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The image shows a straight line on a graph. To determine the domain and range of this line:

### 1. **Domain**: The domain refers to all possible x-values (horizontal axis) the graph covers.
   - The graph stretches from \( x = -8 \) on the left to \( x = 8 \) on the right.
   - Therefore, the domain is \( -8 \leq x \leq 8 \).

### 2. **Range**: The range refers to all possible y-values (vertical axis) the graph covers.
   - The graph extends vertically from \( y = -5 \) at the bottom to \( y = 7 \) at the top.
   - Hence, the range is \( -5 \leq y \leq 7 \).

**Answer**:
- **Domain**: \( -8 \leq x \leq 8 \)
- **Range**: \( -5 \leq y \leq 7 \)

Would you like more details or explanations?

Here are 5 related questions to extend your understanding:
1. How can you identify the slope of a line from a graph like this?
2. What would the equation of the line be in slope-intercept form?
3. How do changes in the slope affect the domain and range of a line?
4. How can you determine the intercepts of a line from a graph?
5. How would the domain and range change if the line extended indefinitely?

**Tip**: Always check for any restrictions (like arrows) on the graph when determining the domain and range, as they might indicate the line extends beyond the visible area.

Determine the domain and range of the graph, which shows a straight line extending from (-8, -5) to (8, 7).

Learn how to determine the domain and range of a linear function graph. This problem involves graphing functions and identifying the limits of x and y values for students in Grades 7-9.

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