One mole of an ideal monatomic gas is taken round the cyclic process abca
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Answer:
Tmax=25p0V0/8R
Explanation:
In order to understand the question, first see the figure in the attachment , where we have to find the maximum T on the entire path, which will be along the path BC.
p=−(2p0/V0)xV+5p0
or pV=−(2p0/V0)V2+5p0V
or RT=−(2p0/V0)V2+5p0V
∴∴ T=1/R[5p0V−2p0/V0 x V2] …………….eq (i)
For T to be maximum,
dT/dV=0
∴∴ 5p0−4p0/V0 x V = 0
∴∴ V=5/4V0
So at this volume, temperature is maximum.
Substituting this value of V in Eq. (i), we get
Tmax=25p0V0/8R
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