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Implicit Differentiation Problem, See comments for formula.
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\[x ^{2}y=-1 \] Find the equation of the tangent line that passes through the points (1,-1)
\[2xy+x^2y'=0\] replace x by 1, y by -1, solve for \[y'\]
I am sure I have the differentiation correct, with; But how do I use this to find the equation of the line?
once you find the slope, use the point-slope formula
Could you refresh my memory on the Point-slope formula?
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\[y-y_1=m(x-x_1)\]
So, because I am tasked to find the slope of the tangent line through (1,-1) Would these coordinates be "x1", "y1"? and if so, what would be "y" and "x"?
I am a little confused because of the two variables.
\[x_1=1,y_1=-1\] m is the slope you need to find from implicit differentiation
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