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Find the points on the graph of f(x)=2x^3+12x^2-126x+12 where the tangent is horizontal. List the x-values of these points.
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The derivative of f gives you the slope of any tangent line along it. A line with slope zero is a horizontal line. So you want to find where f'(x)=0 (where the slope of the tangent line is horizontal).
So find f'(x) first, are you comfortable with the power rule? :)
6(x^2+4x-21)?
yah looks good! c:
now what
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So you found an equation for the slope of a tangent line. Now we need to know where the graph has a slope of 0. Let f'(x)=0 ---> 0=6(x^2+4x-21) andddd solve for x
-7 and 3... thanks! :)
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