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how do we integrate (y^(1/2))/(y+1)
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what is this geometry
Change the variable to \[ u=\sqrt y\\ du= \frac {dy}{2 \sqrt y}\\ dy =2 \sqrt y du= 2 u du\\ \]
\[ \int \frac{\sqrt{y}}{y+1} \, dy=\int\frac{2 u^2 du}{u^2+1}=\\ \int\left(2-\frac{2}{u^2+1}\right)du= 2 u - 2 \tan^{-1}u + C\\ 2 \sqrt{y}-2 \tan ^{-1}\left(\sqrt{y}\right)+C \]
thank u that helps me ;-)
YW
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