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Did I solve this correctly? IMPLICIT DIFFERENTIATION?
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where's your question, lol.
If \[if~~x^2+xy+y^3=0,~then~~~\frac{ dy }{ dx }=?\]
just a suggestion, but it is usually easier to write \(y'\) instead of all those \(\frac{dy}{dx}\)'s
\[2x+[1*y+x*\frac{ dy }{ dx }]+3y^2*\frac{ dy }{ dx }=0\]
\[2x+y+x*y'+3y^2*y'=0\]
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There you go.
looks good
So send all the stuff that doesn't have a \(y'\) to the other side of the equation.
\[xy'+3y^2y'=-2x-y\]
i like that 1 there too, it is cute
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Now factor our a \(y'\)
\[y'(x+3y^2)=-2x-y\]
Divide to isolate the \(y'\)
\[y'=\frac{ -2x-y }{ x+3y^2 }\]
There you go, your'e done.
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yay ^_^ thanks
yay
now go ahead and find \(y''\)
ok just kidding
lol :D
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