Calculate wa. the work done by the gas as it expands along path a from v0 to va=rvv0.

Calculate WA, the work achieved by the gasoline because it expands alongside
path A from V0 to VA=RvV0.
Categorical WA by way of p0, V0, and Rv.

Calculate WA, the work done by the gas as it expands along
path A from V0 to VA=RvV0.
Express WA in terms of p0, V0, and Rv.

An ideal monatomic gas is contained in a cylinder with a movable piston so that the gas can do work on the outside world, and heat can be added or removed as necessary. The figure shows various 1.00- 0.75- P. Po 0.50- 0.25- -D 2.0 3.0 1.0 4.0 Vo paths that the gas might take in expanding from an initial state whose pressure, volume, and temperature are Po, Vo, and To respectively. The gas expands to a state with final volume 4Vo. For some answers it will be convenient to generalize your results by using the variable Ry = Vfinal /Vinitial , which is the ratio of final to initial volumes (equal to 4 for the expansions shown in the figure.) 
Calculate WA, the work done by the gas as it expands along path A from Vo to VA = R,Vo. Express WA in terms of Po, Vo, and Rv. View Available Hint(s) ΑΣφ WA %3D Calculate WA, the work done by the gas as it expands along
path A from V0 to VA=RvV0.
Express WA in terms of p0, V0, and Rv.

An ideal monatomic gas is contained in a cylinder with a movable piston so that the gas can do work on the outside world, and heat can be added or removed as necessary. The figure shows various 1.00- 0.75- P. Po 0.50- 0.25- -D 2.0 3.0 1.0 4.0 Vo paths that the gas might take in expanding from an initial state whose pressure, volume, and temperature are Po, Vo, and To respectively. The gas expands to a state with final volume 4Vo. For some answers it will be convenient to generalize your results by using the variable Ry = Vfinal /Vinitial , which is the ratio of final to initial volumes (equal to 4 for the expansions shown in the figure.) 
Calculate WA, the work done by the gas as it expands along path A from Vo to VA = R,Vo. Express WA in terms of Po, Vo, and Rv. View Available Hint(s) ΑΣφ WA %3D
Calculate WA, the work achieved by the gasoline because it expands alongside
path A from V0 to VA=RvV0.
Categorical WA by way of p0, V0, and Rv.

Calculate WA, the work achieved by the gasoline because it expands alongside
path A from V0 to VA=RvV0. Categorical WA by way of p0, V0, and Rv. A perfect monatomic gasoline is contained in a cylinder with a movable piston in order that the gasoline can do work on the surface world, and warmth might be added or eliminated as obligatory. The determine reveals varied 1.00- 0.75- P. Po 0.50- 0.25- -D 2.0 3.0 1.0 4.0 Vo paths that the gasoline may soak up increasing from an preliminary state whose strain, quantity, and temperature are Po, Vo, and To respectively. The gasoline expands to a state with remaining quantity 4Vo. For some solutions it will likely be handy to generalize your outcomes by utilizing the variable Ry = Vfinal /Vinitial , which is the ratio of ultimate to preliminary volumes (equal to 4 for the expansions proven within the determine.) Calculate WA, the work achieved by the gasoline because it expands alongside path A from Vo to VA = R,Vo. Categorical WA by way of Po, Vo, and Rv. View Obtainable Trace(s) ΑΣφ WA %3D

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work achieved is
the world below the curve from V0 to Vfinal
(B) Rv = Vfinal/Vinitial
= 4V0/V0 = 4
WA = P(deltaV) = P(4V0-V0) =
3PV0 = (Rv-1)PV0
Rv = 4 therefore Rv-1 = 3, So
work achieved WA = (Rv-1)PV0
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doubt . thanks

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