Recent content by Naii

integrals were only one side of the equation

let's close this with the correct answer which solves my equation i had, and it works like i thought with that -ln thing... as i said right at the begining, i knew the answer already and i did it correctly... and i know that these absolute braclets are useless, but it was torn out of the...

:D well... I'm just fighting this: e^{-ln|x^{2}+1|}=\frac{e^{0}}{e^{ln|x^{2}+1|}}=\frac{1}{|x^{2}+1|} any if this is correct? o.O I'm not sure, that minus is uggly... whatever, i'll continue and see the result check if it is correct :)

*sigh* if you take it simple way, it is correct... if you want to digg in and know the answer for any e^f(x) ... you have a problem :) I've got here one problem I'm trying to figure out right now too, it's something like this: \int{e^{\int{\frac{2x}{x^{2}+1}}dx}\int{4xe^{2x^{2}}dx}}dx and...

You've not done any mistake, you're right in both cases... it's 100% correct and if somebody is interested in fighting, i suggest them to visit university classes... It is correct and it's the same.