In: Chemistry
The solubilities of the following salts are at a certain temperature. Ag2SO4 0.03m, PbF2 1.0x10-3m, and BaC2O4 10-4m. Calculate the concentrations of all ions present in each solution. Identify v, v_, and v+. Find m+/- for each solution.
1)
Solubility of Ag2SO4 = 0.03m (given)
The chemical equation is
Ag2SO4(s) ----------> 2 Ag+(aq) + SO42-(aq)
The ratio of cations to anions 2:1
The dissociation equation shows that, for every mole of Ag2SO4 that dissociates, 2 mol of Ag+ and 1 mol of SO42− are produced. Therefore, at equilibrium, the concentrations of the ions are
[Ag-]= 2 x 0.03M = 0.06M
[SO42-] = 0.03M
2) The chemical equation is
PbF2(s) --------> Pb2+(aq) +2 F-(aq)
Solubility of PbF2 = 1 x 10^-3 M (given)
The ratio of cations to anions 1:2
The dissociation equation shows that, for every mole of PbF2 that dissociates, 1 mol of Pb2+ and 2 mol of F− are produced. Therefore, at equilibrium, the concentrations of the ions are:
[Pb2+] = 1 × 10^−3 M
[F−] = 2 × 1 × 10^−3 = 2 × 10^−3 M
3)
BaC2O4 x 10^-4M
The chemical equation is-
BaC2O4 ------> Ba2+(aq) +C2O42- (aq)
The ratio of cations to anions is 1:1
The dissociation equation shows that, for every mole of BaC2O4 that dissociates, 1 mol of Ba2+ and 1 mol of C2O42− are produced. Therefore, at equilibrium, the concentrations of the ions are
[Ba2+] = 10^-4 M
[C2O42-] = 10^-4 M