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Division worksheet generator

Make exact-division practice or include remainders when the learner is ready to explain what is left over. Asking for the matching multiplication fact is a quick way to tell whether an error is in division or fact recall.

Free to use · no sign-up · adjustable difficulty · print or save as PDF · separate answer key

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Name: ____________________Date: ____________________
1.56 ÷ 14 =
2.90 ÷ 9 =
3.108 ÷ 9 =
4.91 ÷ 13 =
5.32 ÷ 8 =
6.63 ÷ 7 =
7.38 ÷ 19 =
8.192 ÷ 16 =
9.90 ÷ 10 =
10.1 ÷ 1 =
11.7 ÷ 7 =
12.28 ÷ 7 =
13.54 ÷ 9 =
14.204 ÷ 17 =
15.10 ÷ 2 =
16.27 ÷ 9 =
17.110 ÷ 11 =
18.10 ÷ 5 =
19.21 ÷ 3 =
20.60 ÷ 12 =
Answer key
1. 4
2. 10
3. 12
4. 7
5. 4
6. 9
7. 2
8. 12
9. 9
10. 1
11. 1
12. 4
13. 6
14. 12
15. 5
16. 3
17. 10
18. 2
19. 7
20. 5
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What this worksheet practises

  • Relate division to multiplication
  • Find equal groups and group size
  • Check quotients by multiplying

What appears on the sheet

  • Easy divisors are 1 to 10; medium and hard divisors are 1 to 20.
  • Easy and medium quotients are 1 to 12; hard quotients are 1 to 30.
  • Every dividend is constructed to divide exactly: there is no zero divisor or remainder.

Make a sheet in three steps

Choose the level and question count, generate the sheet, then print or download it. Keep the seed if you want exactly the same questions again.

Algorithms

Choose a method for this problem type

CategoryNumber and operations · division
Problem patternDivision using place-value partitioning
Worked example156 ÷ 12 = 13

How to recognize it

  • A total is being split into equal groups or measured in equal group sizes.
  • The dividend can be decomposed into convenient multiples of the divisor.
120 ÷ 1210 groups36 ÷ 123 groups
156 split into 120 and 36, which make 10 groups and 3 groups of 12.
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Visual model

Equal groups

Best for: Understanding what the quotient counts

Build groups of 12 and count how many groups fit.

  1. Make 10 groups of 12 to use 120.
  2. The remaining 36 makes 3 more groups.
  3. Combine 10 and 3 groups.

Trade-off: Conceptually clear; drawing every object would be inefficient, so group chunks instead.

02
Mental strategy

Partial quotients

Best for: Using known multiples without guessing each long-division digit

Subtract convenient multiples of 12 and add their quotients.

  1. 156 − 120 = 36, recording 10 groups.
  2. 36 − 36 = 0, recording 3 groups.
  3. 10 + 3 = 13.

Trade-off: Flexible and forgiving; different valid chunks produce different-looking work.

03
Written algorithm

Long division

Best for: A compact algorithm for larger dividends

Divide, multiply, subtract and bring down one place at a time.

  1. Estimate the next quotient digit.
  2. Multiply it by the divisor and subtract.
  3. Continue until the remainder is smaller than the divisor.

Trade-off: Efficient after it is understood; each written digit depends on several earlier decisions.

Check the resultMultiply divisor by quotient: 12 × 13 = 156.

Standards

Grade and standards reference

These mappings are planning references, not certification of curriculum alignment.

DivisionGrades 3, 4, 5CCSS 3.OA–5.NBT
Long divisionGrades 4, 5, 6CCSS 4.NBT.B.6 / 5.NBT.B.6
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03

Teaching notes

  • Cover the answer key during independent work.
  • Invite learners to write the matching multiplication fact.
04

Questions teachers and parents ask

When should I include division with remainders?

Introduce remainders after the learner can explain exact division as equal groups. The focused remainder worksheet writes answers as quotient and remainder, for example 5 r 2.

Why check division with multiplication?

Multiply the divisor by the quotient, then add the remainder to recover the dividend. For example, 17 ÷ 3 = 5 r 2 checks as 3 × 5 + 2 = 17. The remainder must be smaller than the divisor.

What if division facts are not secure?

Choose easy and keep a multiplication chart nearby while the connection develops.

05

Teach the idea, then practise it

Learning goals

  • Distinguish sharing into a given number of groups from making groups of a given size.
  • Use multiplication facts and place-value partitioning to find quotients.
  • Interpret divisor, dividend, and quotient in context.

Quick understanding checks

  • The quotient is plausible compared with the dividend and divisor.
  • Divisor multiplied by quotient reproduces the dividend.

Suggested teaching progression

  1. RepresentAct out both sharing and grouping situations.
  2. ExplainConnect each division expression to an array and a multiplication fact.
  3. PractiseBegin with exact division before separately teaching remainder interpretation.

Common misconceptions and responses

Dividend and divisor are reversed because division is treated as commutative.

Describe the expression in a sharing sentence and check which quantity is being divided.

A quotient is guessed from an unrelated multiplication fact.

Write the complete fact family and verify that divisor × quotient equals dividend.

06

Curriculum and teaching references

These external sources provide curriculum context or evidence-informed teaching guidance. They do not endorse this generator, and local curriculum requirements should take priority.

Content reviewExplanations and examples reviewed 9 October 2026. Found a problem? Send a correction

07

Focused worksheet sets

Division facts worksheetsCreate 20 printable basic division facts with divisors and quotients from 1 to 10, plus an answer key.Division worksheets without remaindersGenerate printable exact-division questions with divisors from 1 to 20 and whole-number quotients.Division with remainders worksheetsGenerate 20 printable division questions with whole-number remainders, with a separate answer key.Long division worksheetsCreate 20 printable long division questions, including some remainders, with an answer key.
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