We are learning to explore and choose appropriate written addition strategies to solve addition problems.
I can use place value and the split strategy to solve addition problems.
I can use place value and vertical addition to solve addition problems.
I can choose a strategy to solve addition number and word problems.
To turn numbers around (commutative property) and split them to help us add.
Explain that numbers can be added in any order (commutative property)
Reorder an addition problem to make it easier to solve
Split a number into parts that are easier to add
Add the parts to find the total
The commutative property of addition is a math rule that says the order of numbers can be changed without changing the answer.
Let's Explore
How would we partition the following?
435 + 284
Volunteers needed to hold up parts of the equation.
How could we arrange these partitions to make it easier to add?
What is the answer?
What are some other ways we can rearrange the parts?
Is the answer still the same?
What way did you find easiest?
Reverse Split Strategy
For larger numbers, it can be easier to add the smaller place values first.
Guided Practice page 30
Aim- Independent Practice page 31
Explore- Fact Families Worksheet
Challenge- Find a partner to play the
'Even Numbers Dice Game'
Let's mark Independent Practice.
We are learning to use the vertical algorithm to add numbers accurately, including when we need to trade (regroup) and when we do not.
Set out addition problems correctly using the vertical (column) algorithm
Add digits in the correct place value columns (ones, tens, hundreds)
Recognise when trading (regrouping) is needed
Add without trading
Trade when required
Trade or No Trade
No trading: The total is less than 10, so we can write it straight down.
Trading: We have 10 or more, so we trade 10 ones for 1 ten.
Think of an example for each.
-turn and talk-
Roll two 10-sided dice, twice. Set up the numbers in column algorithm.
Trade or No Trade?
Let's solve.
-REPEAT-
Let's add another die.
-REPEAT-
Let's have a go at using vertical algorithm for three-digit numbers.
Follow along to write notes to help you with your learning.
Share your notes with a partner.
Has your partner included:
🎯 trade or no trade rules
🎯 place value columns drawn neatly
🎯 addition symbol included
🎯 started on the right
We are learning to use the vertical algorithm to add numbers accurately, including when we need to trade (regroup) and when we do not.
Set out addition problems correctly using the vertical (column) algorithm
Add digits in the correct place value columns (ones, tens, hundreds)
Recognise when trading (regrouping) is needed
Add without trading
Trade when required
1. Have your board portrait.
2. Set up the top half of your whiteboard with a 6 rectangle grid (2 rows of 3).
3. Choose 6 different numbers from below and write one in each grid space.
937
765
826
364
653
193
274
495
285
Use the bottom half of your board for working out.
Write the equation I read out, and solve.
✅ Tick the answer if it is in your grid.
🏁 First person to get a row of three wins.
Complete
Guided and Independent Practice
Arthur, Henry, Hazel, Hugo, Jaeger, Maya, Leila, Mira, Kip, Cash
Lesson 2
Worksheet
Everyone
Fact Families
Worksheet
Kip, Jaeger, Calvin, Hazel, Daisy, Sunni, Arthur, Nevayah, Jack Q, Maya, Leila, Isla, Cash
🌶️ Spicy
Activity Sheet 8
Answer questions using grid paper to help set up your equations.
We are learning to use inverse operations to solve addition and subtraction problems.
I can use inverse operations to solve missing number problems
Bar Models and Counting On
Solve the following.
47 + ? = 82
? + 47 = 82
82 - 47 = ?
82 - ? = 42
An easy way to solve is to count on.
1. Count up in 10's
Start at 47: 57, 67, 77 (30)
2. Count up in 1's
77, 78, 79, 80, 81, 81 (5)
3. Add your 10's and 1's together
30 + 5 = 35
Lesson 3: Using inverse operations
Everyone
Lesson 2
Worksheet
Mira, Yeongmin, Haysen, Kip, Katana, Nevayah
Fact Families
Worksheet
Hazel, Nevayah, Kip
🌶️ Spicy
Activity Sheet 8
Answer questions using grid paper to help set up your equations. You can work together.