Consider the function graphed at right. The function has a maximum of 1 at x = -1 The function is increasing on the interval(s): (-?, -1] The function is decreasing on the interval(s): [-1, ?)
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Consider the function in the graph to the right. (2 points each part) The function has a maximum of at x = The function has a minimum of at x = NOTE: The left end goes to -infinity (x → -∑) and the right end goes to infinity (x → ∑). The function is increasing on the interval(s): The function is decreasing on the interval(s):
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The function graphed above is: - Increasing on the interval(s) - Decreasing on the interval(s)
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Use the given graph of $y=f^{\prime}(x)$ to find the intervals on which $f$ is increasing, the intervals on which $f$ is decreasing, and the x coordinates of the local extrema off. Sketch a possible graph of $y=f(x)$.
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