Question: 2 (1 point) Find the absolute maximum and minimum values of f(x) = 8x x over the closed interval [0, 7]. absolute maximum is ===

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2 (1 point) Find the absolute maximum and minimum values of f(x) = 8x x over the closed interval [0, 7]. absolute maximum is === and it occurs at x = === absolute minimum is 555 and it occurs at x = 555 Notes: If there is more than one x value, enter as a comma separated list. (1 point) Find the extreme values of the function f on the interval [3, 1]. If an extreme value does not exist, enter DNE . f(x) = 2 5x2 Absolute minimum value: ::: Absolute maximum value: ::: (1 point) Find the extreme values of the function f on the interval [5, 13]. If an extreme value does not exist, enter DNE . f(x) = x4 72x2 + 6 Absolute minimum value: ::: Absolute maximum value: ::: (1 point) Find the extreme values of the function f on the interval [0.1, 6]. If an extreme value does not exist, enter DNE 2 f(x) = x2 + .1: Absolute minimum value: ::: Absolute maximum value: ::: (Round to three decimal places as needed.)
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