Recent content by mobwars

Homework Statement Show that (∂(βA)/∂β)N,V = E, where A = E - TS is the Helmholtz Free Energy and E is the Internal Energy. Homework Equations A = E - TS dE = TdS - pdV + ΣUidni β = 1 / (kBT) The Attempt at a Solution (∂(βA)/∂β)N,V = (∂/∂β) * (βE - βTS) (∂(βA)/∂β)N,V = (∂/∂β) * (βE -...

Although simple, a good idea (and one that I'm considering jumping on) might be to have the Newtonian equation for universal gravitation tattooed upon your shoulder in reference to the famous quote from Sir Isaac Newton himself.

okay, cool. thank you again for all of this, you've been a great help!

radius MUST be less than 62 right? EDIT: and indeed. lol.

Hmm...what equation did you use? I used (theta)=tan^-1(v^2/rg)

Everything else is going smoothly, as I outlined every other process that I would need to go through for the later calculations. Pretty insane angle for the banked turn though...59.8 degrees. Certainly would be interesting to try and drive on that.

Yes, okay thank you. That makes so much more sense. This seems like a problem that you have to be able to visualize more than anything else, and the way you worded that make it extremely clear. Thank you thank you thank you. Have a great night!

Here's what I have thought of as far as maximum radius is concerned. If the space above bubba's is 18 m and the space beside bubba's is 18m, then the two dimensions make a triangle (in the form of a^2+b^2=c^2) (18+x)^2+(18+x)^2=c^2. Am I on the right track?

Okay. I analyzed the figure and I'm still a little confused. The maximum r would be found by seeing that the dimensions make an imaginary square 18m x 18m. I'm just so lost. I know this isn't for just getting the answer, but I've been staring at this picture for past hour. I know I'm over...

1.Traffic travels north on Newton blvd and turns east onto the road einstein way. The speed of the traffic traveling north and east is 55 mph (24.6m/s). The banked turn must fit within an area (shown in the picture attached). The illustration is not drawn to scale. You are to design an exit...