Carnot Cycle: Difference between revisions
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== Ideal Gas == | == Ideal Gas == | ||
<math> pV = nRT</math> | <math> pV = nRT</math>, or more genrally polytropic process: <math>pV^\gamma = C</math>, where if | ||
# n = 0: isobaric | |||
# n = infty: isochoric | |||
# n = 1: isothermal | |||
# n = gamma: isentropic | |||
# Isothermal compression: T is constant, thus we have <math>p = </math> | |||
# Isothermal compression: T is constant, thus we have <math>p =C/T </math>. | |||
== Air == | == Air == | ||
Adiabatic index <math>\gamma = c_p/c_v</math> is for the air 7/5. | Adiabatic index <math>\gamma = c_p/c_v</math> is for the air 7/5. |
Revision as of 18:03, 15 August 2024
Introduction
- Isothermal expansion: Heat is transferred from the hot reservoir to the gas.
- Isentropic (reversible adiabatic) expansion: without transfer of heat to or from a system, so that Q = 0, is called adiabatic, and such a system is said to be adiabatically isolated. Eg. the compression of a gas within a cylinder of an engine is assumed to be rapid that little of the system's energy is transferred out as heat to the surroundings.
- Isothermal compression
- Isentropic compression
Ideal Gas
, or more genrally polytropic process: , where if
- n = 0: isobaric
- n = infty: isochoric
- n = 1: isothermal
- n = gamma: isentropic
- Isothermal compression: T is constant, thus we have .
Air
Adiabatic index is for the air 7/5.