An ideal gas goes through a polytropic process with exponent `n`. Find the mean free path `lamda` and the number of collisions of each molecule per second `v` as a function of
(a) the volume `V` ,
(b) the pressure `p` ,
( c) the temperature `T`.

An ideal gas consisting of rigid diatimic molecules goes through an adiabatic process process. How do the mean free path lamda and the number of collisions of each molecule per second v depend in this process on (a) the volume V , (b) the pressure p , ( c) the temperature T ?

How does the mean free path lamda and the number of collisions of each molecule per unit time v depend on the absolute temperature of an ideal gas undergoing (a) an isochoric process , (b) an isobaric process ?

As a result of some process the pressure of an ideal gas increases n-fold . How many times have the mean free path lamda and the number of collisions of each molecule per unit time v changed and how, if the process is (a) isochoric , (b) isothermal ?

An ideal gas goes through a polytropic process. Find the polytropic exponent n if in this process the coefficient (a) of diffusion , (b) of viscosity , ( c) of heat conductivity remains constant.

Determine the molar heat capacity of a polytropic process through which an ideal gas consisting of rigid diatomic molecules goes and in which the number of collisions between the molecules remains constant (a) in a unit volume , (b) in the total volume of the gas.

P-V graph for an ideal gas undergoing polytropic process PV^(m) = constant is shown here. Find the value of m.

P-V graph for an ideal gas undergoing polytropic process PV^(m) = constant is shown here. Find the value of m.

P-V graph for an ideal gas undergoing polytropic process PV^(m) = constant is shown here. Find the value of m.

The number of collisions depends on A) mean free path B) pressure C) temperature