Question

Define first order phase transition. Derive the Clausius-Clapeyron equation. Plot
(a) entropy, and (b) Gibbs function as a function of temperature for a first order phase transition.

27 Jan 2018
Answer :
Word Count : 505

The first-order phase transition can be defined more systematically by considering the

Gibbs thermodynamic potential. In a ”first-order phase transition”, the first derivative of

the Gibbs potential is discontinuous across the phase boundary. Also, according to the

relations:

Image ignouacademy-com--p-transition-74250

Clausius-Clapeyron equation:- This is again a result for first-order phiLse transitions. Suppose two phLses of a one- «»lnponent system coexist on a coexistence line (e.g. liquid and gas on the condensation line). We have If we move along the coexistence line by differential amounts dp and dT, we will have , since we are still at coexistence. Then:

Image ignouacademy-com--p-academy-50147

But using the Gibbs-Dtlhem equation, we have

        

Image ignouacademy-com--p-first-17408

 (where s is the entropy per particle), so that we arrivv at the Clausius-Clapeyron equation:

Image ignouacademy-com--p-transition-68849

where v l/p V/ N is the specific volume (volume per particle), pa and

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