Home
Class 11
PHYSICS
An ideal gas is expanding such that PT^(...

An ideal gas is expanding such that `PT^(2)= `constant. The coefficient of volume expansion of lthe gas is:

A

`1/T`

B

`2/T`

C

`3/T`

D

`4/T`

Text Solution

Verified by Experts

The correct Answer is:
C

`PT^2`=constant
For an ideal gas `(PV)/(T)`=constant
`(V)/(T_3)`=constant `implies V=KT^3`
`implies (dV)/(V)=3(dT)/(T)`
`implies dV=(3/T)VdT= implies dV=V gamma dT`
`therefore gamma =3/T`
Promotional Banner

Similar Questions

Explore conceptually related problems

An ideal gas is expanding such that PT^(3)= constant . The coefficent of volume expansion of the gas is :

An ideal gas is expanded such that PT^(2)=a constant. The coefficient of volume expansion of the gas is

An ideal gas is expanding such that PT^@=constant. The coefficient of colume expansion of the gas is-

an ideal gas is expanding such that PT=constant . The coefficient of the volume expansion of the gas is ( where symbols have their own meanings)

Coefficient of volume expansion of a gas is:

An ideal gas is taken through a process PT^(3)= constant. The coefficient of thermal expansion of the gas in the given process is

An ideal gas is taken through a process PT^3 = constant . The coefficient of thermal expansion of the gas in the given process in n/T. Find n.

If PT^3 = Constant then find the coefficient of volume expansion.

An ideal gas expands in such a way that PV^2 = constant throughout the process.