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Use implicit differentiation to find the slope of the tangent line to the curve xy^3+xy=10 at the point (5,1)
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I already did the implicit differentiation and got \[\frac{ -y^3+y }{ 3xy^2+x }\]
check the minus sign on the top of the fraction
Should it be positive?
\[\dfrac{dy}{dx} = -\dfrac{ y^3+y }{ 3xy^2+x }\]
Okay gotcha, I'm just not sure where to go from here
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plug in x and y ??
ohh okay i using my original equation which was giving me the wrong answer but I got it now! Thanks!!
try out the Implicit Function Theorem: \(\dfrac{dy}{dx} = -\dfrac{f_x}{f_y}\) :-))
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