Graphing 12 - Slope between two points

In this lesson on graphing, the focus is on finding the slope of a line passing through two points by using the algebraic formula for slope. The instructor provides several examples to illustrate the formula, emphasizing the importance of the order in which the ordered pairs are entered and the need to simplify the final answer. The lesson also includes a reminder that a slope of zero indicates a horizontal line, while an undefined slope indicates a vertical line.

Continuation of the ideas from Graphing 11: More examples showing how to find the slope of a line passing through two points by using the algebraic formula for slope. This is part 12 of a series of videos about graphing lines.

• How do you use the formula m = (y2 - y1)/(x2 - x1) to find slope between two points?
• How do you find the slope of the line containing the pair of points (8, -5) and (-3, -2)?
• What is an easy way to make sure that you are putting values in the correct spots when using the slope formula?
• What is the slope between the points (5, -7) and (5, 2)?
• What happens if you get an undefined slope for a line?
• How do you find the slope between the points (18, -11) and (40, 5)?
• How do you know whether to expect a positive or negative slope when you find the slope between two points?
• What is the slope between the points (-1, -3) and (1, 5)?
• How do you find the slope between two points without graphing them?
• How do you find the slope of the line containing the pair of points (-4, -3) and (2, -3)?
• What happens if you get a slope of 0 for a line?