First dissociation equation is
H2A (aq) <----> HA- (aq) + H+ (aq)
given pH = 7.65 ,
hence [H+] = 10^ -pH = 10^ - 7.65 = 2.24 x 10^ -8 M
Ka1 = [HA-] [H+] / [H2A]
4.65 x 10^ -6 = [HA-] ( 2.24 x 10^ -8) / [H2A]
[HA-] / [H2A] = 208 ...........................(1)
now we have 2nd dissociation eq HA- (aq) <---> H+ (aq) + A2- (aq)
Ka2 = [H+] [A2-] / [HA-]
1.86 x 10^ -10 = (2.24 x 10^ -8) [A2-] / [HA-]
[A2-] / [HA] = 0.0083........................(2)
All HA- comes from H2A. Thus from equation (1) its clear that out of 209 H2A molecules 208 converted to HA-.
After dissociation [H2A] = 209-208 = 1 , [HA-] = 208 ,
Hence ratio of [HA-] / [H2A] after dissociation = 208 / 1 = 208.
Now from eq (2) All A2- comes from HA , thus when HA- is 208 value of [A2-] = 0.0083 x [HA-]
= 0.0083 x 208 = 1.73
Fraction of H2A = ( H2A left undissociated ) / ( initial H2A) = ( 1 / 209) = 0.005
Fraction of HA - = ( HA- formed / initial H2A) = ( 208 / 209) = 0.995
Fraction of A2- = ( A2- formed) / ( H2A initial) = ( 1.73 / 209) = 0.0083
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Dont need (a) or (b) thank you
You have a 0.025 L solution of piperazine (perhydro-1,4-diazine), a weak dibasic base. The K, values for its conjugate acid are 4.65*10 and 1.86*10-10 (in a solution with an ionic strength of zero). You would like to know the concentration of your solution and decide to titrate with HCl. You make a 0.10 M solution of the acid and use methyl orange as an indicator. You reach the endpoint after adding 54.16 mL...