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A 1-m3 insulated, rigid tank contains air at 800 kPa, 25°C. A valve on the tank is opened, and the pressure inside quickly drops to 150 kPa, at which point the valve is closed. Assuming that the air remaining inside has undergone a reversible adiabatic expansion, calculate the mass withdrawn during the process. 

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C.V.: Air remaining inside tank, m2

Cont.Eq.: m2 = m ;

Energy Eq.  m(u2 − u1) = 1Q21W2 

Entropy Eq   m(s2 − s1) = ∫ dQ/T + 1S2 gen 

Process: adiabatic 1Q2 = 0 and reversible 1S2 gen =  0

Entropy eq. then gives s2 = s1 and ideal gas gives the relation

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