New
New
Year 2
Subtract by bridging a multiple of ten
I can bridge ten to subtract single digit numbers from two-digit numbers.
New
New
Year 2
Subtract by bridging a multiple of ten
I can bridge ten to subtract single digit numbers from two-digit numbers.
These resources will be removed by end of Summer Term 2025.
Switch to our new teaching resources now - designed by teachers and leading subject experts, and tested in classrooms.
Lesson details
Key learning points
- When we subtract a one-digit from a two-digit number, the equation may be solved more efficiently by 'bridging ten'.
- When bridging a multiple of ten, the number that is subtracted is partitioned to reach the previous multiple of ten.
- Bridging ten is an efficient strategy because number pairs to ten can be used to calculate more easily.
Keywords
Bridge - A strategy that involves using a multiple of ten as a 'bridge' so numbers can be partitioned to make use of bonds to ten and calculate efficiently.
Partition - To split a whole up into parts.
Common misconception
Children may think the multiple of ten before 43 is 30, or partition the subtrahend incorrectly when bridging, meaning they do not use the most efficient strategy.
Display and use the stem sentences to support articulation of how to find the previous multiple of ten. Use ten frames, number lines and one hundred squares to support with appropriate partitioning of numbers.
Encourage children to focus on the numbers involved and to predict when solving equations, articulating their thinking and working towards generalisations based on the digits in the numbers involved.
Teacher tip
Licence
This content is © Oak National Academy Limited (2024), licensed on
Open Government Licence version 3.0
except where otherwise stated. See Oak's terms & conditions (Collection 2).Starter quiz
Download starter quiz
6 Questions
Q1.
How would 5 be partitioned to ‘bridge 10’ in this equation? 8 + 5 = 13
1 and 4
3 and 2
Q2.
How can we solve this equation? 18 + 8 = ?
Partition 8 into 3 and 5
Partition 8 into 4 and 4
Q3.
26 + 6 =
Q4.
What is the missing multiple of 10 on this number line?
Q5.
‘Bridge 10’ to find the missing sum in this equation. 27 + 6 =
Q6.
38 + = 43 What is the missing addend?
Exit quiz
Download exit quiz
6 Questions
Q1.
Look at the ten frames. Which equation does this image represent by showing ‘bridging 10’ to subtract?
10 − 1 = 9
9 − 6 = 3
Q2.
Look at the number line. How should 8 be partitioned to ‘bridge 10’ when subtracting here?
Partition into 4 and 4
Partition into 3 and 5
Q3.
How could we solve this equation? 24 − 5 = ___
Partition 5 into 2 and 3
Partition 5 into 3 and 2
Q4.
Which number is missing on this number line representation?
Q5.
Look at the number line. What is the missing multiple of ten?
Q6.
64 − 7 =