The graph in the image shows a curve with a general "S" shape. To determine the range of the function represented by this graph, we need to look at the minimum and maximum $y$-values that the curve reaches.

• Highest Point: The graph reaches a maximum $y$-value of $y = 8$.
• Lowest Point: The graph reaches a minimum $y$-value of $y = -11$.

Since the graph is continuous and covers all values between these two points, the range of the function is:

$\boxed{[-11, 8]}$

Would you like more details or have any questions?

Related Questions:

1. How do you find the domain of a graph?
2. What is the difference between range and domain in a function?
3. How do you determine if a function is increasing or decreasing from its graph?
4. How do you identify turning points of a graph?
5. How can you determine symmetry in a graph?

Tip: Always ensure that you check both ends of the graph to find the complete range and domain of a function.