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Module 3 Lesson 1.notebook 
1 
December 12, 2014 
Module 3, Lesson 1 
12/12/14 
HW: 
· Lesson 1 Problem Set 
#1-5, 11-14, 17, 18 
Module 2 Quiz 
Monday 12/15/14 
Do Now: 
AIM: Generating 
Equivalent Expressions 
Distribute new module packet.
Module 3 Lesson 1.notebook 
2 
December 12, 2014 
S.4
Module 3 Lesson 1.notebook 
3 
December 12, 2014 
S.4
Module 3 Lesson 1.notebook 
4 
December 12, 2014 
S.1
Module 3 Lesson 1.notebook 
5 
December 12, 2014 
S.1
Module 3 Lesson 1.notebook 
6 
December 12, 2014 
S.2
Module 3 Lesson 1.notebook 
7 
December 12, 2014 
S.2
Module 3 Lesson 1.notebook 
8 
December 12, 2014 
S.3
Module 3 Lesson 1.notebook 
9 
December 12, 2014 
S.3
Module 3 Lesson 1.notebook 
December 12, 2014 
10 
S.3
Module 3 Lesson 1.notebook 
December 12, 2014 
11 
Closing: 
1.) We found that we can use any order, any grouping of terms in a 
sum, or of factors in a product. Why? 
2.) Can we use any order, any grouping when subtracting 
expressions? Explain. 
3.) Why can't we use any order, any grouping in addition and 
multiplication at the same time?
Module 3 Lesson 1.notebook 
December 12, 2014 
12 
Problem Set S.5
Module 3 Lesson 1.notebook 
December 12, 2014 
13 
Problem Set S.6A

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Module 3 lesson 1

  • 1. Module 3 Lesson 1.notebook 1 December 12, 2014 Module 3, Lesson 1 12/12/14 HW: · Lesson 1 Problem Set #1-5, 11-14, 17, 18 Module 2 Quiz Monday 12/15/14 Do Now: AIM: Generating Equivalent Expressions Distribute new module packet.
  • 2. Module 3 Lesson 1.notebook 2 December 12, 2014 S.4
  • 3. Module 3 Lesson 1.notebook 3 December 12, 2014 S.4
  • 4. Module 3 Lesson 1.notebook 4 December 12, 2014 S.1
  • 5. Module 3 Lesson 1.notebook 5 December 12, 2014 S.1
  • 6. Module 3 Lesson 1.notebook 6 December 12, 2014 S.2
  • 7. Module 3 Lesson 1.notebook 7 December 12, 2014 S.2
  • 8. Module 3 Lesson 1.notebook 8 December 12, 2014 S.3
  • 9. Module 3 Lesson 1.notebook 9 December 12, 2014 S.3
  • 10. Module 3 Lesson 1.notebook December 12, 2014 10 S.3
  • 11. Module 3 Lesson 1.notebook December 12, 2014 11 Closing: 1.) We found that we can use any order, any grouping of terms in a sum, or of factors in a product. Why? 2.) Can we use any order, any grouping when subtracting expressions? Explain. 3.) Why can't we use any order, any grouping in addition and multiplication at the same time?
  • 12. Module 3 Lesson 1.notebook December 12, 2014 12 Problem Set S.5
  • 13. Module 3 Lesson 1.notebook December 12, 2014 13 Problem Set S.6A