Chapter 20: Problem 13
Why might a heat pump have an advantage over a space heater that converts electrical energy directly into thermal energy?
Chapter 20: Problem 13
Why might a heat pump have an advantage over a space heater that converts electrical energy directly into thermal energy?
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Get started for freeAn outboard motor for a boat is cooled by lake water at \(15.0^{\circ} \mathrm{C}\) and has a compression ratio of \(10.0 .\) Assume that the air is a diatomic gas. a) Calculate the efficiency of the engine's Otto cycle. b) Using your answer to part (a) and the fact that the efficiency of the Carnot cycle is greater than that of the Otto cycle, estimate the maximum temperature of the engine.
A refrigerator has a coefficient of performance of \(5.0 .\) If the refrigerator absorbs 40.0 cal of heat from the low temperature reservoir in each cycle, what is the amount of heat expelled into the high-temperature reservoir?
A heat engine consists of a heat source that causes a monatomic gas to expand, pushing against a piston, thereby doing work. The gas begins at a pressure of \(300 . \mathrm{kPa}\), a volume of \(150 . \mathrm{cm}^{3}\), and room temperature, \(20.0^{\circ} \mathrm{C}\). On reaching a volume of \(450 . \mathrm{cm}^{3}\), the piston is locked in place, and the heat source is removed. At this point, the gas cools back to room temperature. Finally, the piston is unlocked and used to isothermally compress the gas back to its initial state. a) Sketch the cycle on a \(p V\) -diagram. b) Determine the work done on the gas and the heat flow out of the gas in each part of the cycle. c) Using the results of part (b), determine the efficiency of the engine.
You are given a beaker of water. What can you do to increase its entropy? What can you do to decrease its entropy?
An ideal gas undergoes an isothermal expansion. What will happen to its entropy? a) It will increase. c) It's impossible to determine. b) It will decrease. d) It will remain unchanged.
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