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I've tried subbing and using the Product Rule here but I cannot get answer in the form the question asks.
\[x^2y\frac{\text dy}{\text dx}=y^2+xy^2+x^2\]
Yea, I let y=zx and using the product rule to get x*dz/dx+z and sub it into original equation.
ok lets do this
i hope it is clear best of luck for rest of your studies
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\[x^2y\frac{\text dy}{\text dx}=y^2+xy^2+x^2\]\[\frac{\text dy}{\text dx}=\frac y{x}+y+ \frac xy\]\[z=\frac yx\qquad y=xz\qquad\frac{\text dy}{\text dx}=z+xz'\] \[z+xz'=z+xz+\frac 1z\]\[xz'=xz+\frac 1z\]\[z'=z+\frac1{xz}\]
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