URGENT, HEAT EQUATION! Come in if you know your Deferential equations :)
This is the question, I have solved it but I need someone to double check my solution. Question: Find the temperature u(x, t) in a rod of length L if the initial temperature is f (x) throughout and if the ends x=0 and x=L are insulated. F(x)= x, 0<x<1 and the length of the rod is L=2 0, 1<x<2 Solution: For an insulated rod the solution X(x,t)=\[a_{o}/2 + \sum_{n=1}^{\infty} B_{o} \cos (n \pi )x/L * e^-{n^2 \pi^2\alpha^2} \] I found a_o= 1 and Bn= \[({-2/n \pi}* \sin (n \pi/2) +(2/n \pi)^2 \cos (n \pi/2) - (2/n \pi)^2)\] then just plug in the coefficients into the sum. I am just not sure if these are the correct values for the ao and Bo coefficients.
yeh guys anybody knows how to do this kind of question?
Is this fourier Series?
umm we skipped over it i think
either way i cheated my way thru series so i dont know nething
well yes sort of, if you are a math major then you prolly did not learn the heat equation, it is more on teh applications side of mathematics.
iight cool, i think i got the right solution.. but even if someone decided to help, the solution is long.. lol so i think even if ppl know the answer they wouldnt wnan ahelp out haha
lol
ok i think amma leave, this os is useless haha.. if anybody know the answer please help
bump ur question
yeh i am just waiting for that, 6 more minutes.
@JamesJ @FoolForMath @myininaya @TuringTest D:
hahaha you are the best
I love getting free medals for bothering other people, while not actually answering the question.
lol... as long as you are tryna help
@fretje
ok am off to study and will be back later on, hopefully will come back and find something useful, see you all!
@Hero
Cheers, yo.
Sorry, I don't really know this, but I can get the solution for it.
"He's not the Hero Openstudy needs right now, but he's the Hero it deserves." - Batman
I doubt that Batman said that.
Let yourself be educated. http://www.youtube.com/watch?v=oL7PSlUuWPs Batman's history is important.
I'm pretty sure he said nothing about Open Study
Ehh, details.
@hero if you can get the solution for it please do so, thanks
Lol @badreferences
Building a time machine?:o
Anyone who feels like posting a solution should post it. I'm at the point where the more difficult the question, the more I feel like being compensated for my time.
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