Correct relation between degree of freedom f and ratio of specific heat gamma is -

English

Gujarati

Hindi

12.Kinetic Theory of Gases

normal

The correct relation between the degree of freedom $f$ and the ratio of specific heat $\gamma$ is -

A

${f}=\frac{1}{\gamma+1}$

B

${f}=\frac{\gamma+1}{2}$

C

$f=\frac{2}{\gamma+1}$

D

$f=\frac{2}{\gamma-1}$

Solution

$\gamma=1+\frac{2}{f}$

$f=\frac{2}{\gamma-1}$

Standard 11

Physics

Share

Similar Questions

$1\ mole$ of a gas with $\gamma$ = $7/5$ is mixed with $1\ mole$ of a gas with $\gamma$ = $5/3$, then the value of $\gamma$ for the resulting mixture is

normal

At what ………….. $^\circ \mathrm{C}$ temperature the molecules of nitrogen will have the same $rms$ velocity as the molecules of oxygen at $127\,^oC$

normal

Figure shows the volume versus temperature graph for the same mass of a gas (assumed ideal) corresponding to two different pressures $P_1$ and $P_2$. Then,

normal

$P-V$ plots for two gases during adiabatic processes are shown in the figure. Plots $1$ and $2$ should correspond respectively to

normal

The gas equation $\frac{{PV}}{T} = $constant, is true for a constant mass of an ideal gas undergoing

normal