How to Help Your Child Learn Times Tables

A free guide from Water Warriors · Updated 2026-07-30

Times tables feel like a mountain of facts to memorise. They aren't. With the right order and a few patterns, most of the work disappears — and short, regular practice does the rest.

Why times tables matter

Quick recall of multiplication facts frees up a child's working memory for the harder thinking in a problem. A pupil who instantly knows that 7 × 8 = 56 can focus on the actual question — sharing, scaling, area, fractions — instead of getting stuck counting. In England, children are expected to know all tables up to 12 × 12 by the end of Year 4, and take a short on-screen Multiplication Tables Check (MTC) that summer. But the goal isn't the test; it's fluency that makes every later topic easier.

Roughly when each table is taught

If your child is behind this rough map, don't panic. Children learn at different rates, and the fix is almost always a little more regular practice, not a different child.

Learn them in a smart order

Teaching tables in the order 1, 2, 3, 4… is not the easiest path. This order builds on what's already known:

  1. ×10 — just add a zero. Instant confidence.
  2. ×2 — doubling, which most children can already do.
  3. ×5 — half of the ten times table, and the answers end in 5 or 0.
  4. ×4 — double, then double again (×4 is ×2 twice).
  5. ×3, then ×6 (double the 3s) and ×8 (double the 4s).
  6. ×9 — has a lovely pattern (below).
  7. ×7 — the one most children find hardest, saved until the others prop it up.
  8. ×11 and ×12 — quick to finish with.

Tricks that cut the memorising in half

Order doesn't matter (commutativity)

3 × 8 gives the same answer as 8 × 3. That single idea removes almost half of the facts a child thinks they need to learn. Once they know 8 × 3 = 24, they already know 3 × 8. Point this out often.

The nine times table finger trick

Hold up ten fingers. To work out 9 × 4, fold down the 4th finger from the left. Fingers to the left of the gap are tens (3), fingers to the right are ones (6): 36. It works all the way to 9 × 10. Children also spot that the digits of every answer add up to 9 (2+7 for 27, 4+5 for 45).

Doubling ladders

×2, ×4 and ×8 are a doubling chain. 6 doubled is 12 (×2), doubled again is 24 (×4), doubled again is 48 (×8). Children who can double confidently get three tables for the price of one skill.

Square numbers as anchors

Facts like 6 × 6 = 36 and 7 × 7 = 49 are memorable "landmarks". From an anchor you can step one jump either way: if 7 × 7 = 49, then 7 × 8 is one more seven, 56.

Find the handful that's actually stuck

Very few children are stuck on all the facts. Usually it's a small set — often 6×7, 7×8, 8×6 and a couple of others. Spend five minutes finding which ones are slow, write just those on sticky notes, and focus practice there. Fixing six facts feels achievable; "learn your tables" feels impossible.

How much practice, and how often

Little and often beats long and rare. Five focused minutes a day does far more than an hour at the weekend, because memory is built by repeated retrieval over time. Mix it up: chant on the stairs, quick-fire questions in the car, a game on a screen, a few written questions. Variety keeps it from feeling like a chore and helps the facts transfer to different situations.

Keep it calm. Speed under pressure creates maths anxiety, which slows children down. Praise effort and accuracy first; the speed comes on its own once the facts are secure.

Everyday practice ideas

Water Warriors' maths mode does exactly this: children answer quick multiplication and number questions between bursts of play, turning a few minutes into real retrieval practice. You can try it free.