https://file.aiquickdraw.com/mathbot/file/1729791498830ghz0n695.jpg

To determine the range of the graph provided, we look for the minimum and maximum values of \( y \) that the graph reaches.

From the image:

- The lowest point on the graph is approximately at \( y = -2 \).
- The highest point on the graph is approximately at \( y = 9 \).

Thus, the range of the function is:

\[
[-2, 9]
\]

This means the \( y \)-values of the graph fall between \(-2\) and \(9\), inclusive.

Do you want further details or have any questions? 

Here are 5 related questions:
1. How do you define the domain of a function based on its graph?
2. What is the significance of the range in real-world applications?
3. How can you calculate the exact coordinates of a maximum or minimum point?
4. How would the range change if the graph was shifted vertically?
5. Can the range include infinity for some functions?

**Tip:** The range of a function includes all possible \( y \)-values, while the domain includes all possible \( x \)-values.

Determine the range of the following graph.

Learn how to determine the range of a function by analyzing its graph. The lowest point on the graph is at y = -2, and the highest point is at y = 9, giving a range of [-2, 9]. Suitable for students in Grades 8-10.

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