A Carnot engine works between the source and the sink with efficiency 40%. How much temperature of the sink be lowered keeping the source temperature constant so that it's efficiency increases by 10%
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1/6 of sink temperature should be lowered keeping the source temperature constant to increase the efficiency by 10 %.
• Let tsink = temperature of sink
and, tsource = temperature of source
• According to the question,
.40 = 1 – (tsink / tsource)
(tsink / tsource) = .60 ………(i)
• Let decrease in temperature be x. Then,
.50 = 1 – [(tsink - x) / tsource]
(tsink - x) / tsource = .50 ……..(ii)
• On dividing (i) by (ii) and solving,
x = (1/6) tsink
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