Question

part: 1 / 2
part 2 of 2
the function has no relative minimum.
the function has one relative minimum.
the function has two relative minima.
a relative minimum occurs at the point(s) (-2, -2)(1, -2).
the function has no relative maximum.
the function has one relative maximum.
the function has two relative maxima.
a relative maximum occurs at the point(s)

Explanation:

Step1: Analyze relative minima

From the first - part information, we know the function has two relative minima at $(-2,-2)$ and $(1,-2)$.

Step2: Analyze relative maxima

We need to determine the number and location of relative maxima. Since no information about the function's derivative or graph is given other than the relative - minima information, we assume based on the multiple - choice options. If the function has two relative minima, and we consider the general behavior of a function, we may need to check if there are relative maxima. But without further details about the function, we can only go by the options. If the function is such that it has a typical up - down behavior, we need to find the points where the function changes from increasing to decreasing. Since no such points are indicated in the problem description other than the relative minima, we assume the most likely answer based on the options.

Answer:

The function has no relative maximum.