The graph you've provided shows a curve representing a function $f(x)$. Your question asks for the value of $f(2)$.

Looking at the graph, the red point at $x = 2$ corresponds to the function value $f(2)$. The red dot is placed at $y = 2$, which implies that $f(2) = 2$.

Final Answer:

$f(2) = 2$

Would you like more details or have any questions?

Here are five related questions for deeper understanding:

1. What is the value of $f(0)$ from the graph?
2. How can you find the x-values where $f(x) = 0$ from the graph?
3. What are the local maxima and minima in this graph?
4. Is this function continuous? If so, at what points could it potentially be non-differentiable?
5. How would you determine the intervals where the function is increasing or decreasing?

Tip: When reading graphs, always focus on key points like intercepts, maximum/minimum points, and where the graph changes direction.