The average velocity of `CO_(2)` at the temperature `T_(1)` Kelvin and the most probable veloctiy at `T_(2)` Kelvin is `9.0xx10^(4)cm s^(-1)`. Calculate the values of `T_(1)` and `T_(2)`.

The average velocity of CO_(2) at the temperature T_(1)K and maximum (most) proable velocity of CO_(2) at the temperature T_(2) K is 9xx10^(4) cm s^(-1) . Calculate the values of T_(1) and T_(2) .

The average velocity of CO_(2) at T K is 9 xx 10^(4) cm s^(-1) . The value of T is

Calculate T_(1) & T_(2) .

Calculate a, T_(1), T_(2), T_(1)' & T_(2)' .

The rms velocity of CO_(2) at temperature T(in Kelvin) is x cm s^(-1) . At what temperature (in Kelvin) would the rms velocity of nitrous oxide be 4 x cm s^(-1) ?

The velocity of sound waves in an ideal gas at temperatures T_(1) K and T_(2) are respectively v_(1) and v_(2) . The rms velocity of gas molecules at these two temperatures are w _(1) and e_(2) , respectively then

The figure shows the variation of V with i at temperatures T_(1) and T_(2) . Then T_(1)-T_(2) is proportional to