An engine consists of a constant volume process at 0.8 m3 from 136 kPa to 381 kPa, an isothermal expansion until the pressure drops to its original value, and a constant pressure process returning to its original pressure and volume. Calculate the efficiency of this process if the gas is ideal and diatomic. [Hints: 1. You need the volume at the end of the isothermal process. Find it easily with the ideal gas law! 2. For |QHl, add the energy inputs during the constant volume and iosthermal processes.]

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An engine consists of a constant volume process at 0.8 m3 from 136 kPa to 381 kPa,
an isothermal expansion until the pressure drops to its original value, and a constant
pressure process returning to its original pressure and volume. Calculate the efficiency
of this process if the gas is ideal and diatomic.
[Hints: 1. You need the volume at the end of the isothermal process. Find it easily with
the ideal gas law! 2. For |QHl, add the energy inputs during the constant volume and
iosthermal processes.]
Transcribed Image Text:An engine consists of a constant volume process at 0.8 m3 from 136 kPa to 381 kPa, an isothermal expansion until the pressure drops to its original value, and a constant pressure process returning to its original pressure and volume. Calculate the efficiency of this process if the gas is ideal and diatomic. [Hints: 1. You need the volume at the end of the isothermal process. Find it easily with the ideal gas law! 2. For |QHl, add the energy inputs during the constant volume and iosthermal processes.]
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