From kinetic theory prove that pressure of a gas `p=(2E)/(3v)` (where v=1 molar volume, E=kinetic energy).

From kinetic theory of gases prove that the pressure of a gas p= 2E//3V , where V=1 molar volume E=kinetic energy.

Write down the expansion for pressure of an ideal gas according to kinetic theory of gases. Given that at absolute temperature T, the average kinetic energy of a molecule of an ideal gas is 3/2(R/N)T , where R is the universal gas constant and N is the Avogadro number Determine the equation for ideal gases from his.

According to the kinetic theory of gases, there is no attractive force between the gas molecules , the entire energy of them is ______[Fill in the blanks]

Explain the temperature and pressure of a gas according to the kinetic theory of gas?

The average kinetic energy of the molecules in a gas at T_(1)K and T_(2)K are E_(1) are E_(2)kJ , respectively. If E_(2) gt E_(1) , then which one between T_(1) and T_(2) is higher?

A particle is projected from the ground with a kinetic energy E at an angle of 60^(@) with the horizontal. Its kinetic energy at the highest point of its motion will be

"The total kinetic energy of the molecules in an ideal gas with a volume V at pressure P and temperature T is equal to the total kinetic energy of the molecules present in the same volume of another ideal gas at the same pressure and at temperature 2T"-Justify the statement.

1 mol of N_(2) & 3 mol of O_(2) are kept in two different containers with a volume of V at a fixed temperature. Compare-(i) the average kinetic energy (ii) the total kinetic energy of the molecules.

At constant temperature and pressure, the compressbility factor (Z) for one mole of a van der waals gas is 0.5. if the volumes of the gas molecules are considered to negligible, then show that a=(1)/(2)V_(m)RT , where V_(m) and T are the molar volume and temperature of the gas respectively.

Prove that c_(rms)=sqrt((2E)/(M)) [E=total kinetic energy of the molecules of 1 mol of a gas, M=molar mass of the gas, c_(rms)= root mean square velocity of gas molecule].