The degrees of fraction of a molecular gas is n. Show that the ratio of gas `C_p/C_v=1+(2/n)`

IF n is the number of degrees of freedom of the molecules of an ideal gas, show that the ratio C_p/C_v is 1+2/n .

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

The ratio of the sums of m and n terms of an A.P. is m^2 : n^2. Show that the ratio of m^(th) and n^(th) term is (2m-1) : (2n -1) .

The ratio between the specific heats of an ideal gas is gamma . Show that the number of degrees of freedom of the gas molecules is n=2/(gamma-1) .

The ratio between the specific heats of an ideal gas is y. show that the number of freedom of the gas molecules is n=2/(y-1)

In case of 1 mol of an ideal gas, write down the value of C_(v) - C_(p) .

C_(v) = 5/2 R , for 1 mol of any diatomic ideal gas. The value of the ratio of the two specific heats [(C_p)/(C_v) = gamma] of the gas is

Define degrees of freedom . Write down the principle of equiparition of energy . Find the value of gamma ( = C _(p) // C_(v)) of a diatomic gas .

Define degrees of freedom Write down the principle of equipartition of energy. Find the value of gamma=(C_p//C_v) of a diatomic gas.

At constant temperature and pressure the rate of diffusion of H_(2) gas is sqrt(15) times that of C_(n)H_(4n-2) gas. Find the value of n.