The graph provided shows a square-like shape with vertices along the x-axis and y-axis. Let's identify the domain and range based on the graph's extent on the coordinate plane.

Domain:

The domain represents all the x-values that the graph covers. From the image, the graph stretches horizontally from $x = -4$ to $x = 4$.

Thus, the domain is: $\boxed{[-4, 4]}$

Range:

The range represents all the y-values that the graph covers. Vertically, the graph spans from $y = -4$ to $y = 4$.

Thus, the range is: $\boxed{[-4, 4]}$

Summary:

• Domain: $[-4, 4]$
• Range: $[-4, 4]$

Would you like more details on how to calculate domain and range, or have any questions?

Here are 5 related questions to expand your knowledge:

1. How is the domain of a function determined from its graph?
2. What are the differences between domain and range?
3. How would the domain and range change if the shape of the graph were a circle instead of a square?
4. Can a graph have a range that is different from its domain?
5. How does the type of function (linear, quadratic, etc.) affect its domain and range?

Tip: Always observe the farthest left, right, top, and bottom points of a graph to determine its domain and range.