Home
Class 11
PHYSICS
The average energy per molecule of a tri...

The average energy per molecule of a triatomic gas at room temperature T is

A

3kT

B

`1/2kT`

C

`3/2kT`

D

`5/2kT`

Text Solution

Verified by Experts

The correct Answer is:
A

A triatomic (non-linear) gas molecule has 6 degrees of freedom (3 translational, 3 rotational and no vibrational) at room temperature.
According to the law of equipartition of energy, the average energy per molecule of a triatomic gas at room temperature T is
`overset(-)E=1/2fkT=1/21/26kT=3kT`
Promotional Banner

Topper's Solved these Questions

  • KINETIC THEORY

    NCERT FINGERTIPS|Exercise Specific Heat Capacity|13 Videos
  • KINETIC THEORY

    NCERT FINGERTIPS|Exercise Higher Order Thinking Skills|10 Videos
  • KINETIC THEORY

    NCERT FINGERTIPS|Exercise Kinetic Theory Of An Ideal Gas|18 Videos
  • GRAVITATION

    NCERT FINGERTIPS|Exercise Assertion And Reason|15 Videos
  • LAWS OF MOTION

    NCERT FINGERTIPS|Exercise Assertion And Reason|15 Videos

Similar Questions

Explore conceptually related problems

The average energy per molecule of a gas at a given temperature, T, is given by

The average kinetic energy of a molecule of a gas at absolute temperature T is proportional to

If E is the average rotational kinetic energy per mole of a diatomic gas all the absolute temperature T then the universal gas constant is given by

Average kinetic energy per molecule of a gas is related to its temperature as bar KE =………………… .

The degrees of freedom of a molecule of a triatomic gas are

The average kinetic energy per molecule of all monatomic gases is the same at the same temperature. Is this ture or false ?

The evrage kinetic energy of molecules in a gas at temperature T is 1.5 KT find the temperature at which the average kinetic energy of the molecules of hydrogen equals the binding energy of its atoms will hydrogen remain in molecles form at this temperature ? Take h = 8.62xx 10^(-6) eVK^(-1)

Express the average kinetic energy per mole of a monoatomic gas of molar mass M, at temperature T K in terms of the average speed of the molecules U_(avg) :

If the rms speed of the nitrogen molecules of the gas at room temperature is 500 m/s, then the rms speed of the hydrogen molecules at the same temperature will be –