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An ideal gas is found to obey pV^(3/2) =...

An ideal gas is found to obey `pV^(3/2)` = constant during an adiabatic process. If such a gas initially at a temperature T is adiabatically compressed to half of its initial volume, then its final temperature is

A

`sqrt2T`

B

2T

C

`2sqrt2T`

D

4T

Text Solution

Verified by Experts

The correct Answer is:
A

Given, `pV^(gamma)` = constant, `gamma=3/2`
`rArrTV^(gamma-1)="constant "rArrT_(f)=T_(i)(V_(i)/V_(f))^(r-1)`
`rArrT_(f)=T((2V_(f))/V_(f))^(3/2-1)rArrT_(f)=T(2)^(1//2)rArrT_(f)=sqrt2T`
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