Questions in Kinetic Theory of Gases

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The gas equation $\frac{PV}{T}=$ constant is true for a constant mass of an ideal gas undergoing
That gas cannot be liquified
At NTP the mass of one litre of air is 1.293 gm. The value of specific gas constant will be
The volume of a gas at 21°C temperature and 768 mm pressure is 1 litre. If the density of the gas is 1.2 gm/litre at NTP, then its mass will be
For one gram mol of a gas, the value of R in the equation PV = RT is nearly
The number of molecules in a gas at pressure $1.64\times {{10}^{-3}}$atmospheres and temperature 200 K having the volume 1 cc are
The pressure P, volume V and temperature T of a gas in the jar A and the other gas in the jar B at pressure 2P, volume V/4 and temperature 2T, then the ratio of the number of molecules in the jar A and B will be
We write the relation for Boyle's law in the form $PV = C$ when the temperature remains constant. In this relation, the magnitude of C depends upon
If a given mass of gas occupies a volume of 10 cc at 1 atmospheric pressure and temperature of 100°C(373.15 K). What will be its volume at 4 atmospheric pressure; the temperature being the same
A sample of an ideal gas occupies a volume V at a pressure P and absolute temperature T, the mass of each molecule is m. The expression for the density of gas is (k = Boltzmann’s constant)

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