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6 Nov 2019
h(x) = x3 / x2 - 4 Use Maple to graph each function, its first derivative and second derivative on the same coordinate plane. Highlight the function (in yellow), the first derivative (in green) and the second derivative (in pink). Your instructor should have all these colors. Then for each function identify the following: The domain and range x and y intercepts any asymptotes: horizontal, vertical or slanting if (they exist) f'(x), g'(x), h'(x) all critical numbers and whether each is a maximum or a minimum or neither intervals where the function is increasing or decreasing f''(x), g''(x), h''(x) all critical numbers and whether each is an inflection point or not intervals where the function is concave up or concave down Show transcribed image text
h(x) = x3 / x2 - 4 Use Maple to graph each function, its first derivative and second derivative on the same coordinate plane. Highlight the function (in yellow), the first derivative (in green) and the second derivative (in pink). Your instructor should have all these colors. Then for each function identify the following: The domain and range x and y intercepts any asymptotes: horizontal, vertical or slanting if (they exist) f'(x), g'(x), h'(x) all critical numbers and whether each is a maximum or a minimum or neither intervals where the function is increasing or decreasing f''(x), g''(x), h''(x) all critical numbers and whether each is an inflection point or not intervals where the function is concave up or concave down
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