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Find the antiderivative of: ln/√ y
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(x(log(x)-1)/ √y) + C
\[y*\ln \sqrt{y} -0.5*y\]
what is the problem? can you use the equation editor please?
\[\int\limits_{4}^{9} \ln(y)/\sqrt{y}\]
Here's the indefinite integral: integration by parts\[u=\ln y\]\[dv=y^{-1/2}\]\[\int y^{-1/2}\ln y=2y^{1/2}\ln y-\int2y^{1/2}\cdot(\frac1y)dy\]\[=2y^{1/2}\ln y-2\int y^{-1/2}dy=2y^{1/2}\ln y-4y^{1/2}+C\]\[=2\sqrt y(\ln y-2)+C\]with the definite integral you would just evaluate at the end and remove the C
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