6. Approximate the critical numbers of the function shown in the graph. Determine whether the function has a relative ma

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6. Approximate the critical numbers of the function shown in the graph. Determine whether the function has a relative ma

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6 Approximate The Critical Numbers Of The Function Shown In The Graph Determine Whether The Function Has A Relative Ma 1
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6 Approximate The Critical Numbers Of The Function Shown In The Graph Determine Whether The Function Has A Relative Ma 2
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6. Approximate the critical numbers of the function shown in the graph. Determine whether the function has a relative maximum, a relative minimum, an absolute maximum, an absolute minimum, or none of these at each critical number on the interval shown. 5 points a. Approximate the critical numbers. Critical numbers: 2! b. List the critical numbers at which each phenomenon occurs. If an answer does not exist, write DNE. Relative maxima at x = Relative minima at x = 2 Absolute maxima at x = Absolute minima at x = =

7. Find the derivative of the following algebraically using the rules of differentiation (6+6) = 12 points a. g(x) = v*(x2 + 8) + arcsin(3x) with respect to x b. H(t) = C:) +1 with respect to t
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