An ideal gas consists of rigid diatomic molecules. How will a diffusion coefficient `D` and viscosity coefficient `eta` change and how many times if the gas volume is decreased adiabatically `n = 10` times ?

How will a diffusion coefficient D and the viscosity coefficient eta of an ideal gas change it its volume increases n times : (a) isothermally , (b) isobarically ?

How will the rate of collisions of rigid diatomic molecules against the vessel's wall change, if the gas is expanded adiabatically eta times ?

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.

Excluded volume for free random motion of gas molecules is how many times the actual volume of gas molecules

A gas consisting of rigid diatomic molecules (degrees of freedom r = 5) under standard conditions (P_(0) = 10^(5) Pa and T_(0) = 273 K ) was compressed adiabatically eta = 5 times. Find the mean kinetic energy of a rotating molecule in the final state.

A gas consisting of rigid diatomic molecules (degrees of freedom r = 5) under standard conditions (P_(0) = 10^(5) Pa and T_(0) = 273 K ) was compressed adiabatically eta = 5 times. Find the mean kinetic energy of a rotating molecule in the final state.

A gas consisting to rigid diatomic molecules is expanded adiabatically. How many times has the gas to be expanded to reduce the root mean square velocity of the molecules eta = 1.50 times ?

A gas consisting of a rigid diatomic molecules was initially under standard condition.Then,gas was compressed adiabatically to one fifth of its intitial volume What will be the mean kinetic energy of a rotating molecule in the final state?