The molecules of a given mass of a gas have root mean square speeds of `100 m s ^(-1)` at `27^@C` and `1.00 atmospheric pressure . What will be the root mean square speeds of the molecules of the gas at `127^@C` and `2.0` atmospheric pressure ?

Calculate the ratio of mean square speeds of molecules of a gas at 30 k and 120 k.

What will happen to the mean square speed of the molecules of a gas if the temperature of the gas increases ?

Two molecules of a gas have speeds of 9 xx 10^6 m s ^-1 and 1 x 10^6 m s ^-1 , respectively. What is the root mean square speed of these molecules.

The mean square speed of a gas molecules in equilibrium is

The number of moles in a sample of ideal gas whose volume is 6 lit. at 27^@C and 1.6 atmosphere pressure 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

The volume of a given mass of a gas at 27^@C , 1 atm is 100 cc . What will be its volume at 327^@C ?

The molecules of a given mass of a gas have rms velocity of 200 m//s at 27^(@)C and 1.0 xx 10^(5) N//m_(2) pressure. When the temperature and pressure of the gas are respectively 127^(@)C and 0.05 xx 10^(5) Nm^(-2) , the rms velocity of its molecules in ms^(-1) is