Eureka Math
3rd Grade
Module 5
Lesson 12
At the request of elementary teachers, a team of Bethel & Sumner educators met as a committee to create Eureka slideshow presentations. These presentations are not meant as a script, nor are they required to be used. Please customize as needed. Thank you to the many educators who contributed to this project!
Directions for customizing presentations are available on the next slide.
Personal white boards
(S) 10-centimeter length of yarn, 4” X 1” rectangular piece of yellow construction paper, 3” x 1” brown paper, 1” x 1” orange square, water, small plastic cups, clay
Materials List
Customize this Slideshow
Reflecting your Teaching Style and Learning Needs of Your Students
Screen A
“pop-out”
Screen B
Icons
Read, Draw, Write
Learning Target
Think Pair Share
Individual
Partner
Whole Class
Small Group Time
Small Group
Personal White Board
Problem Set
Manipulatives Needed
Fluency
I can find the whole when I am given a fractional unit.
Fluency Practice
Sprint: Multiply with Nine
Fluency Practice
Unit and Non-Unit Fractions of 1 Whole
Write the fraction that is shaded.
Write the fraction that is not shaded.
Draw the number bond.
Fluency Practice
Unit and Non-Unit Fractions of 1 Whole
Write the fraction that is shaded.
Write the fraction that is not shaded.
Draw the number bond.
Fluency Practice
Unit and Non-Unit Fractions of 1 Whole
Write the fraction that is shaded.
Write the fraction that is not shaded.
Draw the number bond.
Fluency Practice
More Units Than 1 Whole
What’s 1 more fifth than 1 whole?
2 more fifths than 1 whole?
4 more fifths than 1 whole?
3 more fifths than 1 whole?
Application Problem
Jennifer hid half of her birthday money in the dresser drawer. The other half she put in her jewelry box. If she hid $8 in the drawer, how much money did she get for her birthday?
Application Problem
Jennifer hid half of her birthday money in the dresser drawer. The other half she put in her jewelry box. If she hid $8 in the drawer, how much money did she get for her birthday?
Concept Development
Math Stations
Concept Development
Museum Walk
Problem Set
Debrief
What were the different wholes we saw at each station that were the same?
What different unit fractions did you see as you went from station to station?
What did you notice about different unit fractions at the stations?
Which wholes had the most equal parts? Which wholes had the least equal parts?
What surprised you about the different representations of thirds or any other fraction?
How does the water compare to the clay? The clay to the yarn?
What if all the wholes were the same size? What would happen to the equal parts?
Does the picture in Problem 2 show that ⅓ equals 1/7? Why or why not? How would you need to change your picture to compare ⅓ and 1/7?
Exit Ticket