4. The slightly soluble salt AB2 ionizes as shown. (1) AB, (s) = A²* (aq.) + 2B° (aq.) When a solution of CX is titrated into a saturated solution of AB, the equivalence point is reached when B is completely consumed by the added C²* ion. C2* (aq.) + 2B° (aq.) → CB, (aq.) (2) It takes 5.00 mL of 0.10 M CX solution to reach the equivalence point when titrated into a 20.0 mL saturated AB, solution. Refer to the Introduction and Data Sheet to solve the following problems: a) Refer to equation 1 above and write the Kp expression for AB2 in terms of the ion concentrations and in terms of the molar solubility, s. b) Calculate how many moles of C2* were titrated to reach the equivalence point. c) Based on your result to part b, calculate the number of moles of B in the saturated AB, solution. Consider the stoichiometry of equation 2.

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4. The slightly soluble salt AB2 ionizes as shown.
(1)
АB> (s) — А** (аq.) + 2B (аq.)
When a solution of CX is titrated into a saturated
solution of AB, the equivalence point is reached
when B is completely consumed by the added C²*
ion.
с* (ад.) + 2B (аq.) — СВ, (аq.)
(2)
It takes 5.00 mL of 0.10 M CX solution to reach the
equivalence point when titrated into a 20.0 mL
saturated AB, solution. Refer to the Introduction and
Data Sheet to solve the following problems:
a) Refer to equation 1 above and write the Kp
expression for AB, in terms of the ion concentrations
and in terms of the molar solubility, s.
b) Calculate how many moles of C2* were titrated to
reach the equivalence point.
c) Based on your result to part b, calculate the
number of moles of B' in the saturated AB, solution.
Consider the stoichiometry of equation 2.
d) Based on your result to part c, calculate the
number of moles of AB, in the saturated solution.
Consider the stoichiometry of equation 1.
e) Based on your result to part d, calculate the molar
solubility, s, of AB2.
f) Based on your result of part e, calculate the Kgp
value for AB,.
Transcribed Image Text:4. The slightly soluble salt AB2 ionizes as shown. (1) АB> (s) — А** (аq.) + 2B (аq.) When a solution of CX is titrated into a saturated solution of AB, the equivalence point is reached when B is completely consumed by the added C²* ion. с* (ад.) + 2B (аq.) — СВ, (аq.) (2) It takes 5.00 mL of 0.10 M CX solution to reach the equivalence point when titrated into a 20.0 mL saturated AB, solution. Refer to the Introduction and Data Sheet to solve the following problems: a) Refer to equation 1 above and write the Kp expression for AB, in terms of the ion concentrations and in terms of the molar solubility, s. b) Calculate how many moles of C2* were titrated to reach the equivalence point. c) Based on your result to part b, calculate the number of moles of B' in the saturated AB, solution. Consider the stoichiometry of equation 2. d) Based on your result to part c, calculate the number of moles of AB, in the saturated solution. Consider the stoichiometry of equation 1. e) Based on your result to part d, calculate the molar solubility, s, of AB2. f) Based on your result of part e, calculate the Kgp value for AB,.
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