Let's analyze the graph and the questions:

1. Evaluate $f(2)$:

   • Looking at the graph, when $x = 2$, the function value $f(x)$ corresponds to a $y$-value of approximately 4.
   • So, $f(2) = 4$.

2. Solve $f(x) = 2$:

   • To solve $f(x) = 2$, we look for the $x$-value where the function reaches a $y$-value of 2.
   • From the graph, this occurs at $x = 0$.
   • Therefore, $x = 0$ when $f(x) = 2$.

Summary:

• $f(2) = 4$
• $f(x) = 2$ at $x = 0$

Would you like further details or clarification on this?

Here are five related questions:

1. What is $f(1)$ based on the graph?
2. What happens to $f(x)$ as $x$ increases beyond 5?
3. Is the function $f(x)$ increasing or decreasing for negative $x$?
4. Can you estimate $f(-1)$ using the graph?
5. How would you describe the general shape of the function?

Tip: When solving graph-based problems, always check key points and trends in the graph for accuracy.