Consider the cell `Ag|AgBr(s)|Cr^(-)||Cl^(-)|AgCl(s)|Ag` at `25^(@)C` the solubility product constants of `AgBr` & `AgCl` are respectively `5xx10^(-13

Question

Consider the cell `Ag|AgBr(s)|Cr^(-)||Cl^(-)|AgCl(s)|Ag` at `25^(@)C` the solubility product constants of `AgBr` & `AgCl` are respectively `5xx10^(-13

Consider the cell `Ag|AgBr(s)|Cr^(-)||Cl^(-)|AgCl(s)|Ag` at `25^(@)C` the solubility product constants of `AgBr` & `AgCl` are respectively `5xx10^(-13)&1xx10^(-10)`. For what ratio of the concentrations of `Br^(-)` & `Cl^(-)` ions would the e.m.f. of the cell be zero?

Monjur Alahi

5 views

2025-01-04 04:42

1 Answers

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Salim Ahmed Kawsar · Accepted Answer · 2023-02-05T15:29:48+06:00

Correct Answer - `[Br^(-)]:[Cl^(-)]=1:200`
If cell is taken to be conc, cell `E_(cell)^(@)=0`
Anode: `AgtoAg_(a)^(+)+e^(-)`
cathode: `underline(Ag_(c)^(+)+e^(-)toAg)`
`AghArrAg_(a)^(+)`
From nearest Eq,
`E_(cell)=E_(cell)^(@)-(0.059)/(1)log(([Ag^(+)]_(a))/([Ag^(+)]_(c)))implies0=0-(0.059)/(1)log(([Ag^(+)]_(a))/([Ag^(+)]_(c)))`
`therefore[Ag^(+)]_(a)=[Ag^(+)]_(c)implies(K_(sp)" of " AgBr)/([Br^(-)])=(K_(sp)" of " AgCl)/([Cl^(-)])`
or, `(5xx10^(-13))/(10^(-10))=([Br^(-)])/([Cl^(-)])=([Br^(-)])/([Cl^(-)])=(1)/(200)`