Calculate the thermal efficiency of the cycle using work

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Reference no: EM13629883

Six kilograms of carbon dioxide in a piston-cylinder device execute a Carnot cycle consisting of the following four processes.

Process 1-2: Adiabatic compression

Process 2-3: Isothermal heat addition

Process 3-4: Adiabatic expansion

Process 4-1: Isothermal heat rejection

The minimum and maximum gas temperatures are 300 K and 900 K, respectively. The heat transfer to the gas during the isothermal expansion is 1200 kJ. At the end of the isothermal expansion the pressure is 800 kPa (State 3). After adiabatic expansion of the gas, the pressure decreases to 14.73 kPa (State 4). Consider variable specific heats for carbon dioxide.

(a) Determine the pressure (kPa) at the start and end of adiabatic compression.

(b) Find the volume (m3) of at the start and end of isothermal heat rejection.

(d) Calculate the thermal efficiency (%) of the cycle using work and heat transfer. Check that the value matches the Carnot efficiency.

(e) Show the cycle on P-V diagram.

Reference no: EM13629883

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