(a) Using a graphing utility, graph f(x) = x3 − 4x for −3<x<3.
(b) Find the x-intercepts of the graph of f.
(c) Approximate any local maxima and local minima.
(d) Determine where f is increasing and where it is decreasing.
(e) Without using a graphing utility, repeat parts (b) – (d) for y = f(x − 4).
(f) Without using a graphing utility, repeat parts (b) – (d) for y = f(2x).
(g) Without using a graphing utility, repeat parts (b) – (d) for y = −f(x).
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