Question 1

What is the trick for the 10 times table?

Accepted Answer

The rule is simple and universally reliable: to multiply any whole number by 10, shift every digit one place to the left — or equivalently, write a zero at the end. So 10 × 7 = 70, 10 × 12 = 120, 10 × 35 = 350. This rule extends cleanly to decimals later in primary school (10 × 4.5 = 45) and to larger numbers in secondary. It's worth teaching it as a place-value shift rather than just 'add a zero' — the latter only works reliably for whole numbers, and children who learn the underlying mechanism are better prepared when decimals are introduced and the 'add a zero' description breaks down.

Question 2

Why is the 10 times table the easiest?

Accepted Answer

For most children, yes — the rule feels very accessible, and the resulting sequence (10, 20, 30...) is one they've typically encountered in counting, money, and measuring contexts from an early age. It's worth using this accessibility deliberately: a child who is anxious about times tables can build genuine confidence by mastering the 10s thoroughly, including knowing the facts out of order and answering quickly from any starting point. That confidence becomes a springboard for tackling harder tables. However, 'easy' doesn't mean it shouldn't be practised — automatic recall of 10× facts is called upon constantly in other calculations, and full fluency (not just familiarity) is worth investing in.

Question 3

How does the 10 times table help with other tables?

Accepted Answer

The 10 times table is the single most useful anchor for deriving other tables. The 5 times table: 5 × N = half of (10 × N), so every 5× fact can be found by halving the 10× answer. The 9 times table: 9 × N = (10 × N) − N, so every 9× fact can be found by subtracting the number from the 10× answer. The 11 times table: 11 × N = (10 × N) + N. The 12 times table: 12 × N = (10 × N) + (2 × N). These four derivation strategies mean that a child with a fully fluent 10 times table can derive nearly half the multiplication grid without separate memorisation.

Question 4

Can the 10 times table help with harder tables?

Accepted Answer

Absolutely — and this is one of the most important insights in primary multiplication. The 9× strategy (10-minus-1) is perhaps the most powerful: 9 × 8 = (10 × 8) − 8 = 80 − 8 = 72. The 11× strategy (10-plus-1): 11 × 6 = (10 × 6) + 6 = 66. The 12× strategy (10-plus-2): 12 × 7 = (10 × 7) + (2 × 7) = 70 + 14 = 84. And the 5× strategy (half of 10): 5 × 9 = half of 90 = 45. Children who understand these derivation strategies need far fewer isolated facts committed to memory, because so much of the grid can be derived reliably from a single, well-known foundation.

Question 5

Is there a pattern in the 10 times table?

Accepted Answer

Every answer in the 10 times table ends in exactly 0 — the most consistent units digit pattern in any times table. The answers are all round numbers (10, 20, 30...), making them easy to say, write, and identify. The place-value pattern is the deepest structural insight: every digit in the original number shifts one position to the left when multiplied by 10, and a zero appears in the units column as a placeholder. Understanding this as a place-value shift rather than a numerical trick prepares children for multiplying by 100 (shift two places), by 1000 (shift three places), and by 0.1 (shift one place to the right) later in the curriculum.

The 10 Times Table

💡 Just Add a Zero!

⭐ The Place Value Explanation

🔗 Links to Other Tables

🌍 Real-World Examples

Frequently Asked Questions