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Find the area: \(\Huge \int\limits_{0}^{\pi/8} \sqrt{\tan x} dx\) NOTE: Inky wants to inform you that this IS a troll question. You can choose to answer it, but it's definitely not worth inky's homework credit or inky's test grade.
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let tan(x) = u^2 dx = u/sqrt(1-u^2) du
*2udu/sqrt(1-u^2)
the hard part is the partial fractions :3
the indefintie integral appears to be in closed form. \[ \frac{2 \tan ^{-1}\left(\sqrt{2} \sqrt{\tan (x)}+1\right)-2 \tan ^{-1}\left(1-\sqrt{2} \sqrt{\tan (x)}\right)-\log \left(\tan (x)+\sqrt{2} \sqrt{\tan (x)}+1\right)+\log \left(\tan (x)-\sqrt{2} \sqrt{\tan (x)}+1\right)}{2 \sqrt{2}} \]
okay, you tried hard enough.
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haven't ... just woke up.
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