The problem asks to determine the interval(s) where the given function is strictly decreasing. Here's how we approach this:

1. Inspect the Graph: Look at the segments of the function to identify where the function decreases (i.e., as $x$ increases, $y$ decreases).

From the graph:

• The function decreases in the interval $(-5, -3)$ and also in the interval $(0, 2)$.

2. Write the Answer:

• Combine the intervals of decrease: $(-5, -3), (0, 2)$.

Let me know if you need further clarification or detailed steps on how I identified these intervals.

Related Questions:

1. What does it mean for a function to be "strictly decreasing" versus "decreasing"?
2. How do you describe the behavior of a function in terms of increasing and decreasing intervals?
3. Can a function be both increasing and decreasing at a specific $x$-value?
4. How does differentiability relate to increasing or decreasing intervals of a function?
5. What tools can you use to find decreasing intervals algebraically without a graph?

Tip: Always look for segments where the slope is negative (function decreases) and describe them using open intervals where applicable.