00:01
All right, so given the chain or the enthalpy of vaporization and the entropy of vaporization, we can find what the bowling point of a substance would be, such as mercury, using this equation over here where the change in free entropy of a transition state equals the change in enthalpy of a transition state minus the temperature times the change in entropy of a transition state.
00:36
And we're going to set this delta g equal to zero because there really is not a huge change or there really is no change of free energy in a transition state from one phase to another phase such as in vaporization when you when the substance changes from a liquid to a gas.
01:00
So because of this we can manipulate this equation a little bit so that we have something like t equals delta h tran over delta s of the transition state and and we can make it a little bit more relevant by changing this delta h to vaporization and the delta s being the s of vaporization because vaporization is a transition state as it represents a phase change.
01:41
So over here we're given our delta h vaporization being 58 .51 kilojoules for mole.
01:52
Since the delta s vaporizations and units of joules instead of kilojoules, we can just convert this into jewels by dimensional analysis, 10 to 3 joules per kilojoules.
02:07
And then we're going to get something like 5 .851 times 10 to the 4 joules per mole, as our new year...