The pressure and density of a diatomic gas `(gamma = (7)/(5))` change adiabatically from `(P, d)` to `P', d')`. If `(d')/(d) = 32`, then find the value of `(P')/(P)` ?

The pressure and density of a diatomic gas (gamma=7//5) change adiabatically from (p,d) to (p^('),d^(')) . If (d^('))/(d)=32 , then (P^('))/(P) should be

The pressure and density of a gas (Ƴ =5/3) changes adiabatically from (p1,d1 ) to (p2,d2).If d2/d1=27 the find value of p2/p1 ?

An ideal gas (gamma = (5)/(3)) is adiabatically compressed from 640 cm^(3) to 80cm^(3) . If the initial pressure is P then find the final pressure?

In the given figure (circle), P T=5,P D=7a n dP A=2, then the value of P B-P C=? Fig

In the given figure (circle), P T=5,P D=7a n dP A=2, then the value of P B-P C=?

An ideal gas (C_(p)//C_(v) =gamma) having initial pressure P_(0) and volume V_(0) (a) The gas is taken isothermally to a pressure 2P_(0) and then adiabatically to a pressure 4P_(0) . Find the final volume. (b) The gas is brought back to its initial state. It is adiabatically taken to a pressure 2P_(0) and then isothermally to a pressure 4P_(0) . Find the final volume.

If Pd vs. P(where P denotes pressure in atm and d denotes density in gm/L ) is plotted for He gas (assume ideal ) at a particular temperature. If [(d)/(dP)(pd)]_(P=8.21"atm")=5, then the temperature wil be

A monoatomic gas at a pressure p, having a volume 2V and then adiabatically to a volume 16 V. The final pressure of the gas is (take gamma = (5)/(3) )

Frequency of sound that can be produced by a pipe depends on length (l) of the pipe, atmospheric pressure (p) and density (d) of air, according to relation v=(p^b d^c)/t^a . Find the value of (a +b + c).