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A copper bar of length L and area of cro...

A copper bar of length `L` and area of cross section `A` is placed in a chamber at atmospheric pressure. If the chamber is evacuated, the percentage change in its volume will be (compressibility of copper is `8 xx 10^(-12) m^(2)//N` and `1 atm = 10^(5) N//m^(2))`

A

`8xx10^(-7)`

B

`8xx10^(-5)`

C

`1.25xx10^(-4)`

D

`1.25xx10^(-5)`

Text Solution

Verified by Experts

The correct Answer is:
B

`K=(DeltaV//V)/(DeltaP)or(DeltaV)/(V)=DeltaP(K)`
Where K is the compressibility `rArr(DeltaV)/(V)xx100=10^(5)xx8xx10^(-12)xx100=8xx10^(-5)`
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