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Integral of x=y^2?
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(1/3)y^3
with respect to x *
oh so then is the question integral sqrt(x) dx ?
\[x=y^2\] \[\int x\text dx=\int y^2\text dx\] \[\frac {x^2}2=y^2x+c\]
hmmm i think have made a false assumption \(y=y(x)\)
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\[y^2=x\]\[y=\pm \sqrt x\] \[\int y\text dx=\int\pm\sqrt x\text dx\]\[xy=\pm\int x^{1/2}\text dx\]\[xy=\pm \frac{x^{3/2}}{3/2}+c\]\[xy=\frac 23x^{3/2}+c\]\[y=\frac 23 x^{1/2}+c\]\[y=\frac 23 \sqrt{x}+c\]
ops \[xy=\pm\frac 23 x^{3/2}+c\]\[y=\pm\frac 23\sqrt x+\frac cx\]
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