Show that for any ideal gas `gamma=4/3` if` C_v = 3R `[R.= universal gas constant.]

What is universal gas constant?

Show that for ideal gas C_(p)-C_(v) = R .

For 1 mol of a triatomic ideal gas C_(v) = 3R (R is universal gas constant). Fid delta (=C_(p)//C_(v)) for that gas.

The dimension of R (universal gas constant) is-

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.

Show that for an ideal gas the difference between the molar heat capacities at constant pressure and at constant volume is equal to the universal gas constant (R).

The molar specific heat capacity at constant volume of a mono atomic gas is (3//2) R, where R is universal gas constant. Find the value of molar specific heat capacity of the gas at constant pressure.

An ideal gas of molar mass contained in a very tall vertical cylindrical column in the uniform gravitational field. Assuming the gas temperature to be T, the height at which the centre of gravity of the gas is located is (R: universal gas constant)