Let A and B the two gases and given: `(T_(A))/(M_(A))=4.(T_(B))/(M_(B))`, where T is the temperature and M is the molecular mass. If `C_(A)` and `C_(B)` are the rms speed, then the ratio `(C_(A))/(C_(B))` will be equal to ………..

Let A and B the two gases and given T_A/M_A=4 T_B/M_B where T is the temperature and M is molecular mass. If v_A and v_B are the r.m.s speed then the ration v_A/v_B will be equal to

If the molecular weight of two gases are M_(1) and M_(2) then at a temperature the ratio of rms velocity C_(1) and C_(2) will be

Two sample of gases A and B are at the same temperature. The molecules of A are travelling 4 times faster than molecules of B. The ratio M_(A) //M_(B) of their masses will be

The distances of two planets A nad B from the sun are 10^(12)m and 10^(11)m and their periodic times are T_(A) and T_(B) respectively. If their orbits are assumed to be circular, then the ratio of their periodic times ((T_(A))/(T_(B))) will be

For two gases A and B with molecular weights M_(A) and M_(B) , respectively, it is observed that at a certain temperature T , the mean velocity of A is equal to the V_(rms) of B . Thus, the mean velocity of A can be made equal to the mean velocity of B , if

For two gases A and B with molecular weights M_(A) and M_(B) , respectively, it is observed that at a certain temperature T , the mean velocity of A is equal to the V_(rms) of B . Thus, the mean velocity of A can be made equal to the mean velocity of B , if

Two satellites A and B of masses m_(1) and m_(2)(m_(1)=2m_(2)) are moving in circular orbits of radii r_(1) and r_(2)(r_(1)=4r_(2)) , respectively, around the earth. If their periods are T_(A) and T_(B) , then the ratio T_(A)//T_(B) is

Two satellites A and B of masses m_(1) and m_(2)(m_(1)=2m_(2)) are moving in circular orbits of radii r_(1) and r_(2)(r_(1)=4r_(2)) , respectively, around the earth. If their periods are T_(A) and T_(B) , then the ratio T_(A)//T_(B) is