I think this is a joke, but I can't be sure.
\[f(x)=a_0+\sum^{\infty}_{n=1}(a_n\cos\frac{n\pi x}{L}+b_n\sin\frac{n\pi x}{L})\]
wow, thats hard but lemme tryyyy
My director posted this saying it was the new wifi password. I think he's being a smart retriceand I'd love to call him out on it.
Really?? lol well good luck for typing that in for wi-fi!!! lol im kidding.
When you figure out how to post that function as your wifi, tell me.
My director posted this saying it was the new wifi password. I think he's being a smart... face... and I'd love to call him out on it.
u still typing?? Lol
Let say \(x=1\) and \(n=1\) then\[f(1)=a_0+a_1\cos\frac{1\pi 1}{L}+b_1\sin\frac{1\pi 1}{L}\]How can I clean up\[a_0+a_1\cos\frac{\pi}{L}+b_1\sin\frac{\pi}{L}\]?
umm hold on lemme solve it
Thats the formula for Fouier series of a function. There is nothing to solve unless they give you f(x). Generally questions are of the form,, "Given a periodic function f(x)=(insert function here), solve for the fourier coefficients \(a_0,a_n,b_n\)."
Example of a Fourier series problem: http://www.youtube.com/watch?v=nXEqrOt-nB8
Exactly what I thought, what course would teach the Fourier series? I might as well learn it while I'm on the topic.
Hmm....It can be taught in a Calc 2 or 3 course. I don't recall if thats generally where its taught though. It pops up in Applied Mathematics courses.
Because all it really involves is integration.
Integral calculus. Thanks!
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