Calculate th r.m.s. velocities of `CO_2` at `27^@C`. Show that `C_(rms)` =`sqrt(2E/M)`

What is RMS velocity of O_2 gas at 127^@C

At which temperature the r.m.s. velocity will be halved of it at 0^@C ?

Show the the rms velocity of O_(2) molecules at 50^(@)C is not equal to the rms velocity of N_(2) molecules at 25^(@)C .

The r.m.s velocity of O_2 molecules at 20^@C is equal to the most probable -velocity of H_2 molecules at which temperature?

At what temperature will the rms velocity of SO_(2) molecules be equal to the rms velocity of O_(2) molecules at 25^(@)C ?

The temperature of a gas is increased from 27 ^(@) C to 327 ^(@ ) C . Show that the rms velocity of the gas molecules at higher temperature is sqrt(2) times the velocity at the intial temperature .

The temperature of a gas in increased from 27^@C to 327^@C . Show that the rms velocity of the gas molecules at higher temperature is sqrt2 times the velocity at the initial temperature.

The temperature of a gas rises from 27^@C to 327^@C . Show that the rms speed of the gas molecules would be sqrt2 times its initial value at the final temperature.

Show that the root mean square velocity of an O_(2) molecule at 54^(@)C is not twice its root mean square velocity at 27^(@)C .

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