INTEGRAL FIGTHO DESU! Brother vs. Brother, Who wins?
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- Опубликовано: 8 июн 2019
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Outtake: • Video
Digamma: • WAIT, WHAT?! DIFFERENT...
Euler masc int: • γ - A BRILLIANT Putnam...
Today we are going to evaluate 2 awesome integrals, which evaluate to the negative euler-mascheroni constant! It's going to be amazing, enjoy the ride!
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This is why I love maths, why tf is the maccaroni constant the result of such an integral... thank you for blowing my mind papa
im only a high school calculus boi so i have no clue what started happening after two minutes
0:07 when you differentiate e^x
You ever just grind up chalk and snort it
οωό
That smile at 6:30 made me smile so much I have no idea why. It was like I was in class with you lol
:D
Everytime you say "like I said", I understand "Lacazette" :D
"Daddy is a coke head" XDDD
is there an integral this guy's encountered that he can't solve lmao this is nuts
Flammable Maths examples please? ;-)
@@PapaFlammy69 here I panic when I see the integral of a tan(x) boi LMAO
So I was watching this at a low volume with auto-generated English subs.. and at 6:52 the generator translated the "Euler-Mascheroni constant" to Euler-Masha horny constant. Bless the AI for this.. :D
It was all fun and games until the Euler-Mascheroni constant appeared ...
Me : [watching video]
Phone : [suddenly loads high res]
Me : what the hell how did this boi get so smooth
lame not funny
Watching some of the world's gifted minds solve these very hard problems (for me) is just amazing 😱
6:52 turn on closed captioning and see what happened to Masha!
lmao
( ͡° ͜ʖ ͡°)
49992 suscribers now. Omg. Congrats papa!
Papa do the limit as x -> 0 of (x!)^(1/x)
I looked it up and the answer is amaaazing
@@PapaFlammy69 dude ur actually so cool
10:08 Dr. Seuss Math
Very nice video
You learning us with fun and enjoyment keep it sir 👍👍👍👍👍👍
Thank you so much my lovely Papa ❤️
Stabiler Typ bratan!
Dude why are you so cool
I had to write a paper about gamma function and stuff related to it so I just cited you there
thanks papa
GORGEOUS
:)
Isn’t that the digamma function evaluated at one and hence -oilymac?
Did you just say "tchau" at the end? Omg, that was so lovely to hear. I'm brazilian, and "tchau" means "bye" in portuguese, so I noticed that.
💕
I thought he said ciao
Please make a video on proving Stirling's approximation. I found it when solving a sum from n=1 to infinity((nlog(2n+1)/(2n-1)) - 1). I tried to solve it using limit of a sum but failed only stirling's approximation worked.
Thank you papa ;)
Nice.
did you say ciao at the end? lol
6:15 peak quality on the infinity
I need one of those shirts!!
I never closed black pen red pen so fast
The integral of e^cosx, maybe? Can't figure it out
I believe it has a solution in the bessel functions
Arigato Gozaimasu! 🙏
Papa can you do the integral from 0 to infinity of sin x/(x^2+1)? I've been trying to solve it for quite a while and nothing works, not even complex analysis, with more than one contour
Haven't tried it but if you consider x^2+1=(x+i)(x-i) and do partial fractions, you should be able to solve it by complex analysis or Feynman integration
For partial fractions don't you need to have polinomial Over polinomial? That doesn't happen in here
@@pedrolourenco9520 Use partial fractions with 1/(x^2+1), then you have two integrals which you can solve by complex analysis
Nickesponja will try that out and give update
Update: yeah, it was possible to do the partial fractions and it does make sense, but I just thought it didn't work. Besides that though, these two integrals, are more simple than the original one in some ways and more complicated in others and so far it seems as impossible to solve them. So yeah they might be solvable but I don't know anyway of doing it, and yeah I've tried putting Feynman integration in the mix and it didn't work out
Flammable Maths nope you did pretty similar ones like sin x/x(x^2+1) and xsinx/(x^4+1) and others but not this one specifically
That chalk abuse at the end of the proof though 😂
11:21 time to try it without the plus 1 then
top 10 anime fights.
Never clicked on a video as fast
Please send me link
"wE cAN fuBiNi tHIs LImiT"
And also can you try integral x^x dx ?
report your channel for being so cool that it makes other channels look silly
I am selling coke to lawyers
Sounds like easy money
👏
"we can multiply both sides by _______ beCAuSe iTS noT eqUaL tO zErO"
Gamma of z slapped by a flammable coke head XD
They should call L'Hopital's rule Bernoulli's rule since Johann Bernoulli actually discovered it and L'Hopital took the credit for himself.
he paid Bernoulli to get credit so it is fair
Integaral
Sir i am having problem in finding the roots of x^3+48x^2+49x+1
Please help
mr. papa, help me, I'm Brazilian and I don't know how I should pronounce the name of Johann Sebastian Bach, help me out!
@@PapaFlammy69 well, yeah, it's because the audio is something baar instead of like bah, is that right?
@@PapaFlammy69 got it, thx!
Say-bust-a-nut Bach
0:15 when you smell your girl the first time
That’s a little bit disturbing
Good intro otherwise 😂
0:07 When you integrate by parts sinxcosx
why
@@ele2735 When you integrate it by parts the same integral appears again
integeralë : u can’t do ipp
ęulêr nigga : usee digamma boi
integralê : o no
(-)MACARONI Constant DROPS
Please give the proof of pi that pi is irrational
Taek meh to the L'Hospital, papa! d/dx e^x
i like you 🙂 you're awesome 😍
Let's lest
Oily macaroni
Don't know how to evaluate the integral? No problem let it be equal to a constant, then the integral is equal to the constant we defined previously, DONE.
Sou ka....
Kimochi desu.
4:47 f bomb
0:23 when the German inside you think back to the good old days. And you can't hide it so you need to make an excuse...
Is this a jojo reference?
'Maskeroni', not 'Masheroni'
Macaroni*
Daddy? Father Flammable.
3rd comment so ill take this opportunity to criticise the current state of math memes because they are WEAK AF and very repetitive