Find the equation for the normal line to f at the point (-4, f(-4)). f(x)=-3-2x^3
didn't we just do this one?
slightly diff
more elevation on the question tier :)
I got y+125=(-1/96)(x+4)
haha
once you guys explain, I have to check if I understand by doing another example
getting it correct is one thing, understanding another
f(-4)=-3-2(-4)^3 f'(x)=-6x^2; f'(-4) = -6(-4)^2 solve these and your good to go really
steps exactly the same as before. find \[f(-4)\] for the second coordinate \[f'(-4)\] for the slope and then take the negative reciprocal for the slope of the perpendicular line etc
f(-4) = 125; f'(-4) = -96 right?
y = -(1/-96)(x+4)+125 is how to fill in the equation, then simplify as need be
yes -96
and 125
does that mean I was wrong?
equation of the normal at x=-4 is: y = (1/96)x +3001/24 if I did it right
can you do it in the other form too pls: is y +125 or y - 125? etc
y - 125 = m(x+4) ; where m = (1/96)
i sm not minus?
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