Looking at the graph, we can analyze the domain and range of the function.

Domain:

The domain represents the set of all possible x-values for which the function is defined. From the graph, it appears that the graph starts at $x = -7$ and goes indefinitely to the right. Thus, the domain of the function is:

$\text{Domain: } [-7, \infty)$

Range:

The range represents the set of all possible y-values. From the graph, the function reaches down to $y = -7$ and continues to increase upwards without bound. Thus, the range of the function is:

$\text{Range: } [-7, \infty)$

Final Answer:

• Domain: $[-7, \infty)$
• Range: $[-7, \infty)$

Would you like more details or clarifications?

Here are five related questions to deepen your understanding:

1. How do you determine the domain of a function if no graph is given?
2. Can a function's range be limited if the domain is unlimited?
3. How would the domain change if there was a vertical asymptote in the graph?
4. What would the range be if the function had a horizontal asymptote at $y = 5$?
5. How do you express domain and range for functions with jumps or holes?

Tip: Always check for asymptotes or undefined points when determining domain and range from a graph.