An indirect potentiometric determination of anions(or cations) using a precipitation reaction and a standard addition method, in which the adjustment of the ionic strength of a sample is not required, is proposed.
A certain volume(V
r) of the solution(reactant) containing the precipitant cation A of a known concentration c
r is added to the sample solution of volume V containing the analyte anion B of a concentration c
x. If the composition of formed precipitate is A
mB
n, the condition of c
r≥mc
xV/(nV
r) needs to be satisfied. After an A-selective electrode and a reference electrode are immersed to the sample added the reactant, this solution is titrated with the solution(standard-1) containing A of a known concentration(c
s1), where the added volumes and the final added volume of the standard-1 are denoted with v
s1 and v
s10 respectively. The electromotive forces(E
1) which correspond to added volumes(v
s1) of the standard-1 are measured. Subsequently the same sample solution of volume V and the reactant of volume V
r are added to titrated sample. This solution is titrated again with the solution(standard-2) containing A of a known concentration c
s2(>c
s1) and having the same ionic strength as that of the standard-1. The electromotive forces(E
2) which correspond to added volumes(v
s2) of standard-2 are measured.
If E
1 and E
2 which correspond to v
s1 and v
s2 that satisfy a condition of v
s2=2v
s1-v
s10 are read off from two titration curves, the following equation is held concerning with the concentration c
x of B:
y=(nc
s1/nc
rV
r-mc
xV)x+g
where y=10
ΔE/S, x=v
s1{(c
s2/c
s1)-y}, ΔE=E
2-E
1, and S and g are the response slope of the A-selective electrode and a constant respectively. This c
x is determined from the slope of linear plots of y vs. x.
By using a silver ion as the precipitant and a silver ion-selective electrode as an indicator electrode, concentrations of a hexacyanoferrate(II) ranging from 1×10
-2 to 5×10
-4mol dm
-3 in the samples of various ionic strengths were determined with an error of less than approximately ±1% and a relative standard deviation of less than 1%.
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