Home
Class 12
PHYSICS
Consider two diatomic ideal gases A &B a...

Consider two diatomic ideal gases A &B at some temperature T. Molecules of A rigid and have mass 2m. Molecules of B have vibrational modes in addition and have mass m.The ratio of the specific heats `( C_(v) ^(4) ` & ` C_(v) ^(B))` of gas A &B,if both the molecules have planar structure is `:`

Promotional Banner

Similar Questions

Explore conceptually related problems

Consider, two ideal diatomic gases A and B at some temperature T. Molecules of the gas A are rigid, and have a mass m. Molecules of the gas B have an additional vibrations mode, and have a mass m/4 . The ratio of the specific heats ( C_(V)^(A) and C_(V)^(B) ) of gas A and B, respectively is:

Consider, two ideal diatomic gases A and B at some temperature T. Molecules of the gas A are rigid, and have a mass m. Molecules of the gas B have an additional vibrations mode, and have a mass m/4 . The ratio of the specific heats ( C_(V)^(A) and C_(V)^(B) ) of gas A and B, respectively is:

A diatomic gas molecule has translational, rotational and vibrational degrees of freedom. The ratio of specific heats C_(p)/C_(v) is

For polyatomic molecules having 'f' vibrational modes, the ratio of two specific heats, C_(P)/C_(V) is

For polyatomic molecules having 'f' vibrational modes, the ratio of two specific heat, (C_(P))/(C_(V)) is

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

Two different gases have exactly the same temperature. Does this mean that their molecules have the same r.m.s. speed?

Two ideal di-atomic gases A and B. A is rigid, B has an extra degree of freedom due to vibration. Mass of A is m and mass of B is m/4 . The ratio of molar specific heat of A to B at constant volume is