To solve this problem, we need to read the values of the function $f(x)$ from the graph for specific points.

Let's analyze the graph:

The question asks for:

1. $f(0)$
2. $f(1)$
3. $f(2)$

Reading values from the graph:

1. $f(0)$: At $x = 0$, look at the point where the curve crosses the y-axis. The y-value is approximately 5. $f(0) = 5$

2. $f(1)$: At $x = 1$, the graph shows the curve going up, and the y-value at this point appears to be around 9. $f(1) = 9$

3. $f(2)$: At $x = 2$, the y-value is approximately 3. $f(2) = 3$

Final Answers:

• $f(0) = 5$
• $f(1) = 9$
• $f(2) = 3$

Let me know if you need further details or have any questions!

Here are some follow-up questions for better understanding:

1. How do we identify the y-values of a graph at specific x-values?
2. What are the common types of functions that can be graphed, like the one shown?
3. How can a graph help determine whether a function is increasing or decreasing at certain intervals?
4. What is the significance of the x-axis and y-axis in function graphs?
5. Can you explain how intercepts are identified on a function graph?

Tip: Always check if the graph has distinct points or intervals where the slope changes, as these indicate important features of the function (e.g., maxima, minima).