To find $f(-5)$, we need to locate where $x = -5$ on the graph and then find the corresponding $y$-value for that point.

1. Looking at the graph, $x = -5$ is to the left of the origin. Following the line that passes through $x = -5$, we see that the corresponding $y$-value is located at 0.

Thus, $f(-5) = 0$.

Would you like further explanation on how to interpret these types of graphs, or do you have other questions? Here are 5 related questions you might find helpful:

1. What is the range of the function shown in the graph?
2. Can you identify the domain of the function?
3. What is the value of $f(0)$ based on the graph?
4. How do we determine if the function is increasing or decreasing?
5. What are the intercepts of the function?

Tip: When reading a graph, always make sure to clearly match the $x$-coordinate to its corresponding $y$-value, especially if the graph involves multiple segments or discontinuities.