Question

On a glutamic acid molecule, there are three hydrogens could dissociate in water. Each has a unique pka, they are pkai = 2.10
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Answer #1

For the COOH group with pKa1 = 2.10, we can write the following dissociation

R-COOH + R-COO + H+

Hence, the expression of Ka1 cn be written as

Kai = H+1R - C00-1 RCOOH

Given that the pH of the solution is 11.5, we can find the ratio of protonated and deprotonated state of our COOH group with pKa1 = 2.10 as follows:

Lets first take the negative logarithm on both side of the Ka1 expression.

[H+][R-C00- – log Kai = -log( [RCOOH] ([R - C00-] → pKai = -log[H+] - log RCOOH R-C00] 2.10 = pH – log [RCOOH log ( P 600) =

Hence, the COOH group with pKa1 = 2.10 will be predominantly in the deprotonated state with charge -1.

Now,

for the COOH group with pKa1 = 4.07, we can do the similar exercise above to find its state at pH 11.5

Hence,

/R-C00-1 pha2 = -log[ 108RCOOH) R-C00] = 4.07 = pH – log [RCOOH (R-C00] log ) = pH – 4.07 = 11.5 - 4.07 = 7.43 [RCOOH] ) ([R-

Hence, every 1 molecule of the group in 107.43 molecules is in protonated state. Hence, here also this acid group stays in a deprotonated state with charge -1.

Now, coming to the amine group with pKa3 = 9.47.

We can write the dissociation of NH3+ as follows

R- NH + R-NH2 + H+

Hence, the expression of Ka3 is

Ka3 = [R - NH2H+1 [RN H.)

Hence, taking negative logarithm on both sides

([R - NH][H+] – log Ka3 = -log [RNH3] ([R - NH] →pka3 = pH – log (RNH3] [R - NH2] = log | = 11.5 – 9.47 = 2.03 | [RNH3] [R -

Hence, less than 1 % of the NH2 group is protonated. So we can assume that there is no charge contribution from the NH2 group as it is not protonated.

Hence, overall the two COOH groups are deprotonated and NH2 group is neutral. Hence, overall charge of the amino acid at pH 11.5 is -2.

Now, we can draw the predominant structure at pH 11.5 as follows:

NH2

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