When an exponent often added to generalize it is equal to gamma, the specific heat ratio, it describes any isentropic process. Deviations from this law that occur above the inversion temperature are modeled by the Joule-Thoms
When an exponent often added to generalize it is equal to gamma, the specific heat ratio, it describes any isentropic process. Deviations from this law that occur above the inversion temperature are modeled by the Joule-Thomson effect, and its constant of proportionality has units of energy and is given by the product of particle number, temperature, and the ideal gas constant. Increasingly accurate for low gases as altitude increases, for 10 points, identify the gas law which describes an inverse relationship between pressure and volume at fixed temperatures.
When an exponent often added to generalize it is equal to gamma, the specific heat ratio, it describes any isentropic process.