You Laugh, You Integrate... [ feat. @AndrewDotsonvideos ]
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Published 2020-12-15
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You Laugh, You Differentiate: • You Laugh You Differentiate pt.1 | ft...
You Laugh, You Maths: • You Laugh, You Math... [ feat.@Andrew...
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Integral PDF: www.researchgate.net/publication/347240789_Garbage…
Today we play you laugh, you integrate! :D If you laugh, you have to integrate notational garbage, what a fun! :D Video sponsored by The Ridge btw! =D
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All Comments (21)
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"Everything is convergent if you're brave enough" I'm definitely taking this attitude to my next calc exam
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"-420 is approximately zero" "yeah for small values of 420" lmfao
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Andrew’s integration skills make me feel smarter
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I never knew I needed competitive meme integral solving, but I need it
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12:07 "proof by knowing what the answer is" lmao 😂😂
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Clever memes: Flammable Math: "Your sister could be dead": Flammable Math: LMAO DEAD SISTER
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There is nothing better than trying to solve integrals while a german guy laughs at you, it is definitely as good as it gets...
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"Anything is convergent is you're brave enough" I try to live my life by that marvelous phrase
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If this is the level of humor you acquire when doing maths then I'm never stopping doing it.
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Please keep this series alive haven't laughed this much in a while. Really keep this series going ahead.
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"Whalecum to another video" 😂
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Dude, the last one's trivial. e = pi, so the integaral evaluates to zero.
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I'm so happy that I'm not only who forgets if int ln x = 1/x or int 1/x =ln x
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Andrew: breathes Jens: "Haha you laughed!!!"
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Favorite quote of the video: "Proof by knowing the answer". xd
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Jens: Good morning fellow mathematicians Me (A mechanical engineering major): Nervous sweating
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"Everything converges if you wait long enough" ~ Andrew Dotson.
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Engineers: Where's the table??
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For the last one i used the "area method" since x is a simple function and the shape of area is just a trapezium = (f(π) + f(e))(π - e) / 2 = (π + e)(π - e)/2 = (π² - e²)/2 = π²/2 - e²/2
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19:22 You could have done +1 - 1 in the numerator and split the fraction It will become Integral of [1 - 1/(d²+1)] So that will be d - (arc tan d) + D
