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Singapore Primary Maths

Primary 1 maths · Operations · About 8 minutes

Recall addition and subtraction facts within 20

Check a building block, predict, try the model, then explain and use the idea.

Start the interactive lesson →Related practice: Fruit basket

What you will learn

Models used: number sentences, stories, diagrams.

Before you start

Replay what taking away means

There are 13 counters. We take away 5. How many stay?

  1. Our starting group has thirteen counters.

    Let’s replay your change. Here are the same 13 counters before any are taken away.

  2. A cross means taken away. It does not mean an extra counter.

    Cross out five. Those five no longer belong to the group that stays.

    Blue counters stay. Crossed counters have been taken away.

  3. Count only the blue counters without a cross. Eight stay.

    13 − 5 = 8

    Blue counters stay. Crossed counters have been taken away.

  4. Blue: the eight that stayed. Orange: the five put back.

    Put the five back to check. Eight that stayed and five put back make our starting thirteen.

    8 + 5 = 13

What did the picture help us see?

Put back what we took away. Check: 8 + 5 = 13.

Worked example: A new example, with your turn

Start with 17 counters. Take away 3. How many stay?

  1. Start with 17 counters. This time we will take away only three.

  2. Three are crossed out. You count the counters that stay before we show the total.

    Blue counters stay. Crossed counters have been taken away.

    Start with 17 counters. Take away 3. How many stay?

    14

  3. Fourteen counters stay. The subtraction sentence records the change you counted.

    17 − 3 = 14

    Blue counters stay. Crossed counters have been taken away.

  4. Blue counters stayed. Orange counters are the three put back.

    Put the three back. The two parts rebuild our starting seventeen.

    14 + 3 = 17

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.

Try this lesson →

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