At temperature T ,N molecules of gas A each having mass m and at the same temperature 2N molecules of gas B each having mass 2m are filed in a container.The mean square velocity of molecules of gas B is `v^(2)` and mean square of x component of velocity of molecules of gas A is `w^(2)` .The ratio of `w^(2)/v^(2)`is :

Four molecule of a gas are having speeds of 1, 4, 8 and 16 ms^(-1) . The root mean square velocity of the gas molecules is

The root mean square velocity of a gas molecule of mass m at a given temperature is proportional to

The root mean square velocity of a gas molecule of mass m at a given temperature is proportional to

N molecules each of mass m of gas A and 2 N molecules each of mass 2m of gas B are contained in the same vessel which is maintined at a temperature T. The mean square of the velocity of the molecules of B type is denoted by v^(2) and the mean square of the x-component of the velocity of a tye is denoted by omega^(2) . What is the ratio of omega^(2)//v^(2) = ?

Root mean square velocity of a gas molecule is proprotional to

The root mean square velocity of a gas molecule at any temperature T K of a gas molecule of molecular weight M is

The rms velocity of molecules of a gas at temperature T is V _(rms). Then the root mean square of the component of velocity in any one particular direction will be –