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Determine the range of the following graph:

To determine the range of the graph, we need to identify the minimum and maximum values of the graph along the \( y \)-axis.

### Analysis of the Graph:
- The graph appears to have two distinct points marking its vertical extremes:
  - The **lowest point** is around \( y = -11 \).
  - The **highest point** is approximately at \( y = 5 \).

### Range:
The range of the graph is the set of all possible \( y \)-values that the graph can attain. Based on the observations:
- The range is from the minimum value to the maximum value:
  
  \[
  \text{Range} = [-11, 5]
  \]

This interval indicates that the graph includes all values between \(-11\) and \(5\) on the \( y \)-axis.

Would you like more details or have any questions?

### Related Questions:
1. How do you determine the domain of a function from its graph?
2. What does it mean for a function to be continuous on its domain?
3. How can we determine if a function is increasing or decreasing from its graph?
4. What are the intercepts of the graph, and how do we find them?
5. How do you find critical points of a function graphically?

**Tip:** Always observe the extreme points on a graph to determine the range effectively!

Learn how to determine the range of a graph by identifying its vertical extremes. This problem includes step-by-step analysis, perfect for students in Grades 9-12.

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