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Unit 5

Changing Temperatures

Rational Number Arithmetic

Lesson 2

Expressions and Equations

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Let's add signed numbers.

Unit 5 ● Lesson 2

Learning

Goal

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Arrows

Unit 5 ● Lesson 2 ● Activity 1

Which pair of arrows doesn't belong?

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2.

3.

4.

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Warm-up: Which One Doesn’t Belong?

Slides are CC BY NC Kendall Hunt Publishing. Curriculum excerpts are CC BY Open Up Resources, with adaptations CC BY Illustrative Mathematics.

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Warmer and Colder

Unit 5 ● Lesson 2 ● Activity 2

If the temperature starts at 40 degrees and increases 10 degrees, what will the final temperature be?

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Slides are CC BY NC Kendall Hunt Publishing. Curriculum excerpts are CC BY Open Up Resources, with adaptations CC BY Illustrative Mathematics.

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Warmer and Colder

Unit 5 ● Lesson 2 ● Activity 2

  1. Complete the table and draw a number line diagram for each situation.

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Slides are CC BY NC Kendall Hunt Publishing. Curriculum excerpts are CC BY Open Up Resources, with adaptations CC BY Illustrative Mathematics.

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Warmer and Colder

Unit 5 ● Lesson 2 ● Activity 2

  • Complete the table and draw a number line diagram for each situation.

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Slides are CC BY NC Kendall Hunt Publishing. Curriculum excerpts are CC BY Open Up Resources, with adaptations CC BY Illustrative Mathematics.

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Warmer and Colder

Unit 5 ● Lesson 2 ● Activity 2

  • How can we represent an increase in temperature on a number line? How can we represent a decrease?
  • How are positive numbers represented on a number line? How are negative numbers represented?
  • How can we represent a sum of two numbers?
  • How can we determine the sum from a number line diagram?
  • What happens when we add a positive number to another number?
  • What happens when we add a negative number to another number?

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Slides are CC BY NC Kendall Hunt Publishing. Curriculum excerpts are CC BY Open Up Resources, with adaptations CC BY Illustrative Mathematics.

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Winter Temperatures

Unit 5 ● Lesson 2 ● Activity 3

One winter day, the temperature in Houston is 8° Celsius. Find the temperatures in these other cities. Explain or show your reasoning.

  1. In Orlando, it is 10° warmer than it is in Houston.
  2. In Salt Lake City, it is colder than it is in Houston.
  3. In Minneapolis, it is 20° colder than it is in Houston.
  4. In Fairbanks, it is 10° colder than it is in Minneapolis.
  5. Write an addition equation that represents the relationship between the temperature in Houston and the temperature in Fairbanks.

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Slides are CC BY NC Kendall Hunt Publishing. Curriculum excerpts are CC BY Open Up Resources, with adaptations CC BY Illustrative Mathematics.

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Winter Temperatures

Unit 5 ● Lesson 2 ● Activity 3

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Slides are CC BY NC Kendall Hunt Publishing. Curriculum excerpts are CC BY Open Up Resources, with adaptations CC BY Illustrative Mathematics.

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Winter Temperatures

Unit 5 ● Lesson 2 ● Activity 3

  • Which situation in the activity does this number line diagram represent?

  • What addition equation is represented in the diagram?
  • What equation did you write for the last question in the activity?

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Slides are CC BY NC Kendall Hunt Publishing. Curriculum excerpts are CC BY Open Up Resources, with adaptations CC BY Illustrative Mathematics.

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Changing Temperatures

Unit 5 ● Lesson 2

  • How can you represent an increase or decrease in temperature using an addition equation?
  • How can you represent an addition equation on a number line?

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Lesson Synthesis

Slides are CC BY NC Kendall Hunt Publishing. Curriculum excerpts are CC BY Open Up Resources, with adaptations CC BY Illustrative Mathematics.

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Unit 5 ● Lesson 2

I can use a number line to add positive and negative numbers.

Learning

Targets

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Stories about Temperature

Unit 5 ● Lesson 2 ● Activity 4

  1. Write a story about temperatures that this expression could represent: 27 + (-11).
  2. Draw a number line diagram and write an expression to represent this situation: “On Tuesday at lunchtime, it was 29℃. By sunset, the temperature had dropped to 16.”

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Cool-down

Slides are CC BY NC Kendall Hunt Publishing. Curriculum excerpts are CC BY Open Up Resources, with adaptations CC BY Illustrative Mathematics.

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This slide deck is copyright 2020 by Kendall Hunt Publishing, https://im.kendallhunt.com/, and is licensed under the Creative Commons Attribution-NonCommercial 4.0 International License (CC BY-NC 4.0), https://creativecommons.org/licenses/by-nc/4.0/.

All curriculum excerpts are under the following licenses:

IM 6–8 Math was originally developed by Open Up Resources and authored by Illustrative Mathematics, and is copyright 2017-2019 by Open Up Resources. It is licensed under the Creative Commons Attribution 4.0 International License (CC BY 4.0). OUR's 6–8 Math Curriculum is available at https://openupresources.org/math-curriculum/.

Adaptations and updates to IM 6–8 Math are copyright 2019 by Illustrative Mathematics, and are licensed under the Creative Commons Attribution 4.0 International License (CC BY 4.0).

Adaptations to add additional English language learner supports are copyright 2019 by Open Up Resources, and are licensed under the Creative Commons Attribution 4.0 International License (CC BY 4.0).

The Illustrative Mathematics name and logo are not subject to the Creative Commons license and may not be used without the prior and express written consent of Illustrative Mathematics.

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