Class,
PS9 is online in case you did not get a paper copy in class. Also, there is a correction in problem 4. Where it refers to "problem 5" it should read instead "problem 3".
MSS
Friday, November 28, 2008
Monday, November 24, 2008
Office hours tomorrow
Dear class,
I will hold office hours tomorrow immediately after our class, at 1:30pm.
MSS
I will hold office hours tomorrow immediately after our class, at 1:30pm.
MSS
Sunday, November 23, 2008
TA Office hour
Due to the change of PS due date, I think I need to change TA office hour to Monday after class, 3:00-4:00.
Is it good for you?
Wednesday, November 19, 2008
Hint for 2.2 on midterm
You are looking for the variation of T with V in a certain kind of process. Thus, you might want to consider a derivative of the form (dT/dV).
MSS
MSS
Thursday, November 6, 2008
Extra office hours
If there are further questions about PS6, I will be available in my office from 3-4pm today (11/6) to answer questions.
MSS
MSS
Monday, November 3, 2008
Correction to today's lecture
I inadvertently omitted a part of an equation derived today in class.
Recall that we had for the pure-component chemical potential:
d(mu/T)/dT = -h / T^2
If we assume h is constant with temperature, we can integrate from Tm to T, where Tm is the pure melting temperature, to get:
mu(T)/T - mu(Tm)/Tm = h * (1/T - 1/Tm)
Or, rearranging
mu(T) = h * (1 - T/Tm) + mu(Tm) * (T/Tm)
In class, I left off the rightmost term. When we apply this equation to both the pure liquid and crystal and take the difference, we get:
mu_L(Tm) - mu_X(Tm) = (h_L - h_X) * (1 - T/Tm) + [mu_L(Tm) - mu_X(Tm)] * (T/Tm)
However, mu_L(Tm) = mu_X(Tm) by the conditions for phase equilibrium at Tm, so the rightmost term vanishes.
MSS
Recall that we had for the pure-component chemical potential:
d(mu/T)/dT = -h / T^2
If we assume h is constant with temperature, we can integrate from Tm to T, where Tm is the pure melting temperature, to get:
mu(T)/T - mu(Tm)/Tm = h * (1/T - 1/Tm)
Or, rearranging
mu(T) = h * (1 - T/Tm) + mu(Tm) * (T/Tm)
In class, I left off the rightmost term. When we apply this equation to both the pure liquid and crystal and take the difference, we get:
mu_L(Tm) - mu_X(Tm) = (h_L - h_X) * (1 - T/Tm) + [mu_L(Tm) - mu_X(Tm)] * (T/Tm)
However, mu_L(Tm) = mu_X(Tm) by the conditions for phase equilibrium at Tm, so the rightmost term vanishes.
MSS
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