The question shown in the image asks you to analyze the graph of a function to determine where the function is increasing, decreasing, or constant. Let's go through it step by step:

1. Identifying intervals of increase: The graph shows a function that starts by decreasing and then increases. We need to identify the part where the function is increasing. From the graph, the increase occurs after $x = 2$, where the slope is positive.

   Therefore, the function is increasing on the interval $(2, \infty)$, which corresponds to option C.

2. Identifying constant intervals: A function is constant when the graph is a horizontal line, meaning the function doesn't change its value. In this graph, the function is constant between $x = -2$ and $x = 2$, which is a flat part of the graph.

   Thus, the function is constant on the interval $[-2, 2]$, which corresponds to option D.

Would you like more detailed steps or have any questions about the graph?

Here are 5 related questions to expand on this concept:

1. What is the relationship between the derivative of a function and increasing/decreasing behavior?
2. Can a function have more than one interval where it is constant?
3. What does it mean for a function to be decreasing, and how can we identify that on a graph?
4. How can you determine the maximum or minimum points from a graph of a function?
5. What role do endpoints of intervals play when discussing increasing and decreasing intervals?

Tip: When analyzing a graph, always look for changes in slope to determine increasing or decreasing behavior.