Let's analyze the graph to address the questions:

1. Evaluate $f(2)$:

   • From the graph, locate the point where $x = 2$. It looks like the function value $f(2)$ is approximately 1.

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

   • To solve $f(x) = 2$, find the $x$-values where the graph crosses $y = 2$.
   • From the graph, this happens at two points: one around $x = 0$ and the other around $x = -4$.

Thus:

• $f(2) = 1$
• $f(x) = 2$ at $x = 0$ and $x = -4$.

Would you like a more detailed explanation of how these values were obtained?

Here are 5 related questions to expand your understanding:

1. What happens to $f(x)$ as $x$ increases beyond 5?
2. Can you estimate $f(-2)$ from the graph?
3. How does the graph behave as $x \to -\infty$?
4. What is the slope of the graph between $x = 1$ and $x = 3$?
5. What are the $x$-intercepts of the graph?

Tip: Always check if a function is increasing or decreasing by looking at the slope (positive for increasing, negative for decreasing).