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2x^2 - 3xy - y^3 = 1.
a) Verify the slope is dy/dx=(4x-3y)/(3x+3y^2)
b) Find the point on C where the curve has a horizontal tangent line.

need help with part bSuppose curve C is defined by the relation 2x^2 - 3xy - y^3 = 1.
a) Verify the slope at any point on C is dy/dx=(4x-3y)/(3x+3y^2)
b) Find the point on C where the curve has a horizontal tangent line.Justify your answers.



I did part a.For part b I set the numerator equal to zero and got x=3/4y. I plugged it in to the original equation and got -y^3-18/16y^2-1=0. If i plug this into the cubic equation i get the square root of a negative. Where is my mistake?

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If I remember correctly, and I don't remember what it is, but I think there is a standard equation for tangent of line using dx/dy. Sorry but I hope it helps.

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Asking for help on math home work :P

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the points are (2,-3)

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