Calculate the maximum pressure reached in cycle (in kPa) Calculate the maximum temperature reached in cycle (in K) Calculate the volume after completion of isothermal expansion process (in dm')

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Chapter1: Units, Trigonometry. And Vectors
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First, at 25PC, 100kPa of water vapor feeds the cylinder with a cross sectional area
of 2 dm2 and the piston height from the bottom of the cylinder is 5 dm The gas is
first compressed isothermally until the piston moves 4 dm outward so that the
distance from the bottom of the piston is now 1 dm. From this point on, the gas is
further compressed adiabatically (with an adiabatic base of = 1.4) so that the
distance of the piston is 5 cm from the bottom of the cylinder. The next step is
isothermal expansion until the pressure in the system is 263.8kPa. Finally, the
system is further adiabatically expanded so that the piston returns to its starting
distance and the cycle is complete. (Assume all steps are reversible)
1) Calculate the maximum pressure reached in cycle (in kPa)
2) Calculate the maximum temperature reached in cycle (in K)
3) Calculate the volume after completion of isothermal expansion process (in dm)
4) Work done by the system in each steps
5) Heat done by the system in each steps
6) The net work after completion of 1000 cycles (in kJ)
7) Calculate the efficiency (in %) for the Carnot cycle
8) Calculate the efficiency for a modern steam turbine operating at 650°C and
discharges at 100°C.
9) Calculate the efficiency for a nuclear power reactor with hot reservoir at 300°C
and cold reservoir at 100°C.
10) If an automobile engine burns gasoline at
a temperature of1089 K and the ambient temperature is
294 K, what is the theoretical maximum Carnot efficiency of this particular engine?
Transcribed Image Text:First, at 25PC, 100kPa of water vapor feeds the cylinder with a cross sectional area of 2 dm2 and the piston height from the bottom of the cylinder is 5 dm The gas is first compressed isothermally until the piston moves 4 dm outward so that the distance from the bottom of the piston is now 1 dm. From this point on, the gas is further compressed adiabatically (with an adiabatic base of = 1.4) so that the distance of the piston is 5 cm from the bottom of the cylinder. The next step is isothermal expansion until the pressure in the system is 263.8kPa. Finally, the system is further adiabatically expanded so that the piston returns to its starting distance and the cycle is complete. (Assume all steps are reversible) 1) Calculate the maximum pressure reached in cycle (in kPa) 2) Calculate the maximum temperature reached in cycle (in K) 3) Calculate the volume after completion of isothermal expansion process (in dm) 4) Work done by the system in each steps 5) Heat done by the system in each steps 6) The net work after completion of 1000 cycles (in kJ) 7) Calculate the efficiency (in %) for the Carnot cycle 8) Calculate the efficiency for a modern steam turbine operating at 650°C and discharges at 100°C. 9) Calculate the efficiency for a nuclear power reactor with hot reservoir at 300°C and cold reservoir at 100°C. 10) If an automobile engine burns gasoline at a temperature of1089 K and the ambient temperature is 294 K, what is the theoretical maximum Carnot efficiency of this particular engine?
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