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Implicit Differentiation. x^3 +y^3 =24xy.
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I ended up with, but its not correct. Not sure what i did wrong. \[y'= \frac{ -3x+24y }{ 3y-24x} \]
Woops i ignored the squares....
\[\large x^3 +y^3 = 24xy\]\[\large \frac{dx}{dy} = 3x^2 + 3y^2 y' = 24(y +xy')\]
3x^2+3y^2(dy/dx)=24(x dy/dx + y)
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xD
I caught my own mistake on this one.
aw too slow on my phone
Mwuahahaha
I'm to tired for this, been doing calc all day lol. Sorry. Thanks for the race responses though : )
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\[\large \frac{dx}{dy} = 3x^2 + 3y^2 y' = 24(y +xy')\]\[\large 3x^2 y' -24xy' = 24y -3x^2 \]\[\large y' = \frac{24y - 3x^2}{3x^2 -24y}\]
Then divide out 3 from everything to simplify. I got it!!
\[\large y' = \frac{24y - 3x^2}{3x^2 -24y}\]\[\large y'=\frac{8y -x^2}{x^2 -8y}\]
Yup yup!
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