According to Maxwell distribution, the area under the curve is equal to the total number of molecules in collision. On increasing temperature, fraction of molecules having speed equal to u_(mp) .(most probable speed) decreases. The speed distribution also depends on the mass of the molecules along with the temperature. In general, the distribution depends upon the value of M/T (where M is molar mass and Tis temperature in kelvin). If at T_1 K is u, then value of u_(rms) at T_2 is

According to Maxwell distribution, the area under the curve is equal t

1.	According to Maxwell distribution, the area under the curve is equal to the total number of molecules in collision. On increasing temperature, fraction of molecules having speed equal to u_(mp) .(most probable speed) decreases. The speed distribution also depends on the mass of the molecules along with the temperature. In general, the distribution depends upon the value of M/T (where M is molar mass and Tis temperature in kelvin). If at T_1 K is u, then value of u_(rms) at T_2 is
Answer» `3sqrt((T_2)/(T_1)) U` `SQRT((3T_2)/(2T_1)) u` `sqrt((T_2)/(T_1)) u` `2sqrt((T_2)/(T_1)) u` Solution :`((U_(MP))T_2)/((U_(rms))T_2) = (sqrt((2RT_1)/(M)))/(sqrt((3RT_2)/(M))) , (U_(rms))_(T_2) = U XX sqrt((3T_2)/(2T_1))`.