Considering all type of `D.O.F` for HCl molecule of mass `m` having `V_(rms)` as `overline(v)`. Then the temperature of gas will be

The r.m.s speed of the molecules of a gas at 100^(@)C is v. The temperature at which the r.m.s speed will be sqrt3v is

The rms velocity of a gas molecule of mass m at a given temperature is proportional to

The r.m.s. speed of the molecules of a gas at 100^(@)C is v. The temperature at which the r.m.s. speed will be sqrt(3)v is

Consider a mixture of gas molecule of types A, B and C having masses m_(A) lt m_(B) lt m_(C) . The ratio of their root mean square speeds at normal temperature and pressure is :

The mass of an oxygen molecule is about 16 times that of a hydrogen molecule. At room temperature the 'rms' speed of oxygen molecules is v. The 'rms' speed of oxygen molecules is v. the 'rms' speed of the hydrogen molecules at the same temperature will be

An HCl molecule has rolational, translational and vibrational motions. If the rms velocity is bar(v) , m is its mass and k_(B) is Boltzmann constant, then its temperature will be :

Average velocity of the molecules of a gas is 400m*s^(-1) . At the same temperature, what will be rms velocity o the molecules?

At certain temperature, the r.m.s. velocity for CH_4 gas molecules is 100 m/sec. This velocity for SO_2 gas molecules at same temperature will be

At a given temperature if V_(rms) is the root mean square velocity of the molecules of a gas and V_(s) be the velocity of sound in it, then these are related as (gamma=(C_(p))/(C_(v)))