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2) Suppose that for a certain twice-differentiable function g , the following are true: g'(2) = 0 , g(2) = -4 , g'(-8) = 0,
2) Suppose that for a certain twice-differentiable function g , the following are true: g'(2) = 0 , g"(2) = -4 , g'(-8) = 0, g"(-8) = 10, g'(6) = 0, and g"(6) = 6. a) List the given critical points of g in increasing order: b) List all of the domain values at which g has a local minimum. Justify your answer with a statement about concavity. If there are no local minimums, then say so. c) List all of the domain values at which g has a local maximum. Justify your answer with a statement about concavity. If there are no local maximums, then say so
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