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Use the following function \[g(x)=x^3-(-3x^2)-9x-7\] Determine the (x, y) coordinate for all local minima and maxima.
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\[g'(x)=3x^2+6x-9\]\[g'(x)=0 , x=-3, 1\] ^ known from previous work regarding this function
Use the signs to the left and the right of the zeros Consdering x = -3, left and right signs are + , - This means point (-3, f(-3)) is a local maxima. Considering x = 1, left and right signs are - , + This means point (1, f(1)) is local minima.
local maxima (-3, 20) local minima (1, -12)
@Loser66 hihihi
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