 ## CCSS.MATH.CONTENT.7.RP.A.2.D

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### Slope Formula, Example 1: Finding the slope of a line between two points under the following conditions: Both points in Quadrant 1, positive slope. ### Slope Formula, Example 2: Finding the slope of a line between two points under the following conditions: Both points in Quadrant 1, negative slope. ### Slope Formula, Example 3: Finding the slope of a line between two points under the following conditions: Both points in Quadrant 1, zero slope. ### Slope Formula, Example 4: Finding the slope of a line between two points under the following conditions: Both points in Quadrant 1, undefined slope. ### Slope Formula, Example 5: Finding the slope of a line between two points under the following conditions: A point in Q1 and a point in Q2, positive slope. ### Slope Formula, Example 6: Finding the slope of a line between two points under the following conditions: A point in Q1 and a point in Q2, negative slope. ### Slope Formula, Example 7: Finding the slope of a line between two points under the following conditions: A point in Q1 and a point in Q2, zero slope. ### Slope Formula, Example 8: Finding the slope of a line between two points under the following conditions: A point in Q1 and a point in Q3, negative slope. ### Slope Formula, Example 9: Finding the slope of a line between two points under the following conditions: A point in Q1 and a point in Q4, positive slope. ### Slope Formula, Example 10: Finding the slope of a line between two points under the following conditions: A point in Q1 and a point in Q4, negative slope. ### Slope Formula, Example 11: Finding the slope of a line between two points under the following conditions: A point in Q1 and a point in Q4, no slope. ### Slope Formula, Example 12: Finding the slope of a line between two points under the following conditions: A point in Q2 and a point in Q3, positive slope. ### Slope Formula, Example 13: Finding the slope of a line between two points under the following conditions: A point in Q2 and a point in Q3, negative slope. ### Slope Formula, Example 14: Finding the slope of a line between two points under the following conditions: A point in Q2 and a point in Q3, no slope. ### Slope Formula, Example 15: Finding the slope of a line between two points under the following conditions: A point in Q3 and a point in Q4, positive slope. ### Slope Formula, Example 16: Finding the slope of a line between two points under the following conditions: A point in Q3 and a point in Q4, negative slope. ### Slope Formula, Example 17: Finding the slope of a line between two points under the following conditions: A point in Q3 and a point in Q4, zero slope. ### Slope Formula, Example 18: Finding the slope of a line between two points under the following conditions: A point point on the x-axis and point on the y-axis, positive slope. ### Slope Formula, Example 19: Finding the slope of a line between two points under the following conditions: A point point on the x-axis and point on the y-axis, negative slope. ### Slope Formula, Example 20: Finding the slope of a line between two points under the following conditions: A point point on the x-axis and point on the y-axis, zero slope. ### Slope Formula, Example 21: Finding the slope of a line between two points under the following conditions: A point point on the x-axis and point on the y-axis, no slope. ### Example 8: Finding the equation of the line given the slope m and a point on the line, under the following conditions: Negative slope, point in Quadrant 4 ### Find the slope of the line connecting two points in this 20-flash card set. The integers are in the range -20 to 20. Note: The download is the Teacher's Guide for the Flash Card library. ### This is the transcript that goes with the video segment entitled Video Tutorial: Ratios and Rates: Rates and Slopes of Lines. To access the corresponding Video Tutorial, click here: https://media4math.com/library/video-tutorial-ratios-and-rates-rates-and-slopes-lines ### Video Tutorial: Ratios and Rates: Rates and Slopes of Lines. In this video we connect the concept of rate of change for a set of linear data to the concept of slope. We use the slope formula to find the rate of change. A Video Transcript is available for this tutorial: https://media4math.com/library/video-transcript-ratios-and-rates-rates-and-slopes-lines 