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The pressure and density of gas (gamma =(7)/(5)) changes adiabatically from (P, rho)" to "(P',rho'). If (rho')/(rho)=32, then find the ratio of (P')/(P) : |
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Answer» 128 `therefore (P_(2))/(P_(1))=((V_(1))/(V_(2)))^(gamma) RARR (P.)/(P)=((m//rho)/(m/rho.))^(gamma)` `(P.)/(P) =((rho.)/(rho))^(7//5) =(32)^(7//5)=(2^(5))^(7//5)=2^(7)` `(P.)/(P) =132` THUS, CORRECT choice is (a) |
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