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Worksheets /Addition, subtraction and beyond

Missing number worksheets

Equations with a blank in place of one number: choose the operation, where the gap falls and the number range, then print with a live preview and an answer key.

Grade 1–Grade 4 · every refresh draws a new set · answer key included

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Missing number worksheets

Write the number that makes each statement true.

1.

13+=16

2.

19+=28

3.

15+=18

4.

16+=22

5.

15+=19

6.

8+=27

7.

4+=18

8.

17+=27

9.

2+=13

10.

2+=17

11.

6+=23

12.

19+=26

13.

11+=12

14.

9+=27

15.

2+=16

16.

16+=23

17.

7+=25

18.

1+=12

19.

7+=23

20.

14+=17

Sheetsmith · sheetsmith.online · set qcwbpmSheet 1 of 2

Missing number worksheets — answer key

Write the number that makes each statement true.

1.

13+3=16

2.

19+9=28

3.

15+3=18

4.

16+6=22

5.

15+4=19

6.

8+19=27

7.

4+14=18

8.

17+10=27

9.

2+11=13

10.

2+15=17

11.

6+17=23

12.

19+7=26

13.

11+1=12

14.

9+18=27

15.

2+14=16

16.

16+7=23

17.

7+18=25

18.

1+11=12

19.

7+16=23

20.

14+3=17

Sheetsmith · sheetsmith.online · set qcwbpmSheet 2 of 2

20 problems · US Letter · answer key — 2 sheets, page breaks marked in the preview

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What this worksheet is for

A missing number problem looks like the same arithmetic rearranged, and it is not. Asking a pupil for 7 + __ = 12 is harder than asking for 12 − 7, even though the answer is identical, because the second question tells you what to do and the first one does not. That gap is exactly the point: it is where children stop applying a procedure and start reasoning about what an equation says. This generator lets you put the blank anywhere in the statement, keep it in one place while the idea is new, and move it around once it is not.

Who it suits

Grade 1 to Grade 4, ages six to ten. Missing addends within 20 are first-year work. Missing factors and divisors follow the times tables, so Grade 3 upwards. The Anywhere setting is the hardest version and suits revision rather than teaching.

How to use the settings

Choose the operation, then decide where the gap belongs. Second number is the gentlest — pupils read it as counting on. First number is harder, because it cannot be answered by working left to right at all. Answer turns the sheet back into ordinary practice, which is useful as a warm-up on the same page settings. Anywhere mixes all three and is the version to use once the class is comfortable. Keep the number range small at first: the difficulty here is the structure, not the size of the numbers.

What goes wrong

The most common wrong answer is the result of doing the visible operation anyway: given 7 + __ = 12 a pupil writes 19. It is not carelessness, it is reading the equation as an instruction rather than a statement, and it is worth catching early. The second pattern is answering a missing-first-number subtraction by subtracting in the order the numbers appear. Both improve faster with a page where the gap stays in one place than with a page that moves it around.

Questions

Is this the same as inverse operations?
It is how inverse operations are usually first met. Finding the missing addend in 7 + __ = 12 is solving by subtraction, but the page never says so — the pupil has to notice. That noticing is the thing being taught.
Why is the gap in the second number by default?
Because it is the version most children can start on: 7 + __ = 12 can be answered by counting on from seven. A gap in the first number cannot, so it belongs a few lessons later.
Can I use it for multiplication and division?
Yes — choose the operation at the top. Multiplication and division stay inside the times tables so that the reasoning stays the hard part rather than the arithmetic.
How is this different from the addition worksheet?
The addition sheet always hides the answer. Here you choose which number is hidden, which changes what the pupil has to do rather than just which numbers appear.

Related worksheets

  • Addition worksheetsGrade 1–Grade 4
  • Subtraction worksheetsGrade 1–Grade 4
  • Mixed operations worksheetsGrade 2–Grade 5

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