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A carnot engine absorbs `2000J` of heat from the source of heat engine at `227^(@)C` and rejects `1200J` of heat to the sink during each cycle. Calculate (i) Temp.of sink (ii) efficiency of engine (iii) amount of work done during each cycle. |
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Answer» Correct Answer - `27^(@)C ; 40% ; 800J` Here, `Q_(1)= 2000J, T_(1)=227^(@)C=(227+273)K= 500K` `Q_(2)= 1200J, T_(2)=? Eta=? W=?` As `(Q_(2))/(Q_(1))=(T_(2))/(T_(1)) :. T_(2)=(Q_(2))/(Q_(1))xxT_(1)` `=(1200)/(2000)xx500= 300K` `=(300-273)^(@)C` `27^(@)C` (ii) `eta=1 -(Q_(2))/(Q_(1))= 1- (1200)/(2000)` `=2/5=2/5xx100%= 40%` (iii) `W=Q_(1)-Q_(2)` `=2000-1200= 800J` |
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