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`pH` of saturated solution of `Ba(OH)_(2)` is `12`. The value of solubility product `(K_(sp))` of `Ba(OH)_(2)` isA. `4.00xx10^(-6)M^(3)`B. `4.00xx10^(-7)M^(3)`C. `5.00xx10^(-7)M^(3)`D. `5.00xx10^(-6)M^(3)` |
Answer» Correct Answer - D Given, pH of `Ba(OH)_(2)=12` So, pOH = 2 `therefore [H^(+)]=[1xx10^(-12)]` `K_(w)=(H^(+))(OH^(-))` `K_(w)=1xx10^(-14)` `OH^(-)=(K_(omega))/(H^(+))` and `[OH^(-)]=(1xx10^(-14))/(1xx10^(-12))[because[H^(+)][OH^(-)]=1xx10^(-14)]` `=1xx10^(-2)mol//L` `Ba(OH)_(2)rarr underset(S)(Ba^(2+)+underset(2S)(2OH^(-))` `K_(sp)=[Ba^(2+)][OH^(-)]^(2)=[S][2S]^(2)` `=[(1xx10^(-2))/(2)](1xx10^(-2))^(2)` `=0.5xx10^(-6)=5.0xx10^(-6)M^(3)` |
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