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x^3 = (2x-y)/(x+3y) solve for dy/dx
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\[x ^{3}\left( x+3y \right)=2x-y,x ^{4}+3x ^{3}y=2x-y,3x^3y+y=2x-x ^{4}\] \[y \left( 3x^3+1 \right)=2x-x^4\] \[y=\frac{ 2x-x^4 }{ 3x^3+1 }\] \[\frac{ dy }{dx }=\frac{ \left( 3x^3+1 \right)\left( 2-4x^3 \right)-\left( 2x-x^4 \right)\left( 6x \right) }{ \left( 3x^3+1 \right)^2}\] simplify it.
write 9x^2 in place of 6x
wow that is way off than what I thought
okay so far I have -16x^3 - 15 x^6 +2 / (3x^2 +1)^2
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