A steam power plant operating in a Rankine cycle has saturated vapor at 4.0 MPa leaving the boiler. The turbine exhausts to the condenser, operating at 75 kPa, and the mass flow rate of the working fluid is 5.0 kg/hr. The turbine efficiency is 0.85. Solve for the work produced by the turbine and the pump (in Watts), the heat transfer in the boiler (in Watts), and the Rankine cycle efficiency. Equations: Efficiency of a turbine: W,(actual) W,(isentropic) H₂ H₂.actual - H₁ 12.isentropic - H₁ Efficiency of a compressor: H2.isentropic - H₁ W,(isentropic) W,(actual) H2.actual - H₁ Rankine cycle efficiency: η = Wnet Он Wturbine-Wpump| Qboiler COP of a refrigerator: QL (heat absorbed from cold space) We(work input to the compressor) Thermodynamic tables: Water R-134a n = η = B = Van Ness - Page 681 Sonntag - Page 776 Sonntag - Page 810

Elements Of Electromagnetics
7th Edition
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Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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1. A steam power plant operating in a Rankine cycle has saturated vapor at 4.0 MPa leaving the boiler. The
turbine exhausts to the condenser, operating at 75 kPa, and the mass flow rate of the working fluid is 5.0
kg/hr. The turbine efficiency is 0.85. Solve for the work produced by the turbine and the pump (in Watts),
the heat transfer in the boiler (in Watts), and the Rankine cycle efficiency.
Equations:
Efficiency of a turbine:
η
W, (actual)
W,(isentropic)
H2.actual - H₁
H2isentropic - H₁
Efficiency of a compressor:
W,(isentropic)
W,(actual)
=
H2.isentropic - H₁
H₂,actual - H₁
Rankine cycle efficiency:
Wnet
n = QH
Wturbine-Wpump|
Qboiler
COP of a refrigerator:
QL (heat absorbed from cold space)
We(work input to the compressor)
n =
B
Van Ness - Page 681
Sonntag - Page 776
Sonntag - Page 810
Thermodynamic tables:
Water
R-134a
Transcribed Image Text:1. A steam power plant operating in a Rankine cycle has saturated vapor at 4.0 MPa leaving the boiler. The turbine exhausts to the condenser, operating at 75 kPa, and the mass flow rate of the working fluid is 5.0 kg/hr. The turbine efficiency is 0.85. Solve for the work produced by the turbine and the pump (in Watts), the heat transfer in the boiler (in Watts), and the Rankine cycle efficiency. Equations: Efficiency of a turbine: η W, (actual) W,(isentropic) H2.actual - H₁ H2isentropic - H₁ Efficiency of a compressor: W,(isentropic) W,(actual) = H2.isentropic - H₁ H₂,actual - H₁ Rankine cycle efficiency: Wnet n = QH Wturbine-Wpump| Qboiler COP of a refrigerator: QL (heat absorbed from cold space) We(work input to the compressor) n = B Van Ness - Page 681 Sonntag - Page 776 Sonntag - Page 810 Thermodynamic tables: Water R-134a
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