Convolution Integral Example 05 - Convolution Of Unit Step With Pulse

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This example computes the convolution z(t) = x(t)*y(t) where * is the convolution operator, x(t) = u(t) is the unit step function, and y(t) is a finite-width pulse.

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You have no idea how poorly this topic is covered by my professor. Thank you so much.

aequanimus
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I have no idea what my lecturer is teaching abt this especially during online class due to locked down. Your video really saves me, thanks!

Benly
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Been stuck on a problem for about a week. Searched everywhere on youtube and none of the videos helped. Then I see this video and in 11 minutes you cleared everything up for me. Thank you so much!!

BlastDaMusicUp
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Thank you Adam! This helps me during my qualification exam. Really appreciated!

MuhamadFaisal-yool
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This video was an adequate tool to check the method you showed in the previous one. You did a great job, thank you!

csabapapp
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hello adam,
I watched all of your videos regarding convolution, they have been very very helpful, i mean it, thanks!

housem.d
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thanks a lot man, I was really stuck trying to solve some very nasty, but box-like pulsed signals analytically

pepitoperez
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my hero, my soul, my muse. thank you for posting this

supadupadupakunt
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You have no idea how much your video just saved me! Thank you for such an amazing explanation

carso
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I were not believing that the convolution is useful until i discovered it works like a normal product with laplace transform, now with this video i have understood its concept, thank you man .🙂🙂

عبدالواحدالجزائري-ثع
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The way you deal with convolution is awesome. I am thankful to you for these videos.

AghaMujtaba
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the best explaination on youtube i've found . thank you you're a genius

alexis-
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You saved me 2 hours of homework time for my EECS 150 class with this thorough explanation of convolution. Thank you! #zotzot

fralex
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Thank you! This is the best convolution explanation I have ever met.

andreyolegovichandco
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thank you so much for these videos! much better than the lectures at my uni...

Ragingwasabi
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convolution is so hard but you make it so easy

mahakhan
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Thank you so so very much. You've helped me a lot.

mskymoore
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Thank you Adam..simply you are the best lecturer ... I keep track all of your videos

nizarsurche
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finally i can understand how the system became steady state, thx sir

kenkaniki
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Thanks Adam for great videos. They help me a lot for my Engineering classes.

CuongNguyen-ehnc