At a certain temperature, the most probable speed of oxygen molecules is $v_p$. If the temperature is doubled and the oxygen molecules dissociate into individual oxygen atoms, what will be the new most probable speed?

Which of the following statements is INCORRECT regarding the distribution of molecular speeds in a gas sample?

The gas having average speed four times as that of ${\rm{S}}{{\rm{O}}_2}$ (molecular mass 64) is

When temperature of an ideal gas is increased from ${27^ \circ }C$ to ${227^ \circ }C,$, its $r.m.s.$ speed changed from 400 $metre/s$ to ${V_s}.$ The ${V_s}$ is

What is the velocity of wave in monoatomic gas having pressure $1\;kilo\;pascal$ and density $2.6\;kg/{m^3}$

At a certain temperature, the most probable speed of oxygen molecules is $v_p$. If the temperature is doubled and the oxygen molecules dissociate into individual oxygen atoms, what will be the new most probable speed?

At what temperature will the r.m.s velocity of oxygen molecules be twice their r.m.s velocity at 27°C?

What happens to the most probable speed of gas molecules when the temperature is increased?

At temperature $T,$ the $r.m.s.$ speed of helium molecules is the same as $r.m.s.$ speed of hydrogen molecules at normal temperature and pressure. The value of $T$ is

A gas is allowed to expand isothermally. The root mean square velocity of the molecules

The root mean square velocity of gas molecules at 27$^ \circ C$ is $1365\;{\rm{m}}{{\rm{s}}^{ - 1}}$. The gas is