Slope of Lines
• Learning Objective
• Define the slope formula of the line
• Compute values of slope using two examples
Slope
Rise and Run
• The rise can be positive or negative
• A positive rise corresponds to a vertical change up
• A negative rise corresponds to a vertical change down
• The run can be positive or negative
• A positive run corresponds to a horizontal change right
• A negative run corresponds to a horizontal change left
Consider Example 1
Try This Problem
• Pause the presentation
• Compute the slope of the line in the picture below

• A Video Solution that demonstrates how to solve
this problem is available at this site
The Slope Formula
Consider Example 2
• Find the slope of the line passing
through the points (−3, −5) and (2, 1)
• Solution:

Slope of Lines

  • 1.
    Slope of Lines •Learning Objective • Define the slope formula of the line • Compute values of slope using two examples
  • 2.
  • 3.
    Rise and Run •The rise can be positive or negative • A positive rise corresponds to a vertical change up • A negative rise corresponds to a vertical change down • The run can be positive or negative • A positive run corresponds to a horizontal change right • A negative run corresponds to a horizontal change left
  • 4.
  • 5.
    Try This Problem •Pause the presentation • Compute the slope of the line in the picture below • A Video Solution that demonstrates how to solve this problem is available at this site
  • 6.
  • 7.
    Consider Example 2 •Find the slope of the line passing through the points (−3, −5) and (2, 1) • Solution: