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Interpreting Rate of Change and Slope
Section 5.3 Interpreting Rate of Change and Slope
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Objective By following instructions students will be able to:
Relate rate of change and slope in linear relationships.
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Explore The rate of change over a part of the domain of the function is a ratio that compares the change in y to the change in x in that part of the domain. The table shows the year and the cost of sending 1-ounce letter in cents.
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The slope of a line is the ratio of rise to run for any two points on the line.
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Explain 1A Determine the slope of each line.
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Explain 1B Determine the slope of each line.
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Reflect #1 Find the rise of a horizontal line. What is the slope of a horizontal line? Find the rise of a vertical line. What is the slope of a vertical line? Your-Turn #1 Find the slope of each line. a) b)
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Explain 2A Find the slope of each line passing through the given
points using the slope formula. Describe the slope as positive, negative, zero, or undefined.
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Explain 2B
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Your-Turn #2 Find the slope of each line passing through the given points using the slope formula. Describe the slope as positive, negative, zero, or undefined.
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Explain 3A Find and interpret the slope for each real-world situation.
The graph shows the relationship between a person’s age and his or her estimated maximum heart rate.
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Explain 3B The height of a plant y in centimeters after x days is a
linear relationship. The points (30, 15) and (40, 25) are on the line.
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Your-Turn #3 The graph shows the relationship between the
temperature expressed in °F and the temperature expressed in °C.
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Revisit Objective Did we…
Relate rate of change and slope in linear relationships?
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Homework HW: Page 186 #s 1-18, 22, 23
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