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Solubility product of silver bromide is `5.0xx10^(-13)`. The quantity of potassium bromide (molar mass taken as `120g mol^(-1)`) to be added to `1 L` of `0.05 M` solution of silver nitrate to start the precipitation of `AgBr` isA. `1.2xx10^(-10)g`B. `1.2xx10^(-9)g`C. `6.2xx10^(-5)g`D. `5.0xx10^(-8)g` |
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Answer» Correct Answer - B `[AgBr]=[Ag^(+)]=0.05 M` `K_(sp)[AgBr]=[Ag^(+)][Br^(-)]` `implies [Br^(-)]=(K_(sp)(AgBr))/([Ag^(+)])` `=(5.0xx10^(-13))/(0.05)=10^(-11) M [mol L^(-1)]` Moles of `KBr` needed to precipitate `AgBr` `=[Br^(-)]xxV=10^(-11) mol L^(-1)xx1L=10^(-11) mol` Therefore, amount of `KBr` needed to precipitate `AgBr` `10^(-11) molxx120 g mol^(-1)=1.2xx10^(-9) g` |
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