Ultimate Laplace Transform Study Guide
953K views · Mar 25, 2020 · Education
Comments · 507
@blackpenredpen · 2 years ago · pinned
Inverse Laplace Transforms Ultimate Study Guide: <a href="https://www.youtube.com/watch?v=Gx6yQcmLuH8">https://youtu.be/Gx6yQcmLuH8</a>
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@RationallyChallenged · 4 years ago
I fell asleep watching YouTube and woke up 2 hours and 40 minutes into this video… the most confusing way I’ve ever been woken up in my entire life.
618
@nilaymarathe2271 · 6 years ago (edited)
When you have nothing to do during the lockdown.<br><br>Normal people:-I'm So Boreeeedddd.....<br><br>BPRP:-Laplace Transform Marathon GO GO GO!!!!
368
@ya_koshchiy · 2 years ago (edited)
Impressed by his strong arm holding the mic during the whole video lmao
23
@VibingMath · 6 years ago
Whoaaa omg this video will be the bible of Laplace transform!!! It just contains eveything! And your effort is really much appreciated in preparing these series of non-stop marathon! Thank you man!
303
@AndyGoth111 · 6 years ago (edited)
<a href="https://www.youtube.com/watch?v=ftnpM_RO0Jc&t=1139">18:59</a> "Excuse my little brace"<br><b>draws absolutely perfect brace</b><br>"It's really hard for me to do that"
82
@ben3673 · 5 years ago
🤣🤣🤣 <a href="https://www.youtube.com/watch?v=ftnpM_RO0Jc&t=1195">19:55</a> " 'i' don't like to be on bottom. 'i' like to be on top"<br>I died momentarily when you said that.
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@Albkiller22 · 6 years ago (edited)
My whole family has coronavirus me and my mother are fine for now my father had the lighter symptoms of the virus and furtunately he feels well now. Greetings from Italy<br>Ps you really mastered the double pen technique it's almost not visible to the human eye when you switch pens
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@rynkevichdaniil6333 · 6 years ago
You and your content are so cool!
40
@arberithaqi · 6 years ago
Please do a Marathon for Differential Equations 2nd Order. Your Videos about Integral and Dervivatives helped me soooo much. Thank you for the hard and impressiv work. Greetings from Switzerland :)
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@TheWisator · 6 years ago
<a href="https://www.youtube.com/watch?v=ftnpM_RO0Jc&t=2865">47:45</a> When I took system theory course in university, my professor explained this property quite well. He described the dirac impulse as a rectangle with a width of 1/epsilon and a height of epsilon. For the limit of epsilon -> 0, this recantgle has a height of "infinity" and a width of zero, while the area (width * length) always remains 1.
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@benjaminbrady2385 · 6 years ago
I personally feel like a master of laplace transforms and I will check for mistakes!
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