Figure below depict air enclosed in a cylinder by an air tight piston. The piston has been pushed as shown In figure (ii) so that the air occupies one-third of the length of the cylinder it previously occupied
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Answer:
Explanation:
Let the piston be displaced by small amount X and the increase in pressure be △p.
Initial pressure P1=P0+AMg
Volume V1=V0
Final pressure P2=P1+△p
Volume V2=V0−△V,△V=Ax
Applying Poisson's equation
P1V1γ=P2V2γ
P1V1γ=(P1+△p)(V0−△V)γ
=P1V0γ(1+P1△P)(1−V0△V)γ
1=(1+P1△P)(1−γ
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