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Convolution integral example - graphical method

187K views · Jan 19, 2022 · Science & Technology

Comments · 60

  • @wockehs · 2 years ago

    The guy that poses the question ask a really good question. I thought I understood stuff before he actually ask a question. Thanks dude!

    74

  • @qwertytwerqy2440 · 1 year ago

    No way... he just solved this problem within 15 minutes, whilst at a teaching pace and even while entertaining questions. Learned a lot also, thanks!

    21

  • @MikaTheAboveAverageDog · 2 years ago

    I know this wasnt made for me, personally. &nbsp;However, thank you for making it available for me to find. &nbsp;The slower pace of this gave me time to let the information breath a bit as I followed you and has been more helpful than: my professor&apos;s lecture, TA, office hours, text book, online homework, and other youtube videos.<br><br>Thank you so very much.

    15

  • @tonyfranklin1450 · 3 years ago

    <a href="https://www.youtube.com/watch?v=ShPguecXaaU&amp;t=175">2:55</a> Asking the real questions. Great video!

    14

  • @nikplaysgames4734 · 1 year ago

    Thank you! I&apos;ve watched a few videos on convolutions, this is the one that really made it click though! Also, shoutout to that goat who asked the really good clarifying questions, it helped me actually understand the content better

    2

  • @tasneenaburaiya2009 · 2 years ago

    Finally I understand it!!!, thanks a million Dr🌹🌹🌹

    6

  • @aaronpham825 · 6 months ago

    thanks, you saved my life

    3

  • @biancaa-ramesh · 2 years ago

    This was really clear, precise thank you prof🔥🔥🔥

    3

  • @Wurzbiski · 10 months ago

    Am so thankfull and glad that he showed the graphs we are actually multiplying.one knows we do that but for me I was never really sure which part am i finding myself &nbsp;or whenshould I do what.Thank you so much

    1

  • @Mujhe_kyaaa · 3 weeks ago

    SIR THANKYOU SO MUCH

  • @idkwtftodo-q6k · 1 year ago

    bro clutched my final

    1

  • @Lexyvil · 11 months ago (edited)

    I finally understand h(t-tau)! Thanks! This is the video that finally made me understand convolution. The use of red and green colours really what helped it click. So from what I gather, if h(t) had a constant of 1 from t=0 to t=3, instead of t=0 to t=1, then when flipped, it would be t-3 on the left side instead of t-1

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