Complex Analysis: A Cute Integral

We are back! Actually not quite yet. I still need to study for exams first, but here's a complex analysis treat for everyone who's been waiting. Hopefully this will suffice for the next few weeks XD

Пікірлер: 12

  • @user-wu8yq1rb9t
    @user-wu8yq1rb9t8 ай бұрын

    Finally ... The King of Complex Analysis on KZread Is Here . I was watting for long time (I missssssssseeeed you) !

  • @Decrupt
    @Decrupt8 ай бұрын

    Complex analysis ftw!

  • @sergpodolnii3962
    @sergpodolnii39628 ай бұрын

    This episode is a banana)

  • @Anonymous-Indian..2003
    @Anonymous-Indian..20038 ай бұрын

    Life is very complex......... We have to study mathematics for understanding it

  • @user-injective
    @user-injective8 ай бұрын

    Welcome back

  • @gileadlevy9055
    @gileadlevy90558 ай бұрын

    King!

  • @Anonymous-Indian..2003
    @Anonymous-Indian..20038 ай бұрын

    Mah bro came back 🎉

  • @AliAkl-un2ys
    @AliAkl-un2ys2 ай бұрын

    Hi can you solve zeta(3)

  • @froggieperi5534
    @froggieperi55348 ай бұрын

    sorry but you are the real cutie here :-)

  • @frankargenti
    @frankargenti8 ай бұрын

    around min 20 .... you cannot say from -pi/4 to pi/4 --- that implies that you have already solved the limit over that section of integral -You can ofc but you need to prove the continuity of I[f(theta)]

  • @rayrash1
    @rayrash17 ай бұрын

    (-i \pi/4)^2 = - \pi^2/16 and not \pi^2/16. This changes your final result to - \pi^3/48.