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Hot water cools from 60^(@)C" to "50^(@)C in the first 10 min and to 42^(@)C in the next 10 min. Then the temperature of the surroundings is: |
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Answer» `20^(@)C` `(theta_(2)-theta_(1))/(t) =K [(theta_(1)+theta_(2))/(2)-theta_(s)]` where, `theta_(s)` is the temperature of the surroundings. `(60-50)/(10) =K [(60+50)/(2)-theta_(s)]` `1=K [55-theta_(s)]"….(i)"` Similarly, `(50-42)/(10) =K(46-theta_(s))` `(8)/(10)=K(46-theta_(s))"...(ii)"` Dividing Eq. (i) by Eq. (ii), we GET `(10)/(8) =(K(55-theta_(s)))/(K(46-theta_(s)))` `rArr theta_(s)=10^(@)C` So, correct choice is (d). |
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