smaller for phasebthan for phasea. This is illustrated in Figure 14.1a.
Remembering thatG¼HTDS, we derive that
DtrG¼GðbÞGðaÞ¼DtrHTDtrS ð 14 : 1 Þ
Since atT¼Teqwe haveDtrG¼0, it follows that
DtrH¼TeqDtrS ð 14 : 2 Þ
Combination of (14.1) and (14.2) now gives
DtrG¼DtrH 1
T
Teq
¼DtrSðTeqTÞð 14 : 3 Þ
FIGURE14.1 (a) Free energyGof a material when present in two different phases,
aandb, as a function of temperatureT; the broken lines are extrapolations beyond
the temperatureTeqat which both phases are in equilibrium. (b) The change in free
energyDtrGupon transition fromatobas a function of temperature. Highly
schematic.