The kinetic theory of gases gives the formula PV-13Nmv-2 for the pressure P exerted by a gas enclosed in a volume V- The term Nm represents-

The relation between volume $V$ pressure $P$ and absolute temperature $T$ of an ideal gas is $P V = x T$ where x is a constant. The value of x depends upon

Q. Energy of all molecules of a monatomic gas having a volume V and pressure P is

\frac{3}{2} P V

. The total translational kinetic energy of all molecules of a diatomic gas at the same volume and pressure is

Q. A gas has volume V and pressure P. The total translational kinetic energy of all molecules of the gas is

Q. Energy of all molecules of a monoatomic gas having a volume V and pressure P

\frac{3}{2}

is . The total translational kinetic energy of all molecules of a diatomic gas as the same volume and pressure is

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The kinetic theory of gases gives the formula PV=13Nmv−2 for the pressure P exerted by a gas enclosed in a volume V. The term Nm represents.

The correct option is B The mass of the gas present in the volume VPV=13NmV−2The man of the gas present in the volume VP1V1T1=P−2V2T2 The kinetic theory V is the volume in between mass and other pressure.

The kinetic theory of gases gives the formula $P V = \frac{1}{3} N m v^{- 2}$ for the pressure P exerted by a gas enclosed in a volume V. The term Nm represents.

The correct option is B The mass of the gas present in the volume V
$P V = \frac{1}{3} N m V^{- 2}$
The man of the gas present in the volume $V$
$\frac{P_{1} V_{1}}{T_{1}} = \frac{P - 2 V_{2}}{T_{2}}$
The kinetic theory
$V$ is the volume in between mass and other pressure.