Eureka Math
2nd Grade
Module 4
Lesson 7
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.
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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 use the place value chart to write a problem in vertical form.
Materials Needed:
Concept Development:
Finding Doubles
157 say in standard form.
157 say in unit form.
157 say in expanded form.
How many ones in 157?
How many tens in the tens place?
How many tens in 157?
What digit is in the ones place?
How many more ones does 7 ones need to make a ten?
So what is 157 + 3
3 ones + 7 ones
6 ones + 4 ones
10 ones
6 ones + 5 ones
7 ones + 4 ones
6 ones + 7 ones
8 ones + 4 ones
Say Ten Counting
9 ones + 3 ones
4 ones + 4 ones + 4 ones
67 ones = _____ tens _____ones
39 ones = _____ tens _____ones
77 ones = ____ tens _____ones
89 ones = ____ tens _____ones
100 ones = ____ tens _____ones
118 ones = ____ tens _____ones
126 ones = ____ tens _____ones
Take Out the Tens
43 ones = ______tens _____ones
21 + 30 you say 5 tens 1 ones
40 + 58
50 + 37
21 + 31
42 + 31
71 + 12
83 + 15
Take Out the Tens
Now let’s take out the ten in each sentence.
Application problems
Farmer Andino’s chickens laid 47 brown eggs and 39 white eggs. How many eggs did the chickens lay in all?


Concept Development
We’ve learned to add numbers horizontally using different mental strategies. Let’s learn another way to add.
We can also write the numbers vertically, with one number above the other so that each digit is in the correct place value column.
Let’s use our place value chart and place value disks. I can place my disks straight up and down, like filling a ten-frame, or from left to right, like making 5-groups. Count with me as I model the addends.
Concept Development
24
+ 15
| |
Does this model match the numbers written in vertical form?
Concept Development
Did we compose a ten?
So we show 9 ones in the vertical form like this. We write the 9 below the line in the ones place.
Now add the units of 10.
24
+15
9
3
Now let’s count the value of this number.
Concept Development
26
+ 35
| |
Does this model match the numbers written in vertical form?
Count as I model the addends.
Concept Development
| |
What is 6 ones + 5 ones?
What do you see and what should we do?
That’s right! We rename 11 ones as 1 ten 1 one. And where do tens belong?
Concept Development
| |
Of course! So watch.
What do you see and what should we do?
Now we add the tens, including the new unit. 2 tens + 3 tens is 5 tens, and 1 more ten equals 6 tens. The answer is 61.
Concept Development
Explain to your partner how each change that I modeled on my place value chart matches each step that I recorded in the vertical form.
Now it’s your turn.
Write
25
+17
With your partner, use your place value disks to model 25. Whisper count as you place the disks on your chart.
Concept Development
Tell me the number of tens and ones on your chart.
Now model 17. How many ones and tens?
25
+17
Look at the ones place in the vertical form. What are you adding?
Now look at your model. 5 ones + 7 ones is…?
Use your place value disks to show what we should do here.
Concept Development
What did you do?
Where do I record the new unit of ten?
25
+17
How many ones are in the ones place now?
Write 2 below the line in the ones place.
Now count the tens. Remember to count the new unit. How many tens?
Write 4 below the line in the tens place.
Explain to your partner how your work with the disks matches the vertical form.
Problem Set
Debrief
In Problem 1, which problems were you able to
solve mentally? Did you need to compose a ten
for all of the problems in the second column?
Why not?
How did you solve Problem 1, Part (c): 48 + 34,
46 + 36? How did you change your place value
chart to show the problem in the second column?
Explain to your partner how you used
manipulatives to solve Problem 1, Part (d):
27 + 68. How did this problem help you to solve
the second one?
Debrief
For Problem 2, how did your work with the place
value disks match the vertical form? How did you
show new groups below?
Explain to your partner how you solved Problem 3
using manipulatives and the vertical form. How
could you solve this problem differently using a
simplifying strategy?
Exit Ticket