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Using implicit differentiation, find the slope of the tangent line to the curve -4x^2+2xy−6y^3=−576 at the point (8,4)
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\[8x+2xy'+2y-18y^2y'=0\]
solve for y'
then replace x by 8 and y by 4
\[8x+2y=18y^2y'-2xy'\] \[8x+2y=(18y^2-2x)y'\] \[y'=\frac{8x+2y}{18y^2-2x}=\frac{4x+y}{9y^2-x}\]
Plugged in the values and it didn't work. Are you sure about the derivative? isn't it -8x+2xy′+2y−18y2y′=0 ?
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