The Dazzling Integration Weapon Leading to an Error Function

[@srikanthtupurani6316]

Most interesting thing about this integral is when we look at the problem it appears like we get a nice solution.but we end up with a solution involving err function.

[@drpkmath12345]

Yes thats right. Thanks for your comment👍👍👍

[@redroach401]

When I looked at the answer, I was so happy to see I finally solved one of your problems but unfortunately, I have a factor of negative 1 and I'm not sure why. I did it a bit differently, I divided both sides by e in the beginning and also I did t^2 in the exponent instead of s but it was still I(1). So differentiating that is what gave the factor of -1 like I think in your video as well but I didn't understand how you got rid of it. Thanks for your help.

[@redroach401]

Nvm I relaized I frogot the calculate c and I got epi/2 for it and also it was supposed to be erf(1) not erfc(1) and so my answer was epi/2-epi/2erf(1) which is equivilant tot he correct answer

[@drpkmath12345]

Glad to hear you solved it! Let me know if you need further clarification. 👍👍👍

[@iqtrainer]

You are my inspiration professor🎉

[@drpkmath12345]

Thanks a lot my friend👍👍👍

[@mathnerd5647]

The best math youtuber

[@drpkmath12345]

Thanks a lot my friend👍👍👍

[@Min-cv7nt]

Well-made video for sure professor

[@drpkmath12345]

Thank you kindly!👍👍👍

[@MrGLA-zs8xt]

Your explanation is more dazzling professor

[@drpkmath12345]

Thanks a lot my friend👍👍👍

[@domedebali632]

Your video is always dazzling

[@drpkmath12345]

Thanks my friend haha👍👍👍

[@amadeus-1011]

can we get a lesson on the gamma function please?

[@drpkmath12345]

That sounds like a great idea my friend👍👍👍

[@alexchan4226]

pie/2，0

[@Min-cv7nt]

Alex the crazy chan