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There is a following example in one of the 18.01 lectures: y^4 + xy^2 - 2 = 0 y' = -y^2 / (4y^3 + 2xy) What is the reason that y does not get cancelled?
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\[4y^3\frac{dy}{dx}+(2xy\frac{dy}{dx}+y^2)=0 \] \[\frac{dy}{dx}(4y^3+2xy)+y^2=0\] \[y'=\frac{-y^2}{4y^3+2xy}\]
Ye, hence the question why we are not cancelling one of the "y" in the right hand side.
Oh you can cancel
there's nothing wrong but leaving this form is the same
because if they canel and when intergrating it,it is not going to give you the original equestion
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Its the same
Thanks, that's what I thought initially. Just felt weird that no one asked this at the lecture, like I was missing something obvious.
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