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G6 m4-g-lesson 27-s

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  • 1. Lesson 27: One-Step Equations―Multiplication and Division Date: 4/25/14 S.114 114 ©2013CommonCore,Inc. Some rights reserved.commoncore.org This work is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 3.0 Unported License. NYS COMMON CORE MATHEMATICS CURRICULUM 6•4Lesson 27 Lesson 27:One-Step Equations—Multiplication and Division Classwork Example 1 Solve using tape diagrams and algebraically and then check your answer. First draw two tape diagrams, one to represent each side of the equation. If had to be split into three groups, how big would each group be? Demonstrate the value of using tape diagrams. How can we demonstrate this algebraically? How does this get us the value of ? How can we check our answer?
  • 2. Lesson 27: One-Step Equations―Multiplication and Division Date: 4/25/14 S.115 115 ©2013CommonCore,Inc. Some rights reserved.commoncore.org This work is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 3.0 Unported License. NYS COMMON CORE MATHEMATICS CURRICULUM 6•4Lesson 27 Example 2 (5 minutes) Solve using tape diagrams and algebraically. Then, check your answer. First, draw two tape diagrams, one to represent each side of the equation. If the first tape diagram shows the size of , how can we draw a tape diagram to represent ? Draw this tape diagram. What value does each section represent? How do you know? How can you use a tape diagram to show the value of ?
  • 3. Lesson 27: One-Step Equations―Multiplication and Division Date: 4/25/14 S.116 116 ©2013CommonCore,Inc. Some rights reserved.commoncore.org This work is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 3.0 Unported License. NYS COMMON CORE MATHEMATICS CURRICULUM 6•4Lesson 27 How can we demonstrate this algebraically? How does this help us find the value of ? How can we check our answer? Exercises 1. Use tape diagrams to solve the following problem: . 2. Solve the following problem algebraically: .
  • 4. Lesson 27: One-Step Equations―Multiplication and Division Date: 4/25/14 S.117 117 ©2013CommonCore,Inc. Some rights reserved.commoncore.org This work is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 3.0 Unported License. NYS COMMON CORE MATHEMATICS CURRICULUM 6•4Lesson 27 3. Calculate the solution of the equation using the method of your choice: . 4. Examine the tape diagram below and write an equation it represents. Then, calculate the solution to the equation using the method of your choice. 5. Write a multiplication equation that has a solution of . Use tape diagrams to prove that your equation has a solution of . 6. Write a division equation that has a solution of . Prove that your equation has a solution of using algebraic methods.
  • 5. Lesson 27: One-Step Equations―Multiplication and Division Date: 4/25/14 S.118 118 ©2013CommonCore,Inc. Some rights reserved.commoncore.org This work is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 3.0 Unported License. NYS COMMON CORE MATHEMATICS CURRICULUM 6•4Lesson 27 Problem Set 1. Use tape diagrams to calculate the solution of . Then, check your answer. 2. Solve algebraically. Then, check your answer. 3. Use tape diagrams to calculate the solution of . Then, check your answer. 4. Solve algebraically. Then, check your answer. 5. Write a division equation that has a solution of . Prove that your solution is correct by using tape diagrams. 6. Write a multiplication equation that has a solution of . Solve the equation algebraically to prove that your solution is correct. 7. When solving equations algebraically, Meghan and Meredith each got a different solution. Who is correct? Why did the other person not get the correct answer? Meghan Meredith