Chapter 19: Problem 11
Energy is conserved, so why can't we recycle it as we do materials?
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Key Concepts
These are the key concepts you need to understand to accurately answer the question.
Chapter 19: Problem 11
Energy is conserved, so why can't we recycle it as we do materials?
These are the key concepts you need to understand to accurately answer the question.
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Get started for freeUse energy-flow diagrams to show that the existence of a perfect heat engine would permit the construction of a perfect refrigerator, thus violating the Clausius statement of the second law.
A 5.0 -mol sample of an ideal diatomic gas is at 1.0 atm pressure and 300 K. Find the entropy change if the gas is heated to \(500 \mathrm{K}\) (a) at constant volume, (b) at constant pressure, and (c) adiabatically.
A Carnot engine absorbs \(900 \mathrm{J}\) of heat each cycle and provides \(350 \mathrm{J}\) of work. (a) What's its efficiency? (b) How much heat is rejected each cycle? (c) If the engine rejects heat at \(10^{\circ} \mathrm{C},\) what's its maximum temperature?
An ideal gas undergoes a process that takes it from pressure \(p_{1}\) and volume \(V_{1}\) to \(p_{2}\) and \(V_{2},\) such that \(p_{1} V_{1}^{\gamma}=p_{2} V_{2}^{\gamma},\) where \(\gamma\) is the specific heat ratio. Find the entropy change if the process consists of constant-pressure and constant-volume segments. Why does your result make sense?
Why do refrigerators and heat pumps have different definitions of COP?
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