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Laplace Transform of the Unit Step Function

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Uploaded by on Oct 6, 2009

Introduction to the unit step function and its Laplace Transform

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LICENSE: Creative Commons (Attribution-Noncommercial-No Derivative Works).

For more information about this license, please read: http://creativecommons.org/licenses/by-nc-nd/3.0/.

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Uploader Comments (khanacademy)

  • The quality is only bad the first few minutes after the video is uploaded (while it is being processed). Re-watch it again in a few minutes.

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  • whoever you are, I hope you know that without your videos, I probably wouldnt have slept for about a week.

  • great Video and a great instructor ...i got it all now !

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  • Thank you Sir,the way you express your opinion and the way of teaching are just amazing.Now there is some light in the tunnel that i will probably manage to take the Advance Digital Signal Processing Exam.

  • you are a teaching god. Thank you so much for this video. It was so helpful.

  • Hey, just wanted to say that because of your videos I feel MUCH more comfortable with diff eq. You make this subject much easier to understand!

  • @khanacademy you tell him Sal

  • at got a suggestion for u if u dnt mind...at 4:46 u say it's here quite often i saw in ur videos u say here and there it's not always helpful to relate whr u are talking abt....so cud u pls luk into dis mattr snd try 2 brng out a solnt for it thnk u guys

  • Why when I watch this in HD nothing changes?

  • The tears that are flowing from my eyes right now are tears of joy. I cant believe I finally understood the backbone of the Unit Step Function, now I can finally have some fun with these. Thank you Khan Academy!!

  • You are my hero sir. I watched your videos last year in my ode and pde class, and thought I'd never need this stuff again. This is the second time you've made me actually understand laplace.

  • @norwayte its similar to the Jacobian in multivariable calculus, technically its a transformation from a nth dimensional vector space to another nth dimensional vector space. where the scaling factor keeps the integrands the same size. in other words the first vector space has the same area of the second vector space if and only if its divided by the scaling factor of the second vector space.

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