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To determine the \( x \)- and \( y \)-intercepts from the graph:

1. **\( y \)-intercept**: This is the point where the line crosses the \( y \)-axis. From the graph, the line crosses the \( y \)-axis at \( y = 5 \). So, the \( y \)-intercept is \( (0, 5) \).

2. **\( x \)-intercept**: This is the point where the line crosses the \( x \)-axis. From the graph, the line crosses the \( x \)-axis at \( x = -5 \). So, the \( x \)-intercept is \( (-5, 0) \).

### Summary:
- \( x \)-intercept: \( (-5, 0) \)
- \( y \)-intercept: \( (0, 5) \)

Would you like further details or have any questions?

Here are 5 related questions:
1. How can you find the slope of the line from the graph?
2. What is the equation of this line in slope-intercept form?
3. What happens to the intercepts if the line is shifted upward?
4. Can a vertical line have an \( x \)-intercept and \( y \)-intercept?
5. How would the graph look if the slope was positive?

**Tip**: To find the \( y \)-intercept in a linear equation, set \( x = 0 \), and for the \( x \)-intercept, set \( y = 0 \).

Find the x- and y-intercepts on the given graph.

Learn how to find the x- and y-intercepts from a linear graph. This problem focuses on basic algebraic concepts such as linear equations and intercepts. Suitable for students in Grades 6-9.

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