The graph shows a piecewise linear function $y = f(x)$. You are asked to find the value of $f(-2)$.

To do this, we will:

1. Locate $x = -2$ on the x-axis.
2. Find the corresponding y-value where the function intersects the line above or below $x = -2$.

Upon examining the graph, when $x = -2$, the corresponding y-value is $y = -2$.

Thus, $f(-2) = -2$.

Would you like a further breakdown of this solution?

Here are 5 related questions:

1. What is the value of $f(0)$ based on the graph?
2. What is the slope of the function in the region where $x < 0$?
3. How can we determine the equation of the line for $x > 0$?
4. What happens to $f(x)$ as $x$ approaches 10?
5. How does symmetry in the graph help predict values of $f(x)$?

Tip: To analyze graphs, always check where the function intersects the x- and y-axes as key reference points!