Division Facts Practice

Practise the division facts up to 12 — the times tables in reverse, and the foundation for long division.

Grades 3–4 · 3.OA⚡ Fact fluency
FreeNo sign-up to playNo ads in practiceKid-safe

Practice now

How division facts relate to multiplication

Every division fact is a multiplication fact turned around. If you know 6 × 7 = 42, then you already know 42 ÷ 6 = 7 and 42 ÷ 7 = 6. That is the fastest route to division fluency: lean on the times tables a child already has.

  • Ask “what times the divisor gives this number?”
  • For 56 ÷ 8, think “8 times what is 56?” — the answer is 7.
  • If the tables are shaky, practise those first; division gets easy the moment they are solid.

Worked examples

Reverse a known fact56 ÷ 8 — think “8 times what is 56?”. Since 8 × 7 = 56, the answer is 7.
Using a ten fact90 ÷ 10 — dividing by 10 undoes multiplying by 10, so just drop a zero: 9.
AD AREA (parent reading zone only — never shown during practice)

Tips & common mistakes

Because division is the tables in reverse, the quickest win is solid multiplication recall — if a child hesitates on division, it is almost always the underlying times-table fact that is slow. Practise the fact families together (6×7, 7×6, 42÷6, 42÷7) so the link becomes automatic.

  • Treating division as brand-new instead of reversed multiplication.
  • Mixing up the dividend and divisor — the big number is what you are splitting up.
  • Slow times tables showing up as slow division — fix the facts first.

Frequently asked questions

How are division facts related to the times tables?

Each one is a times-table fact reversed: 6×7 = 42 means 42÷6 = 7. Knowing the tables gives you the division facts for free.

What grade are division facts for?

They are introduced in grade 3 and practised through grade 4, right after the multiplication facts.

Should my child master multiplication first?

Yes — division leans directly on the times tables, so quick multiplication recall makes it far easier.

What is a fact family?

A group like 6, 7, 42 that makes 6×7, 7×6, 42÷6 and 42÷7. Practising them together cements the link.

What comes after division facts?

Division with remainders and then long division, which both build on quick recall of these facts.

Keep practising