
| Point | pH |
|---|---|
| Equivalence point 1 | pH 3.22 |
| Equivalence point 2 | pH 6.96 |
What charge it carries, and when
Reading the curve left to right, each pKa you pass strips off one proton and drops the net charge by one. Between two pKa values one species dominates:
| pH range | Net charge |
|---|---|
| below pH 2.19 | +1 |
| pH 2.19 to 4.25 | 0 |
| pH 4.25 to 9.67 | -1 |
| above pH 9.67 | -2 |
The charge is zero at the isoelectric point, which is why glutamic acid will not move in an electric field at pH 3.22. That is the basis of isoelectric focusing, and it is why the pI is the number worth remembering rather than the individual pKa values.
Net charge at physiological pH
At pH 7.4 no group is cleanly on or off. Each contributes a fraction, given by the Henderson-Hasselbalch relation, and the net charge is their sum:
- the acid group (pKa 2.19) contributes -1.00
- the acid group (pKa 4.25) contributes -1.00
- the base group (pKa 9.67) contributes +0.99
Net charge on glutamic acid at pH 7.4 = -1.00
This is the calculation behind every peptide charge question. Do it for each residue in a sequence and add the results, and you have the charge on the whole peptide.
Working out the pI
Glutamic acid has three ionizable groups, so the pI is the average of the two pKa values that bracket the neutral form: (2.19 + 4.25) / 2 = 3.220, published as pI 3.22. The third group is already fully protonated or fully deprotonated there, so it does not enter the average.
Related
Plot any amino acid's titration curve, or see all 20 amino acids with their pKa values. There is also a peptide charge and pI calculator for whole sequences.
Where the numbers come from
pKa values are the Lehninger set, the same ones used across this site. The curve is generated from those values with the Henderson-Hasselbalch relation for each group, and the pI is solved solved numerically as a check on the arithmetic above, which agrees to within 0.03 pH units.