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Calculate pH at which `Mg(OH)_(2)` begins to precipitate from a solution containing `0.10M Mg^(2+)` ions. `(K_(SP)of Mg(OH)_(2)=1xx10^(-11))` |
Answer» `[Mg^(2+)] =0.1 M " and " K_(sp) " for " Mg(OH)_(2) =1.0 xx 10^(-11)` the equilibrium in the saturated solution `Mg(OH)_(2) hArr Mg^(2+) + 2OH^(-)` `[OH^(-)]^(2) =(K_(sp))/([Mg^(2+)]] =(1.0 xx 10^(-11))/(0.1) =1.0 xx 10^(-10)` `:. [OH]^(-) =(1.0 xx 10^(-10))^(1//2) =10^(-5) M` We know that `[H_(3)O^(+)][OH^(-)] =K_(w) = 10^(-14) :. [H_(3)O^(+)] = (10^(-14))/([OH^(-)]] =(10^(-14))/(10^(-5)) =10^(-9) M` `pH =- log [H_(3)O^(+)] =- log [10^(-9)] =(-) (-9) log 10 =9` |
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