Home
Class 11
PHYSICS
If one mole of the polyatomic gas is hav...

If one mole of the polyatomic gas is having two vibrational modes and `beta` is the ratio of molar specific heats for polyatomic gas `(beta= (C_(p))/(C_(V)))` then the value of `beta` is :

A

1.2

B

1.02

C

1.25

D

1.35

Text Solution

Verified by Experts

The correct Answer is:
A

f=3(translational)+3(rotational)+`2xx`(vibrational)
f=10
`beta`=1+`2/f`1+`(2)/(10)`
`beta=(12)/(10)=1.20`
Promotional Banner

Similar Questions

Explore conceptually related problems

A polyatomic ideal gas has 24 vibrational modes. What is the value of gamma

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

A polyatomic gas has 24 vibrational degree of freedom then find the value of C_p//C_v

Polyatomic molecule has 3 translational, 3 rotational degrees of freedom.The molar specific heat ratio (gamma=(C_(P))/(C_(V))) ,for this gas is ?

Polyatomic molecule has 3 translational, 3 rotational degrees of freedom.The molar specific heat ratio (gamma=(C_(P))/(C_(V)))] for this gas is ?

One mole of a monatomic gas is mixed with 3 moles of a diatomic gas. What is the molar specific heat of the mixture at constant volume?

Two moles of a monatomic gas is mixed with three moles of a diatomic gas. The molar specific heat of the mixture at constant volume is

Knowledge Check

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

    A
    `(1+f)/(2+f)`
    B
    `(2+f)/(3+f)`
    C
    `(4+f)/(3+f)`
    D
    `(5+f)/(4+f)`
  • The ratio of the specific heats of a gas is (C_(p))/(C_(v))=1.66 then the gas may be

    A
    `CO_(2)`
    B
    `He`
    C
    `H_(2)`
    D
    `NO_(2)`
  • For polyatomic molecules having 'f' vibrational modes, the ratio of two specific heat, (C_(P))/(C_(V)) is

    A
    `(1+f)/(2+f)`
    B
    `(2+f)/(3+f)`
    C
    `(4+f)/(3+f)`
    D
    `(5+f)/(4+f)`