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The number of moles of `Ca(OH)_(2)` required to prepare 250 ml of solution with pH 14 (assuming complete ionization) isA. `0.25`B. `1.0`C. `0.125`D. `10.0` |
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Answer» `C_(H^(+))=10^(-pH)mol L^(-1)` `=10^(-14)mol L^(-1)` For any aqueous solution at 298K, we have `pH+pOH=14` `:. pOH=14-pH=14-14=0` Since `C_(OH^(-))=10^(-pOH)mol L^(-1)` `=10^(o)mol L^(-1)` `=1 mol L^(-1)` According to dissociation equation, `Ca(OH)_(2)rarr Ca^(2+)(aq.)+2OH^(-)(aq.)` Every 1 mol of `Ca(OH)_(2)` provides 2 mol of `OH^(-)` ions. Thus, `C_(Ca(OH)_(2))=(1)/(2)C_(OH^(-))=(1)/(2)(1 mol L^(-1))` `=0.5 mol L^(-1)` Now, Molarity (M) `= (n_(Ca(OH)_(2)))/(V_(mL))xx(1000mL)/(L)` `0.5mol L^(-1)= (n_(Ca(OH)_(2)))/(250 mL)xx(1000 mL)/(L)` `= 0.125 mol` |
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