- #1
A_B
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Hi,
In deriving the equation for adiabats : [itex]V^{\gamma}P = C[/itex]. It is assumed that the work done during the process is [itex]W = -P \Delta V[/itex].
But calculating the work done from [itex]V^{\gamma}P = C[/itex] we obtain:
[tex] W = \frac{C}{1-\gamma}\left[ V^{1-\gamma}_{f} - V^{1-\gamma}_{i} \right] [/tex].
Also, i believe to have heard that the assumption used for the derivation ([itex]W = -P \Delta V[/itex]) is due to the assumption that the process is quasi-static, how does that work exactly?
Thanks
In deriving the equation for adiabats : [itex]V^{\gamma}P = C[/itex]. It is assumed that the work done during the process is [itex]W = -P \Delta V[/itex].
But calculating the work done from [itex]V^{\gamma}P = C[/itex] we obtain:
[tex] W = \frac{C}{1-\gamma}\left[ V^{1-\gamma}_{f} - V^{1-\gamma}_{i} \right] [/tex].
Also, i believe to have heard that the assumption used for the derivation ([itex]W = -P \Delta V[/itex]) is due to the assumption that the process is quasi-static, how does that work exactly?
Thanks
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