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20 mL of a solution of H_2SO_4 neutralises 21.2 mL of 30% solution (w/v) of Na_2CO_3. How much water should be added to each 100 mL of the solution to bring down its strength to decinormal ? |
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Answer» `underset(105.99 g)(Na_(2)CO_(3)) + underset(98.076 g)(H_(2)SO_(4)) to Na_(2)SO_(4) + H_(2)O + CO_(2)` The amount of `Na_2CO_3` present in 21.2 mL solution. `=3/100 xx 21.2 = 0.63 g` `therefore 105.99 g` of `Na_(2)CO_(3)` react with `H_(2)SO_(4) = 98.076 g` `therefore 0.636 g` of `Na_(2)CO_(3)` will react with `H_(2)SO_(4)` `=98.076/105.99 xx 0.636 = 0.588 g` This much `H_(2)SO_(4)` is present in 20 mL. `therefore W=(NEV)/1000` `therefore 0.588 = (N xx 49.038 xx 20)/1000` (Eq. wt. of `H_(2)SO_(4) = (98.076)/2 = 49.038`) `therefore N=0.599 = 0.6` Therefore, the normality of the given `H_2SO_4` solution is 0.6 N. Suppose, v mL of water are REQUIRED to be added to 100 mL of it to make it decinormal `N/10` `therefore 0.6 xx 100 = 1/10 xx (100 + v)` which GIVES v = 500 mL Hence, 500 mL of water should be added to each 100 mL of the solution of `H_2SO_4` to bring down its strength to decinormal. |
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