Using the Maxwell distribution function, determine the pressure exterted by gas on a wall, if the gas temperature is `T` and the concentration of molecules is `n`.

Making use of the Maxwell distribution function, calculate the number v of gas molecules reaching a unit area of a wall per unit time, if the concentration of molecules is equal to n , the temperature to T , and the mass of each molecule is m .

The pressure exterted on the walls of the container by a gas is due to the fact that the gas molecules

Derive an expression for pressure exterted by an ideal gas?

Derive an expression for pressure exterted by an ideal gas?

An ideal gas consisting of molecules of mass m with concentration n has a temperature T . Using the Maxwell distribution function, find the number of molecules reaching a unit area of a wall at the angles between theta and theta + d theta to its normal per unit time.

The pressure exerted on the walls of the container by a gas is due to the fact that gas molecules are

The given figure shows the Maxwell distribution of molecular speeds of a gas at three different temperatures T_1, T_2 and T_3 . The correct order of temperatures is:

Discuss the Maxwell's distribution of velocities in a gas. What is the effect of temperature on this distribution ?