TheReasoner
Atheist. Former Christian.
- Mar 14, 2005
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I was actually out celebrating the royal wedding at a barbecue while we all wore our poshest suits and dresses. Fun times!Hey! Where is the physicist. Is he on a Tea break![]()
If I read my history aright, that is unlikely.I wish them a happy marriage and healthy kids.
No thanks! I would just as soon not have my tax dollars supporting such amateur show business talents. Royalty is like English cooking: almost always unappetizing, hard on the digestion, and leaving a bad smell.Hey yanks eat your hearts out. You should have remained a colony!
Marmite? MARMITE?! It's the Devil's detritus, that's what it is! Now a Full English, that's a decent meal:WOTYou have obviously not tasted a good steak and kidney pie, nor a hearty English breakfast with bangers (yummy) and Marmite on buttered toast.
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Marmite? MARMITE?! It's the Devil's detritus, that's what it is! Now a Full English, that's a decent meal:
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Is that mushroom grilled? And is that black circle supposed to be sausage?!
By definition... yes and no. Welcome to quantum logicIs the null hypothesis disproven yet?
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My take is that since the Gibbs free energy is a function of pressure and temperature (G = U + pV - TS), we'd use that on a system of variable pressure. The Helmholtz free energy is a function of just entropy (A = U - TS), so it is used when temperature and volume are held constant. In other words, A is a measure of the energy you have to put into a system to achieve a final state once you've accounted for spontaneous heat transfer from the environment, while G is a measure of the energy you have to put into a system to achieve a final state once you've accounted for heat transfer and volume changes.This time I have a serious question I was hoping you could help me with. It's simple enough, but I can't seem to get the logic right, or my professor has made a mistake. Here goes:
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You're presented with those three systems. The task: What ensemble would you use to find the equilibrium in each system?
System a: Isolated system. I'd maximize entropy.
System b: Piston, variable volume. I'd use Helmholtz free energy F(T,V,N). Equilibrium is reached when the free energy is minimized
System c: Constant volume. I'd use Gibbs free energy G(T,p,N). Equilibrium is reached when the free energy is minimized.
However, the solution is the opposite for systems b and c. Gibbs for b and Helholtz for c.
Darn it. I drew this up in LaTeX, typed it up and I got it while typing this. Oh well. Could you answer anyway, just to get your take on the problem? (not going to let that drawing and typing go to waste)
Pardon my ignorance but; How is it possible to achieve a steady state when according to Dirac's equation; Matter and antimatter is constantly appearing only to return back to energy. Of course with time some particles of mass remain and thus increasing entropy.My take is that since the Gibbs free energy is a function of pressure and temperature (G = U + pV - TS), we'd use that on a system of variable pressure. The Helmholtz free energy is a function of just entropy (A = U - TS), so it is used when temperature and volume are held constant. In other words, A is a measure of the energy you have to put into a system to achieve a final state once you've accounted for spontaneous heat transfer from the environment, while G is a measure of the energy you have to put into a system to achieve a final state once you've accounted for heat transfer and volume changes.
So, I'd agree with your answers: use G for (b) and A for (c). For a system under constant temperature and pressure, equilibrium is reached when A is minimised. In (b), you have to account for a changing volume, which is where G comes in.
I don't believe so.Pardon my ignorance but; How is it possible to achieve a steady state when according to Dirac's equation; Matter and antimatter is constantly appearing only to return back to energy. Of course with time some particles of mass remain and thus increasing entropy.
So would this not mean that a steady state is impossible?