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Let's analyze the question.

Function A is given as \( y = x - 4 \).  
This is in slope-intercept form \( y = mx + b \), where \( m \) is the slope. For Function A, the slope (\( m \)) is **1**.

For Function B, let's calculate the slope using the graph. The slope is the rise over the run:  
- From the graph, one point on Function B is \((-2, -10)\) and another is \((2, 10)\).  
- Rise = \( 10 - (-10) = 20 \), and Run = \( 2 - (-2) = 4 \).  
- Slope = \( \frac{\text{Rise}}{\text{Run}} = \frac{20}{4} = 5 \).

Thus:  
- The slope of Function A is **1**.  
- The slope of Function B is **5**.  

### Correct Answer:  
**The slope of Function A is less than the slope of Function B.**

Would you like a detailed explanation of slope calculations?  

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Here are 5 related questions for practice:  
1. How do you find the slope of a line from two points?  
2. What is the y-intercept of Function A?  
3. How do you determine if two lines are parallel?  
4. Can you write the equation of Function B in slope-intercept form?  
5. How do you calculate the slope of a vertical or horizontal line?  

**Tip:** Always remember, the slope is calculated as the ratio of vertical change (rise) to horizontal change (run).

Which statement is true: The slope of Function A is greater than the slope of Function B, or the slope of Function A is less than the slope of Function B?

Learn how to compare the slopes of two linear functions using a graph and slope calculations. Function A has a slope of 1, while Function B has a slope of 5. This problem demonstrates key concepts in linear functions and slope formulas, perfect for Grades 8-10.

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