Chapter 7: Problem 12
A piston-cylinder device contains superheated steam. During an actual adiabatic process, the entropy of the steam will (never, sometimes, always) increase.
Chapter 7: Problem 12
A piston-cylinder device contains superheated steam. During an actual adiabatic process, the entropy of the steam will (never, sometimes, always) increase.
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Get started for freeYou are to expand a gas adiabatically from 3 MPa and \(300^{\circ} \mathrm{C}\) to \(80 \mathrm{kPa}\) in a piston-cylinder device. Which of the two choices - air with an isentropic expansion efficiency of 90 percent or neon with an isentropic expansion efficiency of 80 percent - will produce the most work?
Reconsider Prob. \(7-194 .\) Using EES (or other) software, determine the isentropic efficiencies for the compressor and turbine. Then use EES to study how varying the compressor efficiency over the range 0.6 to 0.8 and the turbine efficiency over the range 0.7 to 0.95 affect the net work for the cycle and the entropy generated for the process. Plot the net work as a function of the compressor efficiency for turbine efficiencies of \(0.7,0.8,\) and \(0.9,\) and discuss your results.
Air is to be compressed steadily and isentropically from 1 atm to 16 atm by a two-stage compressor. To minimize the total compression work, the intermediate pressure between the two stages must be \((a) 3\mathrm{ atm}\) \((b) 4 \mathrm{atm}\) \((c) 8.5 \mathrm{atm}\) \((d) 9 \mathrm{atm}\) \((e) 12 \mathrm{atm}\)
Air at \(500 \mathrm{kPa}\) and \(400 \mathrm{K}\) enters an adiabatic nozzle at a velocity of \(30 \mathrm{m} / \mathrm{s}\) and leaves at \(300 \mathrm{kPa}\) and \(350 \mathrm{K}\) Using variable specific heats, determine ( \(a\) ) the isentropic efficiency, \((b)\) the exit velocity, and \((c)\) the entropy generation.
Obtain the following information about a power plant that is closest to your town: the net power output; the type and amount of fuel; the power consumed by the pumps, fans, and other auxiliary equipment; stack gas losses; temperatures at several locations; and the rate of heat rejection at the condenser. Using these and other relevant data, determine the rate of entropy generation in that power plant.
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