To find the value of $f(-2)$ from the graph:

1. Locate $x = -2$ on the $x$-axis.
2. Move vertically to the point on the curve where $x = -2$.
3. Observe the $y$-coordinate of this point, which represents $f(-2)$.

From the graph, when $x = -2$, the corresponding $y$-value on the curve $y = f(x)$ is $y = 5$.

Answer:

$f(-2) = 5$

Would you like further details on this solution or have any questions?

Here are some related questions to deepen understanding:

1. What is the value of $f(2)$ based on this graph?
2. How can you determine if the function $f(x)$ is even or odd by examining the graph?
3. What is the minimum value of $f(x)$ on this graph?
4. How would you describe the symmetry of the function $f(x)$ shown?
5. At what points does $f(x) = 0$ on this graph?

Tip: When finding $f(x)$ values from a graph, always look for the $y$-coordinate corresponding to the given $x$-value.