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Write the domain of the function using interval notation.


The graph shows a semi-circular function that starts at \((-4, 0)\) and ends at \((4, 0)\). The function is defined only between these two points on the x-axis. 

### Domain in Interval Notation:

The domain includes all x-values from \(-4\) to \(4\), inclusive of both endpoints. Therefore, the domain of the function is:

\[
\text{Domain} = [-4, 4]
\]

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### Related Questions:
1. What is the range of this function?
2. How would you find the equation of the semi-circle shown?
3. What is the center and radius of the semi-circle?
4. How do you determine if a function is continuous from its graph?
5. What transformations could produce this graph from the function \(y = \sqrt{16 - x^2}\)?

### Tip:
To determine the domain of a function from its graph, look at the x-values where the graph starts and ends.

Write the domain of the function using interval notation.

Understand how to find the domain of a semi-circular function from its graph using interval notation. This guide covers key mathematical concepts, including how to read graphs, determine intervals, and express the domain of a function. Suitable for students in Grades 9-10.

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