QuestionConsider the function in the graph to the right. The function has a relative maximum of $\qquad$ at $x=$ $\square$ The function has a relative minimum of $\square$ at $x=$ $\square$ The function is increasing on the interval(s): $\square$ The function is decreasing on the interval(s): $\square$ The domain of the function is: $\square$
The range of the function is: $\square$ For increasing and decreasing, separate multiple intervals with commas.

Studdy Solution
Define the range of the function. Based on the y-axis range and the relative maximum and minimum points, the range is $[-3, 7]$.
The function has a relative maximum of $7$ at $x = 0$.
The function has a relative minimum of $-3$ at $x = -7$.
The function is increasing on the interval(s): $(-7, 0)$.
The function is decreasing on the interval(s): $(-10, -7), (0, 10)$.
The domain of the function is: $[-10, 10]$.
The range of the function is: $[-3, 7]$.