Lets consider dissociation of a diprotic acid H2X
H2X <---------> HX- + H+
Ka1 = [HX- ][H+] / [H2X]
At half-equivalence point half of H2X is neutralised,
Hence [H2X] = [HX- ]
So Ka1 = [H+]
Or LogKa1 = Log[H+]
pKa1 = pH
Similarly it can be shown pKa2 = pH2
pH2 = pH at second half-equivalence point
Therefore pKa of an acid is equal to the pH at half-equivalence point.
In our problem pH at first half equivalence point = 3.95
Hence pH at first half-equivalence point = 3.95 / 2 = 1.975
Hence pKa1 = 1.975
Similarly pKa2 = 9.27 / 2 = 4.635
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