

Eureka Lesson 10
Presentation
•
Mathematics
•
5th Grade
•
Hard
Joseph Anderson
FREE Resource
14 Slides • 3 Questions
1
Eureka
Module 2 Lesson 9
LO: I am learning how to multiply using
partial products.
2
Success Criteria
● I can represent units using strip diagrams and area models.
● I can represent products using area models and standard
algorithms.
● I can connect area models and the distributive property to partial
products of the standard algorithm with and without renaming.
3
Fluency
Estimate Products
In little green book
(L9 mod 2)
4
Multiply Mentally
9 x 10 = _____
9 x 99 =______
9 x 9 = 90 - __
What’s 9 x 9
9 x 100 = _____
15 x 10 = _____
9 x 100 =900 - _____
15 x 9 = 150 - _____
What’s 15 x9
Do together
5
Multiply by Multiples of 100
31 x 100 = _____
Your Turn
3,100 x 2 = _____
31 x 200 = _____
31 x 100 x 2 = _____
6
Fill in the Blanks
24 x 300
Type answer...
7
Fill in the Blanks
34 x 200
Type answer...
8
Multiple Choice
31 x 200 =
620
6,200
6,100
6,300
9
Application Problem
Aneisha is setting up a play space for her new
puppy. She will be building a rectangular fence
around part of her yard that measures 29 feet by 12 feet. How many square feet of play space will her new puppy have? If you have time, solve in
more than one way.
10
Concept Development
Problem 1
21 x 5
Represent with a strip diagram
So you chose the factor 5 to be the unit. Can you imagine the area
in each unit?
JOURNAL
11
Imagine that all 21 rows of boxes are stacked vertically.
There are so many units in this drawing. Let’s represent all of the boxes
using an area model.
1
20
5
12
What values could you put in the area model?
How are the area model and the strip diagram similar?
How are they different?
Can we turn this area model so that we count 5 groups of 21?
21
5
13
Problem 2
23 x 31
1 2 3
X 3 1
2 3
30
+ 6 9 0
7 1 3
23
690
23
(1 x 23) + (30 x 23) =
23 + 690 =
713
14
Problem 3
343 x 21
1 3 4 3
X 2 1
3 4 3
20
+6, 8 6 0
7, 2 0 3
343
6,860
343
(1 x 343) + (20 x 343) =
343 + 6,860 =
7,203
15
Problem Set
16
Debrief
Look at the area model in 1a and 1b. What is the same about
these two problems?
How could you help question 1 to help you solve question 2?
Does using a decimal value like 12.1 as the unit being counted
change the way you must think about the partial products?
17
Exit Ticket
Eureka
Module 2 Lesson 9
LO: I am learning how to multiply using
partial products.
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