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Times tables: the 10-minute plan that actually works

14 July 2026 · 6 min read

Times tables: the 10-minute plan that actually works

In a hurry? Skip the reading and check where your own child stands: Start the 5-minute test →

Times tables are the first topic where many families notice: understanding alone isn't enough. Your child can explain what 4 × 6 means — and still needs twenty seconds to answer. That's not a deficit, it's a stage. Between “I can work it out” and “I just know it” lies practice. A very specific kind of practice.

The good news: it doesn't take long study afternoons. Ten minutes a day, split cleverly, beats any two-hour Sunday session. The reason is the spacing effect: memory consolidates best when repetitions are spread across days rather than crammed into one sitting. Short and often beats long and rare.

The plan: 2 + 5 + 3 minutes

Here's what the ten minutes look like. They work at the kitchen table, with pencil and paper, no app and no preparation:

  • 2 minutes review: five problems from yesterday's table. Spoken or written — what matters is that your child recalls rather than recalculates.
  • 5 minutes new table: one table only, in small steps. First recite in order (2, 4, 6, 8 …), then quiz out of order, then have them write five problems down.
  • 3 minutes mixed round: problems from every table learned so far, shuffled. This is the part that makes the long-term difference.

The right order of tables

Not all tables are equally hard, and the textbook order isn't always the friendliest for learning. What works: start with the 2s, 10s and 5s. All three have strong patterns (doubling, appending a zero, final digit 0 or 5) that give your child quick wins.

Then the 4s — they're double the 2s, which you can show beautifully: 4 × 6 is twice 2 × 6. After that the 8s as double the 4s. Then 3s, 6s and 9s. The 7s come last — they have the weakest pattern and benefit most from every other table already being solid. By then your child barely needs to “learn” 7 × 8 at all: they already know it as 8 × 7.

Two tricks that halve the workload

Swap pairs: 3 × 8 and 8 × 3 give the same result. A child who grasps this early only has to truly learn about half of all facts. Say it explicitly and let them hunt for pairs — it feels like a secret trick and is mathematically watertight.

Anchor facts: the ×5 and ×10 problems of every table are landmarks. Almost everything can be derived from there: 6 × 7 is 5 × 7 plus one more 7. That's not a crutch — it's exactly the flexibility needed later for bigger multiplication and mental strategies.

How you know a table is solid

The simplest yardstick is response time. If the answer comes in about three seconds, without lips silently counting along, the fact has reached long-term memory. If it takes longer, your child is still computing — which is fine, but means: keep practising, don't tick it off yet.

A word on well-meant pressure: stopwatches and races create exactly the tension that blocks recall in many children. Observe the pace quietly, but don't turn it into a competition. Accuracy first, speed follows on its own.

Ten minutes a day, four to six weeks, and the times tables stand. Writing on paper consolidates them better than typing — the pencil isn't a nostalgia accessory in learning, it's a tool.

Frequently asked questions

How long does it take for the times tables to really stick?

With ten minutes of targeted daily practice, most children have the full times tables solid within four to six weeks. Short daily sessions beat long weekend marathons — that's the spacing effect at work.

What order should my child learn the tables in?

Start with the 2s, 10s and 5s for their strong patterns, then the 4s and 8s (each double the previous one), then 3s, 6s, 9s. The 7s come last, since they benefit most from every other table already being solid.

How do I know a table is truly automatic, not just calculated?

Watch the response time. An answer in about three seconds, without lips silently counting along, means the fact has reached long-term memory. If it takes longer, your child is still computing — keep practising, don't tick it off yet.

What are swap pairs and anchor facts?

Swap pairs exploit that 3 × 8 and 8 × 3 give the same result — a child who grasps this only needs to truly learn about half of all facts. Anchor facts are the ×5 and ×10 problem in every table, from which the rest can be derived, e.g. 6 × 7 as 5 × 7 plus one more 7.

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Times tables: the 10-minute plan that actually works