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Maths for SG Primary Schools

Primary 1 maths · Operations · About 10 minutes

Missing numbers in take-away

Find the starting number when the parts are known

Start the interactive lesson →Open practice activity

What you will learn

Models used: bar models, number bonds, number lines, number sentences, stories.

Before you start

Ask: is the box the whole or a part?

We have 5 counters and take away 2. How many are left? (5 − 2)

  1. Each counter stands for one object. Count each counter once to find how many there are.

    Start with 5 counters.

  2. The picture starts with 5 counters. Crosses mark 2 taken away. Count only the counters without crosses to find what remains.

    Take away 2. Cross them out.

  3. The picture starts with 5 counters. Crosses mark 2 taken away. Count only the counters without crosses to find what remains.

    Count what is left: 1, 2, 3.

  4. The picture starts with 5 counters. Crosses mark 2 taken away. Count only the counters without crosses to find what remains.

    So 5 − 2 = 3.

    5 − 2 = 3

  5. Blue counters stayed. Orange counters are the 2 we put back. Together they restore our starting 5.

    Put back what we took away. Check: 3 + 2 = 5.

    3 + 2 = 5

Why does adding find the starting number?

Taking away split the whole into two parts: the part taken and the part left. Putting the two parts back together rebuilds the whole. That is why 7 − 4 = 3 and 4 + 3 = 7 describe the same bond.

Worked example

8 − □ = 5

  1. What does the box stand for?

    In 8 − □ = 5, the box is…

    the part taken away

  2. 8 is the whole. 5 is the part left.

  3. The part taken away is the whole take away the part left.

    8 − 5 = ?

    What is 8 − 5?

    3

  4. So 3 were taken away.

    □ = 3

  5. Check it.

    8 − 3 = 5 ✓

Common mistakes to discuss

Check your understanding

Explain your reasoning to an adult, then try a fresh question in the interactive lesson. A result from one attempt is not proof of lasting mastery.

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