Solution.
Write down the efficiency equation for the Carnot engine:
In order to increase the efficiency of the Carnot engine, it is necessary to reduce the sink temperature. The operation of the heat engine is performed until the temperature of the sink and the source is not the same. This is a state of equilibrium. And the production of work on this stops, and the work that we produce or receive, will be maximum. Thus, in order to increase the efficiency of the engine according to the forum recorded above, if we reduce the sink temperature, we increase the maximum performance (A).
Answer:
Decreasing the temperature of the sink keeping source temperature constant increases the efficiency of the Carnot engine.
Comments
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But as we know, work done is given by (heat supplied - heat rejected). Hence the temperature difference must be large and in case at equilibrium no work or infinitesimally work will be done. Then, how is this is possible?
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