Anyone know how to solve improper integrals ?
\[\int\limits_{0}^{2}\frac{ 1 }{ u }-\frac{ 1 }{ u^5 }\]
Didn't you get help on this like three times?
yes, but since the answer is something like minus infinity or something he doesn't believe us
Integral doesn't converge then.
Not on the part that I needed help on, nobody helped me solve the improper part
The integral converges! It goes to negative infinity, or infinity, w/e!
\[\ln|0| - \frac{ -1 }{ 4(0)^4 }\] That's the puzzling part for me
I need to know how to deal with that, so I can do the other ones later.
@iPwnBunnies can you explain how to go about simplifying that?
I'm shaky on this subject. But I believe you have to find the limit as x approaches 0 for the latter half of the definite integral.
But it should be infinity or so, so the integral converges.
ln 0 can't be solved, that's why the integral does not converge, the end result is negative infinity, there's nothing more to it.
Omg I screwed up my vocab bad here. Right, the integrals DIVERGES.
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