The conditional formation constant for the calcium -EDTA complex at pH 10 is 1.80x10^10. Consider the titration of 50.00ml of 0.0100 M Ca^2+ with a solution of 0.0100 M EDTA at pH 10. Calculate pCa after 10.000ml of titrant has been added. Enter your answer below, to a precision of two digits after the decimal point.
Given pH of the solution is 10.0 and the conditional formation constant, Kf’ = 1.8*1010.
Moles Ca2+ initially present = (50.00 mL)*(1 L/1000 mL)*(0.0100 mol/L) = 5.0*10-4 mol.
Moles EDTA added = (10.00 mL)*(1 L/1000 mL)*(0.0100 mol/L) = 1.0*10-4 mol.
Consider the reaction between Ca2+ and EDTA as
Ca2+ + EDTA ------> CaEDTA2-
Moles Ca2+ reacted = moles EDTA added = 1.0*10-4 mol.
Therefore, moles Ca2+ remaining = (5.0*10-4 – 1.0*10-4) mol = 4.0*10-4 mol.
Total volume of solution = (50.00 + 10.00) mL = 60.00 mL.
Therefore, [Ca2+] remaining = (4.0*10-4 mol)/[(60 mL)*(1 L/1000 mL)] = 6.667*10-3 mol/L
pCa2+ = -log [Ca2+]remaining = -log (6.667*10-3) = 2.176 ≈ 2.18 (ans).
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