Key takeaways
- Fluent times-table recall frees up working memory for harder maths, it is a means, not an end.
- Teach in a smart order (2s, 5s, 10s → 3s, 4s, 8s → 6s, 7s, 9s, 12s), not 2 to 12 in sequence.
- Target the handful of genuinely tricky facts (6×7, 7×8, 8×9) rather than drilling everything equally.
- Mix and randomise questions so children recall rather than count up.
- Short daily retrieval practice beats long weekly sessions for lasting fluency.
What are times tables, and why do they matter so much?
A times table is the set of multiplication facts for a given number: the 6 times table runs 6, 12, 18, 24, 30 and so on. In England, children are expected to know all tables up to 12 × 12 by the end of Year 4, a fluency checked by the national Multiplication Tables Check (MTC), in which pupils answer 25 questions with six seconds each.
The point isn't rote for its own sake. Fluent recall protects a child's limited working memory. Faced with 24 × 6, a child who instantly knows 4 × 6 = 24 can focus on the method; a child still working out 4 × 6 has no capacity left for the harder thinking and quickly loses the thread. Times tables are the gateway to division, fractions, ratio, area and long multiplication, nearly everything downstream leans on them.
The order that actually works
Tables are far easier learned in a sensible sequence than 2 through 12 in order. The patterns do the heavy lifting:
- Start with 2s, 5s and 10s. Their patterns are visible and children often meet them first through counting.
- Then 3s, 4s and 8s. The 4s are double the 2s; the 8s are double the 4s, so doubling gives a route in.
- Then 6s, 7s, 9s and 12s. The 9s have the classic finger trick and a digit-sum pattern (the digits of every answer sum to 9). The 6s build on the 3s; the 12s build on the 10s plus the 2s.
Teaching the pattern, not just the answer, gives a child a way back to any fact they've forgotten, a safety net that pure memorisation never provides.
Practise the reverse too. The moment a child knows 7 × 8 = 56, explicitly say "so 56 ÷ 8 = 7". You've just taught a division fact for free.
Focus your effort where it counts
Here's the insight most practice misses: a child already knows the easy facts. Effort spent re-drilling 2 × 10 is effort wasted. Multiplication is commutative (3 × 8 is the same as 8 × 3), which roughly halves the facts to learn, and once you strip out the 0s, 1s, 2s, 5s and 10s, only a small core of genuinely tricky facts remains, classically 6 × 7, 7 × 8 and 8 × 9. Concentrate practice there and progress accelerates.
Worked example, deriving a tricky fact
Stuck on 7 × 8? Don't guess, derive it. A child who knows 7 × 4 = 28 can double it: 28 + 28 = 56. Or start from a known neighbour: 7 × 8 = (7 × 10) − (7 × 2) = 70 − 14 = 56. Both routes reach 56 and, crucially, rehearse why, so the fact sticks and can be rebuilt next time.
Practising in the same order every time lets children count up rather than recall. Always shuffle the questions once a table is introduced.
When children learn this, a Year-by-Year guide
Roughly where each idea sits in the England primary maths curriculum. Every child is different, use it as a map, not a deadline.
| Stage | What children work on |
|---|---|
| Year 1–2 (ages 5–7) | Count in 2s, 5s and 10s; meet multiplication as repeated addition and equal groups. |
| Year 3 (age 8) | Learn and recall the 3, 4 and 8 times tables. |
| Year 4 (age 9) | Recall all tables up to 12 × 12, checked by the Multiplication Tables Check. |
| Year 5–6 (ages 10–11) | Use tables fluently for long multiplication, factors, and fractions. |
Times-table strategies compared
| Method | Best for | Watch out for |
|---|---|---|
| Skip counting | First meeting a table (2s, 5s, 10s) | Stays as counting, must progress to recall |
| Songs & chants | Getting a table into memory | Order-dependent; child may not recall out of sequence |
| Arrays & grids | Understanding what × means | Slower, build understanding, not speed |
| Timed retrieval (mixed) | Building genuine fluency | Keep it low-stakes to avoid anxiety |
How to help your child learn a times table in a week
A simple, repeatable five-step routine for any single table.
- Introduce the table with an array or objects so the child sees what it means.
- Spot the pattern together (e.g. the 9s digit-sum, or doubling for the 4s and 8s).
- Practise that one table in short 5-minute bursts, once or twice a day.
- Switch to mixed, randomised questions so answers must be recalled, not counted.
- Celebrate a personal-best score, beating yesterday's self keeps motivation high.
Troubleshooting
| Problem | What to try |
|---|---|
| My child freezes on timed questions | Drop to a no-timer Practice mode first. Build accuracy and confidence, then reintroduce the clock gradually. |
| They know a table in order but not randomly | That's counting, not recall. Switch to mixed questions and a single-table focus to force retrieval. |
| The 7s and 8s just won't stick | Target only the 3–4 hardest facts with derivation strategies (doubling, near-tens) rather than re-drilling the whole table. |
Free printable: Times Tables Practice Sheet
A branded, print-ready worksheet to practise offline.
Frequently asked questions
What age should children learn times tables?
Children typically begin with the 2, 5 and 10 times tables in Year 1–2 (ages 5–7) and are expected to know all tables to 12 × 12 by the end of Year 4 (age 9) in England.
What is the hardest times table to learn?
Most children find the 7 and 8 times tables hardest, and the single trickiest fact is usually 7 × 8 = 56. Focusing extra practice on a handful of tricky facts is more efficient than drilling every fact equally.
How can I help my child memorise times tables fast?
Practise one table at a time in short daily bursts, then mix them so answers must be recalled rather than counted. Combine patterns and songs with timed retrieval practice for the quickest, most durable results.