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Oxalic acid, H.C.O is a diprotic acid. What is the pH of a 0.100 M solution of oxalic acid, pk. - 1.25 pk = 4.14. Hard water

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Answer #1

pka1 = 1.25 \therefore -logka1 =pka1=1.25 ka1 =5.625 x 10^-2    pka2 = 4.14  \therefore -logka2 =pka2=4.14 ka2 =1.380 x 10^-5

ka2<<<<ka2   \therefore  ka2 can be neglected

weak acids like oxalic acid dissociate to a very  small extent for weak acid [H+] =\sqrt{}ka c

[H+] =\sqrt{}5.625x10^-2 x 0.1 =7.5 x 10^-2

PH =-log  [H+] = -log 7.5 x 10^-2 = 1.1249

dissociation of CaSO4 can be represented as    CaSO4 \rightleftharpoons Ca+2 + SO4-2

S S where S =solubility

Ksp of   CaSO4 = S2 =.0030^2 =   9x 10^-6

dissociation of   Ca F2 can be represented as Ca F2 \rightleftharpoons Ca+2 + 2 F-1

S 2S

   Ksp of   CaF2 =   [ Ca+2 ] [ F-1]2 = S X 2S2 = 4S3 = 4X( 1.1 X 10^-3)3 = 1.331 X 10^-9

  dissociation of Na F can be represented as Na F \rightarrow Na+ + F-1

0.15M 0 0

0 0.15 0.15

[ F-1] from Na F = 0.15   [ F-1] from Ca F2 Is negligible

Ksp of   CaF2 =   [ Ca+2 ] [ F-1]2 1.331 X 10^-9 = S X 0.152   Solubilityof   CaF2 in Na F =1.331x10^-9/0.152 = 5.9155 x 10^-9  

\Delta Suniverse = \Delta Ssystem +\Delta Ssurroundings \Delta Hfus   for water =6.02 KJ/mole for 15g of ice \Delta Hfus=15 x6.02/18 KJ = 5.01666 KJ =5016.66J

\Delta Suniverse =5016.66/273 + - 5016.66/298 = 18.376-16.834 = 1.542 J \Delta Ssystem =qrev/T

  \Delta G = \Delta H-T\DeltaS

Gibbs free energy change,\DeltaG=-2044X1000 - (298 X \Delta S)

= 2.0141 X106 J = 2.0141 X 1O3​​​​​​​ KJ

  

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