Here is Gone
MIT Resonance Lyrics


We have lyrics for 'Here is Gone' by these artists:


Goo Goo Doll's You and I got somethin But it's all and then it's…
Goo Goo Dolls You and I got somethin But it's all and then it's…
Karaoke - Goo Goo Dolls You and I got somethin But it's all and then it's…
Lifehouse You got what you wanted The world on a string Found your…



Soft You and I got somethin But it's all and then it's…
The Goo Goo Dolls You and I got something But it's all and then it's…


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Comments from YouTube:

Cheng Si

'we have to drag L'Hopital from hospital and do it again...' LOL

Atomsky Jahid

Throughout these lectures, I felt like I'm relearning physics. :)

Francine

thank you so much sir! Heroes truly don't wear capes, heroes are the educators!

Thuy Tu Ha

this way of solving the ode could lead to the case that y= -t*exp(s1*t)/(2A*s1+B) is also a perticular solution. It looks like this is a trick, not a method to solve this ode. There are two other perticular solutions as well.

zizo 2000

But where did the 2nd e^s1t go ?
And does the 1/(2As1 + B) give us a 1 ?

Gabriel Bruno Parreira

kind of late response so you probably already figured it out by now haha. But anyways this is how I understand it:
It seemed like they were more like partial derivatives. He derived the functions with respect to s and treated t as a constant. That is why on the first one you have the exponential multiplied by t.
The second equation would be just a constant because s1 is a constant and t is also a constant, so the derivative is 0.

Labroidas

I really didn't get that last part at all. I feel like there is a hole in the explanation, the video is over a little too quick. I tried solving my homework with this method and it didn't work at all for me.

OrphanPaper

i was toddling along and y=1/0 or 1/1 in a something resonating= wave counseling or reinforcing at that particular s , but no ? ,,,,,but yes ?

Ahmad Khalid

can you contact me i am expert of integeration and differention . i have some new theorms

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