The root mean square speed of gas molecules

IF c_1,c_2,c_3 ……are random speeds of gas molecules at a certain moment then average velocity c_(av)=(c_1+c_2+c_3+.......c_n)/n are root mean square speed of gas molecules c_(rms)=sqrt((c_1^2+c_2^2+c_3^2+......+c_n^2)/n)=c Further c^2 prop T or c prop sqrt T At0K, c=0 i.e.,molecular motion stops. At what temperature when pressure remains constant, will the rms speed of the gas molecules be increased by 10% of the rms speed at STP?

The temperature of an ideal gas is increased from 27@C " to "927@C. The root mean square speed of its molecules becomes.

IF c_1,c_2,c_3 ……are random speeds of gas molecules at a certain moment then average velocity c_(av)=(c_1+c_2+c_3+.......c_n)/n are root mean square speed of gas molecules c_(rms)=sqrt((c_1^2+c_2^2+c_3^2+......+c_n^2)/n)=c Further c^2 prop T or c prop sqrt T At0K, c=0 i.e.,molecular motion stops. Temperature of a certain mass of a gas is doubled,The rms speed of its molecules becomes n times where n is

The atmosphere on a planet is possible only if [ where v_(rms) is root mean square speed of gas molecules on planet and v_(e) is escape speed on its surface ]

The atmosphere on a planet is possible only if [ where v_(rms) is root mean square speed of gas molecules on planet and v_(e) is escape speed on its surface ]

The root mean square speed of the molecules of an enclosed gas is 'v'. What will be the root mean square speed if the pressure is doubled, the temperature remaining the same?

The root mean square speed of the molecules of an enclosed gas is 'v'. What will be the root mean square speed if the pressure is doubled, the temperature remaining the same?

The root mean square speed of the molecules of a diatomic gas is v. When the temperature is doubled, the molecules dissociates into two atoms. The new root mean square speed of the atom is