Internal energy of a non-ideal gas depends on ..........
A
Temperature
B
Pressure
C
Volume
D
All of these
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D
All of these
d (d)
Depends on Temperature, Pressure, Volume.
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Molecules of an ideal gas are known to have three translational degrees of freedom and two rotational degrees of freedom. The gas is maintained at a temperature of $T$. The total internal energy, $U$ of a mole of this gas, and the value of $\gamma\left(=\frac{ C _{ P }}{ C _{ v }}\right)$ given, respectively, by
The equation of a certain gas can be written as: ${\left( {\frac{{{T^7}}}{{{P^2}}}} \right)^{1/5}} = $ constant. The specific heat at constant volume of this gas is in $\left( {in\frac{J}{{mol\,K}}} \right)$
The number density of molecules of a gas depends on their distance $r$ from the origin as, $n\left( r \right) = {n_0}{e^{ - \alpha {r^4}}}$. Then the total number of molecules is proportional to