Integration with Taylor Series is Dope

[@chrisjuravich3398]

Very nice, Prof PK. Pierre and I spent part of our lunch yesterday looking at this problem.

[@drpkmath12345]

That's awesome to hear! Haha, lunch time integration sounds like a great time 👍👍👍

[@mathnerd5647]

Tremendous problem and explanation professor

[@Min-cv7nt]

This is very nice indeed professor

[@drpkmath12345]

Thank you kindly👍👍👍

[@doctorb9264]

Excellent presentation.

[@drpkmath12345]

Thank you so much for your support👍👍👍

[@iqtrainer]

I like this one better than Feynmans trick🎉

[@drpkmath12345]

Haha thanks a lot my friend👍👍👍

[@MrGLA-zs8xt]

This one is so nice professor

[@drpkmath12345]

Thanks a lot my friend👍👍👍

[@CamiKite]

It's much easier to first use a substitution u=ln(x), and then using taylor series of sin(u). You end up directly with a sum of gamma functions which gives you the (2n)!, et voilà !

[@drpkmath12345]

Nice! Thanks for sharing👍👍👍

[@RenwickTJ]

awesome

[@drpkmath12345]

Thanks a lot my friend👍👍👍

[@alexchan4226]

1, 0 , sin(ln 1), ln 1, sin 1 (scientific solution）

[@MrGLA-zs8xt]

Alex the stupiiiiidddddddddd Chan

[@Min-cv7nt]

Alex the crasey chan

[@domedebali632]

Alex the out of mind Chan

[@MrGLA-zs8xt]

Alex the mess chan