To solve for $f(g(3))$ using the table provided:

1. First, find the value of $g(3)$. Looking at the column for $g(x)$, when $x = 3$, we see that $g(3) = 2$.

2. Now, substitute this value into the function $f(x)$. We need to find $f(2)$. From the column for $f(x)$, when $x = 2$, we have $f(2) = 8$.

Therefore, $f(g(3)) = f(2) = 8$.

Let me know if you'd like more details or have any questions!

Related Questions:

1. What is the value of $f(g(1))$?
2. How would you calculate $g(f(2))$?
3. What is $f(g(4))$?
4. Can you find $g(f(3))$?
5. What is the relationship between the functions $f(x)$ and $g(x)$?

Tip:

When working with composite functions like $f(g(x))$, always find the inner function first, then substitute the result into the outer function.