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To find the domain of the function, we need to identify the range of \(x\) values for which the function is defined. 

### Analysis:

Looking at the graph:

- The function starts from \(x = 0\) and continues to increase to the right.
- The graph does not exist for any negative \(x\) values.
- Therefore, the domain is all \(x\) values starting from \(0\) and going to infinity.

### Answer:

The correct answer is:  
**\(\{x \ | \ x \geq 0\}\)**

Would you like more details on this solution or have any other questions?

### Related Questions:

1. What is the range of the given function?
2. How do we determine the domain of a function algebraically?
3. What is the difference between domain and range?
4. Can the domain of a function be negative?
5. What are some examples of functions with restricted domains?

### Tip:

Always check both the \(x\) and \(y\) axes when determining the domain and range of a function from its graph.

Learn how to find the domain of a function from its graph. This problem demonstrates how to analyze the starting point and behavior of the function. Suitable for students in Grades 7-9.

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