Question

Thermodynamics

Defining the variables \delta\pi=\frac{\left ( p-p_{c} \right )}{p_{c}} ,   v - Vc), (T - Te) T. , where the critical values of Dieterici's equation RT e RTu are given by Cl 4e22 , v_{c}=2b, Cl Te c4Rb . Compute the critical components \delta and \beta of said equation, given by the expressions: \delta\pi\sim \left ( \delta\omega \right )^{\delta}   and \delta\omega\sim \left ( \delta\tau \right )^{\beta}


v - Vc)
(T - Te) T.
RT e RTu
Cl 4e22

Cl Te c4Rb



0 0
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Answer #1

cs coe ae given Pc STT-I V-b te2 RTV (etTV2 shus coe 2hense pe hove Jog イC Ob C.

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