You are asked to evaluate $f(g(3))$ using the graphs of functions $f$ and $g$.

Step-by-step process:

1. Find $g(3)$ from the graph of $g$:

   • Locate $x = 3$ on the graph of $g$.
   • From the graph, at $x = 3$, $g(3) = 2$ (since the point on the graph corresponding to $x = 3$ is $(3, 2)$).

2. Now, find $f(g(3)) = f(2)$ from the graph of $f$:

   • Using $g(3) = 2$, now locate $x = 2$ on the graph of $f$.
   • From the graph, at $x = 2$, $f(2) = 5$ (since the point on the graph corresponding to $x = 2$ is $(2, 5)$).

Thus, $f(g(3)) = 5$.

Would you like more details or have any questions about this problem?

Here are some related questions for further practice:

1. What is $f(g(1))$ based on the graphs provided?
2. Find $f(g(4))$ using the graphs.
3. What is $g(f(3))$ using the graphs?
4. Determine the value of $g(g(5))$.
5. What would $f(f(2))$ be from the graphs?

Tip: For compositions of functions, always work from the innermost function outward!