To determine the range of the graph provided, we need to identify the set of all possible $y$-values (vertical axis values) that the graph can take.

From the image, we can observe the following:

1. Highest Point: The highest point on the graph appears to be around $y = 2$.
2. Lowest Point: The lowest point on the graph reaches approximately $y = -11$.

Given these observations, the range of the graph can be described as all $y$-values from the lowest point to the highest point.

Conclusion

The range of the graph is:
$[-11, 2]$

Would you like a detailed explanation of how to determine the range of a function from a graph?

Related Questions:

1. What is the domain of this graph?
2. How do you determine if a graph is a function?
3. What is the difference between range and domain in a graph?
4. How would the range change if the graph were shifted upwards?
5. Can a graph have an infinite range?

Tip: When determining the range, always look for the lowest and highest points on the graph.