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Sea water is found to contain `5.85% NaCI` and`9.50% MgCI_(2)` by weight of solution. Calculate its normal boiling point assuming `80%` ionisation for `NaCI` and `50%` ionisation of `MgCI[K_(b)(H_(2)O) =0.51 kg mol^(-1)K]`A. `T_(b)=101.9^(@)c`B. `T_(b)=104.9^(@)C`C. `T_(b)=108.5^(@)C`D. `T_(b)=110.3^(@)C` |
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Answer» Correct Answer - A `DeltaT_(b)=K_(b).m.i` In `100gm` of solution moles of `NaCl=0.1` `(alpha=0.8)` moles of `MgCl_(2)=0.1` `(alpha=0.5)` `NaClrarrNa^(+)+Cl^(-)` `i_(NaCl)=1+(2-1)0.8=1.8` Effective no. of moles of `MgCl_(2)=0.1xx1.8=0.18` `i_(MgCl_(2))=1+(3-1)0.5=2` Effective no. of moles of `MgCl_(2)=0.1xx2=0.2` Total no. of mole `=0.18+0.2=0.38` `DeltaT_(b)=(0.38)/(100)xx100xx0.51=3.8xx0.51=1.938` So, `T_(b)=100+1.938=101.938` |
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