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The purpose of this True or False is to elicit strategies students have for adding within 100 using methods based on place value. As students reason about how to add the digits in the two addends, they make use of base-ten structure (MP7).
Decide if each statement is true or false.
Be prepared to explain your reasoning.
The purpose of this activity is for students to interpret equations that represent different methods for addition. When students connect the quantities in the story problem to addition equations, they reason abstractly and quantitatively (MP2). Base-ten drawings are provided for Jada and Kiran's way so that students can use the drawings and the equations to make sense of the different methods. Students compare methods that add tens and tens and ones and ones to methods that add on by place. Students may also relate the methods used by Kiran and Tyler to the make 10 methods they use when adding within 20.
This activity uses MLR8 Discussion Supports. Advances: listening, speaking
Mai and her classmates volunteer to clean up the local park.
They pick up 37 plastic bottles and 25 paper wrappers.
How many pieces of litter did they pick up all together?
Jada, Kiran, and Tyler find the value of .
Jada’s way:
Kiran’s way:
Tyler’s way:
The purpose of this activity is for students to find the sum of 2 two-digit numbers using one of the methods students have seen in previous activities. Students choose which method they would like to use and show their thinking using drawings, numbers or words. Although students have been analyzing base-ten drawings, if they are ready to represent their addition methods with equations, they should be encouraged to do so. Students participate in a Gallery Walk in which they observe the different ways the addition methods can be represented.
“In a previous lesson, we broke apart both two-digit numbers and added the tens and tens and ones and ones. Today we broke apart two-digit numbers in different ways. We looked for ways to make a new ten and ways to add on tens and ones. Which method do you prefer? Why do you like that method better?”
Invite students to share responses to the Cool-Down.
Find the value of .
Show your thinking using drawings, numbers, or words.
If you have time: Think about a math story this expression could represent.
Share your stories with a partner.