A diatomic gas containing 1.5 moles expands in an isothermal process from b to c. From...

A diatomic gas containing 1.5 moles expands in an isothermal process from b to c. From c to a the gas is compressed from a volume of 0.1m3 to 0.04m3 at a constant pressure of 100kPa and from a to b the gas goes through an isochoric process. Determine:

(3 pts) Determine highest temperature and the lowest temperature reached by the gas.

High

Low

(6 pts) Determine how much heat is added to the gas in each cycle and how much heat is lost each cycle.

Heat Added

Heat Lost

(3 pts) Calculate the efficiency of this engine and the efficiency of a Carnot engine working between the same temperatures.

Engine efficiency

Carnot efficiency

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Expert Solution

genius_generous answered 2 years ago

What is the difference between isothermal and adiabatic? 300 cm3 of an ideal diatomic gas at...

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Derive an expression for the reversible isothermal work done on n moles of gas at temperature...

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11. Consider a Carnot cycle with 2.25 moles of a diatomic ideal gas as the working...

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