Chapter 6: Problem 9
Is it possible for a heat engine to operate without rejecting any waste heat to a low-temperature reservoir? Explain.
Chapter 6: Problem 9
Is it possible for a heat engine to operate without rejecting any waste heat to a low-temperature reservoir? Explain.
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Get started for freeA cold canned drink is left in a warmer room where its temperature rises as a result of heat transfer. Is this a reversible process? Explain.
The "Energy Guide" label of a refrigerator states that the refrigerator will consume \(\$ 170\) worth of electricity per year under normal use if the cost of electricity is \(\$ 0.125 / \mathrm{kWh}\). If the electricity consumed by the lightbulb is negligible and the refrigerator consumes \(400 \mathrm{W}\) when running, determine the fraction of the time the refrigerator will run.
In tropical climates, the water near the surface of the ocean remains warm throughout the year as a result of solar energy absorption. In the deeper parts of the ocean, however, the water remains at a relatively low temperature since the sun's rays cannot penetrate very far. It is proposed to take advantage of this temperature difference and construct a power plant that will absorb heat from the warm water near the surface and reject the waste heat to the cold water a few hundred meters below. Determine the maximum thermal efficiency of such a plant if the water temperatures at the two respective locations are 24 and \(3^{\circ} \mathrm{C}\)
The \(\mathrm{COP}\) of a refrigerator decreases as the temperature of the refrigerated space is decreased. That is, removing heat from a medium at a very low temperature will require a large work input. Determine the minimum work input required to remove \(1 \mathrm{kJ}\) of heat from liquid helium at \(3 \mathrm{K}\) when the outside temperature is 300 K.
Two Carnot heat engines are operating in series such that the heat sink of the first engine serves as the heat source of the second one. If the source temperature of the first engine is \(1300 \mathrm{K}\) and the sink temperature of the \(\sec\) ond engine is \(300 \mathrm{K}\) and the thermal efficiencies of both engines are the same, the temperature of the intermediate reservoir is \((a) 625 \mathrm{K}\) (b) \(800 \mathrm{K}\) \((c) 860 \mathrm{K}\) \((d) 453 \mathrm{K}\) \((e) 758 \mathrm{K}\)
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