you can click on the magnifying glass on the bottom right corner of the graph to enlarge it. f has local…

you can click on the magnifying glass on the bottom right corner of the graph to enlarge it. f has local maximum value(s) 3.29 at x = -2.3. f has local minimum value(s) 0 at x = 0. increasing on: ( - ∞,-2),(0,3) x invalid interval notation. give your answer in interval notation. be sure to use open intervals. use a comma between multiple intervals.

you can click on the magnifying glass on the bottom right corner of the graph to enlarge it. f has local maximum value(s) 3.29 at x = -2.3. f has local minimum value(s) 0 at x = 0. increasing on: ( - ∞,-2),(0,3) x invalid interval notation. give your answer in interval notation. be sure to use open intervals. use a comma between multiple intervals.

Answer

Explanation:

Step1: Recall increasing - interval concept

A function (y = f(x)) is increasing on an interval if for any two points (x_1) and (x_2) in the interval with (x_1<x_2), we have (f(x_1)<f(x_2)).

Step2: Analyze the graph

Looking at the graph, the function is increasing when moving from left - to - right and the (y) - values are getting larger. The function is increasing on the intervals ((-\infty,- 2)) and ((0,3)).

Answer:

((-\infty,-2),(0,3))