Let f(x)=4+12x−x^3. Find (a) the intervals on which ff is increasing, (b) the intervals on which ff is decreasing, (c) the open intervals on which ff is concave up, (d) the open intervals on which f is concave down, and (e) the x-coordinates of all inflection points.
(a) f is increasing on the interval(s) =
(b) f is decreasing on the interval(s) =
(c) f is concave up on the open interval(s) =
(d) f is concave down on the open interval(s) =
(e) the xx coordinate(s) of the points of inflection are =
Notes: In the first four boxes, your answer should either be a single interval, such as [0,1), a comma separated list of intervals, such as (-inf, 2), (3,4], or the word "none".
In the last box, your answer should be a comma separated list of xx values or the word "none".
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