Sketch the graph of a single function f(x) that satisfies all of the following conditions. Label all local extrema, inflection points, and any asymptotes. Afterwards, explicitly state the intervals where f is increasing, decreasing, concave up, and concave down. It is especially important to show all your work as in lecture to receive full credit. ● . f is continuous and differentiable on (-∞0,00) f'(x) = 2x46x² ● f'(x) = 8x³ - 12x f(0) = 1 . f does not have any horizontal asymptotes

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