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how to find the equation of a line perpendicular to Y=3x^2-4
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It will change depending on the point to which you want it to be perpendicular.
Suppose you want it to be perpendicular at \((x_0,y(x_0))\)
oh yeah, at the point (2,1) sorry
Find the instantaneous with the derivative. To make it perpendicular, you invert it and multiply it by negative one.
So the slope is: \[ m = -\frac{1}{y'(2)} \]
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Using slope point formula: \[ (y-y_0) = m(x-x_0) \]In this case we have: \[ y-1 = \frac{1}{f'(2)}(x-2) \]
I changed to \(f\) because in this case \(y\) is the perpendicular line, while I want \(f\) to represent our original curve.
Perfect. Thank you!
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