\( \int e^x dx\)
nin i will whip you
@AravindG
June 12, 2016 official date
e^x d what
its a cover up c: isnt that right poopie? -_-
@Astrophysics I agree with your answer
But in any case, \[\int\limits e^x dx \] we can use a series expansion since \[e^x = \sum_{n=0}^{\infty} \frac{ x^n }{ n! } = 1+x +\frac{ x^2 }{ 2! }+\frac{ x^3 }{ 3! }+...\] so if I remember correctly now you can integrate and you will get \[e^x+C\] back woo hoo!
proof of what that integral of e^x is e^x @mayankdevnani ?
wait ! let me explain you better !
mayank, stop spamming my post :(
nin you got your answer
^^ and i see you already medalled c; therefore you can close it now :D
Or you can use derivatives and prove it
I think I was thinking \[\int\limits e^{x^2} dx \] it's been a whileeee, but I guess you can still use series, but I don't think there is a need to as you can use derivatives/ graphs, idk were you looking for something specific? :O
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