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Two- and Three-Digit
Measurement Addition Using the
Standard Algorithm
Module 2: Lesson 15
Objective: Add measurements using the standard
algorithm to compose larger units once.
Fluency Practice
Part–Whole with Metric Units (3 minutes)
There are 100 centimeters in 1 meter. How many centimeters are
in 2 meters?
How many centimeters are 3 meters?
How many centimeters are 8 meters?
50 minutes + ____ minutes = 1 hour. There are 60 minutes in 1
hour. On your boards, complete the equation.
Continue with the following suggested sequence: 30 minutes, 45
minutes.
Fluency Practice
Part–Whole with Metric Units (3 minutes)
800 mL + ____ mL = 1 L
There are 1000 milliliters in 1 liter. On your boards
complete the equation.
Continue with the following suggested sequence:
500 mL, 700 mL, 250 mL.
Fluency Practice
Part–Whole with Metric Units (3 minutes)
1 kg – 500 g = _____ g
There are 1,000 grams in 1 kilogram. On your boards,
complete the equation.
Continue with the following suggested sequence: Subtract
300 g, 700 g, and 650 g from 1 kg.
Fluency Practice
Round Three- and Four-Digit Numbers (5
minutes)
237 ≈___
237 is between which 2 hundreds?
On your board draw a vertical number line. Mark 200 and 300 as your
endpoints and label the halfway point.
Show where 237 falls on the number line, and then round to the
nearest hundred.
Continue with the following suggested sequence: 1,237; 678; 1,678;
850; 1,850; 2,361.
Application Problems (8 minutes)
Use mental math to solve these problems. Record your
strategy for solving each problem.
a. 46 mL + 5 mL
b. 39 cm + 8 cm
c. 125 g + 7 g
d. 108 L + 4 L
Concept Development
(34 minutes)
Problem 1
Use a place value chart and the standard algorithm to add measurements,
composing larger units once.
Show Beaker A with 56 milliliters of water and Beaker B with
27 milliliters of water.
Beaker A has 56 milliliters of water, and Beaker B has 27
milliliters of water. (Pour Beaker A and Beaker B together.)
Let’s use place value charts and disks to find the total
milliliters of water in both beakers. Slip the place value chart
into your personal board.
Concept Development
(34 minutes)
Problem 1
Use a place value chart and the standard algorithm to add
measurements, composing larger units once.
Use disks to represent the amount of water from Beaker A on your chart.
Record 56 milliliters in the workspace on your personal board.
Leave the disks for 56 on your chart. Use more disks to represent the amount of
water from Beaker B. Place them below your model of 56.
In the workspace on your personal board, use an addition sign to show that you
added 27 milliliters to 56 milliliters.
6 ones plus 7 ones equals?
Concept Development
(34 minutes)
Problem 1
Use a place value chart and the standard algorithm to add measurements,
composing larger units once.
We can change 10 ones for 1 ten. Take 10 ones disks and change them for 1 tens disk.
Where do we put the tens disk on the place value chart?
How many ones do we have now?
Let’s show that same work in the equation we wrote in our workspace on our personal
boards. If you wrote your equation horizontally, rewrite it vertically so that it looks like
mine.
6 ones plus 7 ones equals?
Let’s rename some ones as tens. How many tens and ones in 13 ones?
Concept Development
(34 minutes)
Problem 1
Use a place value chart and the standard algorithm to add
measurements, composing larger units once.
This is how we show how we rename using the standard algorithm.
Show this work on your board.
Talk to a partner, how is this work similar to the work we did with the place value
disks?
That’s right, renaming in the algorithm is the same as changing with our place
value disks.
Concept Development
(34 minutes)
Problem 1
Use a place value chart and the standard algorithm to add measurements,
composing larger units once.
5 tens plus 2 tens plus 1 ten equals?
8 tens 3 ones makes how many milliliters of water in the bowl?
Let’s show that in our equation. (Point to the tens.) 5 tens plus 2 tens plus 1 ten
equals?
Record 8 tens below the line in the tens column.
What unit do we need to include in our answer?
Concept Development
(34 minutes)
Read the problem with me. 56 milliliters plus 27 milliliters equals
83 milliliters. We just used the standard algorithm as a tool for
solving this problem.
How can I check our work using the beaker?
(Pour water from the bowl into a beaker.) The amount of water in
the beaker is 83 milliliters!
Problem 1
Use a place value chart and the standard algorithm to add
measurements, composing larger units once.
Concept Development
(34 minutes)
Continue with the following suggested problems:
Lisa draws a line on the board. Mark shortens the length of the line
by erasing 32 centimeters. The total length of the line is now 187
centimeters. How long is the line that Lisa drew?
John reads for 74 minutes on Wednesday. On Thursday, he reads for
17 more minutes than he read on Wednesday. How many total minutes
does John read on Wednesday and Thursday?
Problem Set (10 minutes)
You have 10 minutes to complete the problem set pages.
Debrief (10 minutes)
Let’s review your solutions for the problem set
Notice the units in Problems 1(j) and 1(k). Both problems use both kilograms and grams. Did
having two units in the problem change anything
about the way you solved?
What pattern did you notice between Problems 1(a), 1(b), and 1(c)? How did this pattern help
you solve the problems?
Did you rewrite any of the horizontal problems vertically? Why?
What problems did you solve using mental math? The standard algorithm? Why did you use
the standard algorithm for some problems and mental math for other problems? Think about the
strategies you used to solve today’s Application Problem to help you answer this question.
Explain to your partner how you used the standard algorithm to solve Problem 3. Did you
rename the ones? Tens? Hundreds?
Explain to your partner what your tape diagram looked like for Problem 4.
How are Problems 2 and 4 similar? How are they different from the other problems?
Exit Ticket
(3 minutes)
This is where you are going to show
us that you understand what we learned today!
We will learn if you are ready for the next lesson!
Homework
15-2 Homework
Worksheet
Is Due Tomorrow!

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Math module 2 lesson 15

  • 1. Two- and Three-Digit Measurement Addition Using the Standard Algorithm Module 2: Lesson 15 Objective: Add measurements using the standard algorithm to compose larger units once.
  • 2. Fluency Practice Part–Whole with Metric Units (3 minutes) There are 100 centimeters in 1 meter. How many centimeters are in 2 meters? How many centimeters are 3 meters? How many centimeters are 8 meters? 50 minutes + ____ minutes = 1 hour. There are 60 minutes in 1 hour. On your boards, complete the equation. Continue with the following suggested sequence: 30 minutes, 45 minutes.
  • 3. Fluency Practice Part–Whole with Metric Units (3 minutes) 800 mL + ____ mL = 1 L There are 1000 milliliters in 1 liter. On your boards complete the equation. Continue with the following suggested sequence: 500 mL, 700 mL, 250 mL.
  • 4. Fluency Practice Part–Whole with Metric Units (3 minutes) 1 kg – 500 g = _____ g There are 1,000 grams in 1 kilogram. On your boards, complete the equation. Continue with the following suggested sequence: Subtract 300 g, 700 g, and 650 g from 1 kg.
  • 5. Fluency Practice Round Three- and Four-Digit Numbers (5 minutes) 237 ≈___ 237 is between which 2 hundreds? On your board draw a vertical number line. Mark 200 and 300 as your endpoints and label the halfway point. Show where 237 falls on the number line, and then round to the nearest hundred. Continue with the following suggested sequence: 1,237; 678; 1,678; 850; 1,850; 2,361.
  • 6. Application Problems (8 minutes) Use mental math to solve these problems. Record your strategy for solving each problem. a. 46 mL + 5 mL b. 39 cm + 8 cm c. 125 g + 7 g d. 108 L + 4 L
  • 7. Concept Development (34 minutes) Problem 1 Use a place value chart and the standard algorithm to add measurements, composing larger units once. Show Beaker A with 56 milliliters of water and Beaker B with 27 milliliters of water. Beaker A has 56 milliliters of water, and Beaker B has 27 milliliters of water. (Pour Beaker A and Beaker B together.) Let’s use place value charts and disks to find the total milliliters of water in both beakers. Slip the place value chart into your personal board.
  • 8. Concept Development (34 minutes) Problem 1 Use a place value chart and the standard algorithm to add measurements, composing larger units once. Use disks to represent the amount of water from Beaker A on your chart. Record 56 milliliters in the workspace on your personal board. Leave the disks for 56 on your chart. Use more disks to represent the amount of water from Beaker B. Place them below your model of 56. In the workspace on your personal board, use an addition sign to show that you added 27 milliliters to 56 milliliters. 6 ones plus 7 ones equals?
  • 9. Concept Development (34 minutes) Problem 1 Use a place value chart and the standard algorithm to add measurements, composing larger units once. We can change 10 ones for 1 ten. Take 10 ones disks and change them for 1 tens disk. Where do we put the tens disk on the place value chart? How many ones do we have now? Let’s show that same work in the equation we wrote in our workspace on our personal boards. If you wrote your equation horizontally, rewrite it vertically so that it looks like mine. 6 ones plus 7 ones equals? Let’s rename some ones as tens. How many tens and ones in 13 ones?
  • 10. Concept Development (34 minutes) Problem 1 Use a place value chart and the standard algorithm to add measurements, composing larger units once. This is how we show how we rename using the standard algorithm. Show this work on your board. Talk to a partner, how is this work similar to the work we did with the place value disks? That’s right, renaming in the algorithm is the same as changing with our place value disks.
  • 11. Concept Development (34 minutes) Problem 1 Use a place value chart and the standard algorithm to add measurements, composing larger units once. 5 tens plus 2 tens plus 1 ten equals? 8 tens 3 ones makes how many milliliters of water in the bowl? Let’s show that in our equation. (Point to the tens.) 5 tens plus 2 tens plus 1 ten equals? Record 8 tens below the line in the tens column. What unit do we need to include in our answer?
  • 12. Concept Development (34 minutes) Read the problem with me. 56 milliliters plus 27 milliliters equals 83 milliliters. We just used the standard algorithm as a tool for solving this problem. How can I check our work using the beaker? (Pour water from the bowl into a beaker.) The amount of water in the beaker is 83 milliliters! Problem 1 Use a place value chart and the standard algorithm to add measurements, composing larger units once.
  • 13. Concept Development (34 minutes) Continue with the following suggested problems: Lisa draws a line on the board. Mark shortens the length of the line by erasing 32 centimeters. The total length of the line is now 187 centimeters. How long is the line that Lisa drew? John reads for 74 minutes on Wednesday. On Thursday, he reads for 17 more minutes than he read on Wednesday. How many total minutes does John read on Wednesday and Thursday?
  • 14. Problem Set (10 minutes) You have 10 minutes to complete the problem set pages.
  • 15. Debrief (10 minutes) Let’s review your solutions for the problem set Notice the units in Problems 1(j) and 1(k). Both problems use both kilograms and grams. Did having two units in the problem change anything about the way you solved? What pattern did you notice between Problems 1(a), 1(b), and 1(c)? How did this pattern help you solve the problems? Did you rewrite any of the horizontal problems vertically? Why? What problems did you solve using mental math? The standard algorithm? Why did you use the standard algorithm for some problems and mental math for other problems? Think about the strategies you used to solve today’s Application Problem to help you answer this question. Explain to your partner how you used the standard algorithm to solve Problem 3. Did you rename the ones? Tens? Hundreds? Explain to your partner what your tape diagram looked like for Problem 4. How are Problems 2 and 4 similar? How are they different from the other problems?
  • 16. Exit Ticket (3 minutes) This is where you are going to show us that you understand what we learned today! We will learn if you are ready for the next lesson!