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Multiplication and Area
Topic C: Arithmetic Properties Using Area Models
Module 4: Lesson 9
Objective: Analyze different rectangles
and reason about their area.
Fluency Practice
(12 minutes)
Group Counting (4 minutes)
Now we’re going to count forward and backward!
* Fours to 40
* Sevens to 70
* Eights to 80
* Nines to 90
Fluency Practice
(12 minutes)
Find the Area (4 minutes)
1 tile = 1 square meter
What does 1 tile equal?
This is the length of the rectangle. What is its value?
That’s right - 4 meters!
This is the width of the rectangle. What is its value?
Write a multiplication sentence to represent the area of
the rectangle.
Fluency Practice
(12 minutes)
Find the Area (4 minutes)
That’s right! 2m x 4m = 8 sq. m or 4m x 2m = 8 sq. m
Continue with the following possible sequence:
3 rows of 5 units, 3 rows of 7 units, 4 rows of 6 units,
4 rows of 9 units, and 6 rows of 8 units.
Fluency Practice
(12 minutes)
Decompose the Multiplication Sentence (4 min.)
8 x 6 = (5 + ___) x 6. Complete the number sentence.
(___ x 6) + (___ x 6). Complete the number sentence.
Solve the multiplication problems and write an addition
sentence. Below it, write your answer.
Fluency Practice
(12 minutes)
Decompose the Multiplication Sentence (4 min.)
Continue with the following possible sequence:
7 x 6, 6 x 6, and 9 x 6.
Application Problem
(5 minutes)
Mario plans to completely cover his 8-inch by 6-inch
cardboard with square-inch tiles.
He has 42 square-inch tiles.
How many more square-inch tiles does Mario need to
cover the cardboard without any gaps or overlap?
Explain your answer.
Application Problem
(5 minutes)
Concept Development (33 minutes)
Materials: Centimeter grid, scissors, Problem Set, and blank paper
Problems 1 and 2 in the Problem Set
How can we cut this grid to get 2 equal rectangles?
Do that now, and then answer Problem 1(a).
How can you find the area
of one of the rectangles?
Answer Problem 1(b).
What is the area of one of the rectangles?
That’s right – 50 square centimeters!
What is the area of the other rectangle?
How do you know?
Concept Development (33 minutes)
Materials: Centimeter grid, scissors, Problem Set, and blank paper
Problems 1 and 2 in the Problem Set
How can you find the total area of the two rectangles?
Answer Problem 1(c). What is the total area?
Place your rectangles next to each other to make 1 long
rectangle. Talk to a partner. What do you think the area
of this long rectangle is? Why?
Let’s see if you are right!
Answer Problem 2(a).
Concept Development (33 minutes)
Materials: Centimeter grid, scissors, Problem Set, and blank paper
Problems 1 and 2 in the Problem Set
What multiplication fact can help you find the area of
this longer rectangle? That’s right – 5 x 20.
How can you solve this multiplication fact?
Choose a strategy and use it to answer Problem 2(b).
What is the area of this longer rectangle?
That’s right – 100 square centimeters!
Was your prediction about the area of this longer
rectangle correct?
Now take one of your rectangles and fold 2 columns behind it so
you have a 5 by 8 rectangle and a 5 by 10 rectangle.
• Draw area models showing the 2 rectangles and label the side
lengths.
• Find and record the area of each rectangle.
• Now find and record the total area of the 2 separate rectangles.
Next, place your 2 rectangles side by side to make a new, longer
rectangle.
• Draw an area model showing the new rectangle and label the
side lengths.
• Find and record the area of this new rectangle.
Concept Development (33 minutes)
Materials: Centimeter grid, scissors, Problem Set, and blank paper
Problems 1 and 2 in the Problem Set
Concept Development (33 minutes)
Materials: Centimeter grid, scissors, Problem Set, and blank paper
Problems 1 and 2 in the Problem Set
What did you notice about the sum of the areas of the 2
small rectangles and the area of the longer rectangle?
How can we use the areas of 2 small rectangles that
form a longer rectangle to find the area of the longer
rectangle?
Problem Set (10 minutes)
Do your personal best to complete the Problem Set
in 10 minutes.
Explain to a partner how you found
the length and width for the new
rectangle in Problem 3(b).
Debrief (10 minutes)
Let’s review your solutions for the Problem Set.
First, turn to your partner and compare answers
What strategy did you use to
multiply 4 x 13 to solve
Problem 3(c)?
Exit Ticket
(3 minutes)
This is where you are going to show
that you understand what we learned today!
Are you ready for the next lesson?!
Homework
3-4 Lesson 9
Homework
Is Due Tomorrow!

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Math module 4 lesson 9

  • 1. Multiplication and Area Topic C: Arithmetic Properties Using Area Models Module 4: Lesson 9 Objective: Analyze different rectangles and reason about their area.
  • 2. Fluency Practice (12 minutes) Group Counting (4 minutes) Now we’re going to count forward and backward! * Fours to 40 * Sevens to 70 * Eights to 80 * Nines to 90
  • 3. Fluency Practice (12 minutes) Find the Area (4 minutes) 1 tile = 1 square meter What does 1 tile equal? This is the length of the rectangle. What is its value? That’s right - 4 meters! This is the width of the rectangle. What is its value? Write a multiplication sentence to represent the area of the rectangle.
  • 4. Fluency Practice (12 minutes) Find the Area (4 minutes) That’s right! 2m x 4m = 8 sq. m or 4m x 2m = 8 sq. m Continue with the following possible sequence: 3 rows of 5 units, 3 rows of 7 units, 4 rows of 6 units, 4 rows of 9 units, and 6 rows of 8 units.
  • 5. Fluency Practice (12 minutes) Decompose the Multiplication Sentence (4 min.) 8 x 6 = (5 + ___) x 6. Complete the number sentence. (___ x 6) + (___ x 6). Complete the number sentence. Solve the multiplication problems and write an addition sentence. Below it, write your answer.
  • 6. Fluency Practice (12 minutes) Decompose the Multiplication Sentence (4 min.) Continue with the following possible sequence: 7 x 6, 6 x 6, and 9 x 6.
  • 7. Application Problem (5 minutes) Mario plans to completely cover his 8-inch by 6-inch cardboard with square-inch tiles. He has 42 square-inch tiles. How many more square-inch tiles does Mario need to cover the cardboard without any gaps or overlap? Explain your answer.
  • 9. Concept Development (33 minutes) Materials: Centimeter grid, scissors, Problem Set, and blank paper Problems 1 and 2 in the Problem Set How can we cut this grid to get 2 equal rectangles? Do that now, and then answer Problem 1(a). How can you find the area of one of the rectangles? Answer Problem 1(b). What is the area of one of the rectangles? That’s right – 50 square centimeters! What is the area of the other rectangle? How do you know?
  • 10. Concept Development (33 minutes) Materials: Centimeter grid, scissors, Problem Set, and blank paper Problems 1 and 2 in the Problem Set How can you find the total area of the two rectangles? Answer Problem 1(c). What is the total area? Place your rectangles next to each other to make 1 long rectangle. Talk to a partner. What do you think the area of this long rectangle is? Why? Let’s see if you are right! Answer Problem 2(a).
  • 11. Concept Development (33 minutes) Materials: Centimeter grid, scissors, Problem Set, and blank paper Problems 1 and 2 in the Problem Set What multiplication fact can help you find the area of this longer rectangle? That’s right – 5 x 20. How can you solve this multiplication fact? Choose a strategy and use it to answer Problem 2(b). What is the area of this longer rectangle? That’s right – 100 square centimeters! Was your prediction about the area of this longer rectangle correct?
  • 12. Now take one of your rectangles and fold 2 columns behind it so you have a 5 by 8 rectangle and a 5 by 10 rectangle. • Draw area models showing the 2 rectangles and label the side lengths. • Find and record the area of each rectangle. • Now find and record the total area of the 2 separate rectangles. Next, place your 2 rectangles side by side to make a new, longer rectangle. • Draw an area model showing the new rectangle and label the side lengths. • Find and record the area of this new rectangle. Concept Development (33 minutes) Materials: Centimeter grid, scissors, Problem Set, and blank paper Problems 1 and 2 in the Problem Set
  • 13. Concept Development (33 minutes) Materials: Centimeter grid, scissors, Problem Set, and blank paper Problems 1 and 2 in the Problem Set What did you notice about the sum of the areas of the 2 small rectangles and the area of the longer rectangle? How can we use the areas of 2 small rectangles that form a longer rectangle to find the area of the longer rectangle?
  • 14. Problem Set (10 minutes) Do your personal best to complete the Problem Set in 10 minutes. Explain to a partner how you found the length and width for the new rectangle in Problem 3(b). Debrief (10 minutes) Let’s review your solutions for the Problem Set. First, turn to your partner and compare answers What strategy did you use to multiply 4 x 13 to solve Problem 3(c)?
  • 15. Exit Ticket (3 minutes) This is where you are going to show that you understand what we learned today! Are you ready for the next lesson?!