checking my work on this. I barely have any clue about this.
\[\int\limits_{ }^{ } \int\limits_{ }^{ }~\frac{x^4}{x+1}~dx~dx\]
Do I integrate x^4/(x+1) once and then integrate it again ?
I don't think I've seen this, but it's possible. Just integrate with respect to x twice.
\[\frac{x^5}{5}\ln(x+1)+C\] is for the first integral
That's not the integral . .-.
It's something nasty, apparently. Not too certain which method to use.
\[\frac{x^6}{30}[(x+1)\log(x+1)-x]Cx\]??
Right ?
No, I think the first integral is wrong anyway. :3 This problem is cray.
I used u substitution for the bottom, which made the bottom be ln(x+1), and the top is easy (more or less). For the first integ.
Nuuu, it's not. The top is to the power of 4. U-sub wouldn't work. /).(\
okay, I'll ask my teacher.... tnx 4 helping
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