For any distribution of speeds `v_(rms) ge v_(av)` Is this statement true or false ?

Five molecules have speeds of 12 ,16,32,40, and 48 m/s find (a) the average speed v_(avg ) and (b) the rootmean - square speed v_(rms) for these molecules (c ) show that for any distribution of speeds , v_(rms ) ge V_(avg)

Ratio of V_(rms) to V_(averag e) of O :

Write down the comparision of v_(rms), barv and v_(mp) .

Relate v_(rms) and v_("peak") values of ac.

Suppose a container is evacuated to leave just one molecule of a gas in it. Let v_(mp) and v_(av) represent the most probable speed and the average speed of the gas, then

Suppose a container is evacuated to leave just one molecule of a gas in it. Let v_(mp) and v_(av) represent the most probable speed and the average speed of the gas, then

Suppose a container is evacuated to leave just one molecule of a gas in it. Let v_(mp) and v_(av) represent the most probable speed and the average speed of the gas, then

gives the probaility distribution for nitrogen gas . The scale of the horizontal axis is set by v_ s = 2400 m/s what are the (a)gas temperature and (b ) rms speed of the molecules ?

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 ]