Calculate Latent Heat: L = (S_after - S_before)T

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The discussion focuses on calculating latent heat during phase changes using changes in entropy and enthalpy. The formula L = (S_after - S_before)T is highlighted for determining latent heat, with an emphasis on the Clausius-Clapeyron relation when pressure and temperature relationships are known. It is noted that if pressure remains constant, the change in enthalpy (ΔH) equals the latent heat (L) during the phase transition. The conversation confirms that latent heat can be equated to the change in enthalpy for any system undergoing a phase change at constant temperature and pressure. Overall, the relationship between latent heat, entropy, and enthalpy is clarified in the context of phase transitions.
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We could use the change of entropy before and after eh phase changed to calculate the latent heat

<br /> L = (S_{after} - S_{before})T<br />

and in some case, if we know the relation of pressure and temperature, we can also apply Clausius-Clapeyron relation to calculate the latent heat.

I wonder if there is any usual way to calculate the latent heat for phase change. If the pressure is unchanged we see that then change of enthalpy is same the

\Delta H= T\Delta S

So can I say the latent heat of phase change b/w any two phase for any system is equal to the change of enthalpy of this system during the phase change?
 
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Yes, it's okay since the transition occurs at constant temperature and pressure.

<br /> L\equiv\Delta Q = T\Delta S=\Delta H - V\Delta P=\Delta H\;.<br />
 
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