From the graph, we can find the domain and range by identifying the x-values and y-values that the function covers.

Domain:

The domain of a function is the set of all possible x-values. The graph shows that the function starts at $x = 0$ and goes to $x = 5$. Therefore, the domain is: $0 \leq x \leq 5$

Range:

The range is the set of all possible y-values. From the graph, the lowest y-value is $y = 2$, and the highest y-value is $y = 6$. Therefore, the range is: $2 \leq y \leq 6$

Final Answer:

• Domain: $0 \leq x \leq 5$
• Range: $2 \leq y \leq 6$

Would you like more details on how domain and range are determined?

Here are 5 relative questions that extend this concept:

1. What is the domain of a function that spans from $x = -3$ to $x = 7$?
2. How would the range change if the highest point on the graph was at $y = 8$?
3. Can a function have an infinite domain or range? What does that look like?
4. How do vertical and horizontal lines affect the domain and range?
5. How does the concept of a "discrete" versus "continuous" graph change the interpretation of domain and range?

Tip: The domain represents the possible input values (x-axis), and the range represents the possible output values (y-axis).