Level 3Grade 3skill: mult_tables_low· 6 min read

Times Tables Made Easy: the 2, 3, 4, 5 and 10 tables

In short: A times table is just repeated addition — 4 × 3 means “three fours”. Learn them in the easy order 10, 2, 5, 4, 3, and lean on each table's pattern: ×10 adds a zero, ×2 is doubling, ×5 lands on 0 or 5, ×4 is doubling twice, and ×3 is “double it, then add one more group.”

What a times table really is

“4 × 3” is a shorthand. It means 3 groups of 4 — 4 + 4 + 4. Once you can see the groups, every fact stops being something to memorise cold and becomes something you can rebuild in a second if you forget it.

Say it out loud as “three fours”. The picture below is 3 rows of 4 dots — count them and you get the answer, 12.

Read 4 × 3 as “3 groups of 4”.
Picture (or skip-count) the groups: 4, 8, 12.
The last number you land on is the answer.

4 × 3 = 3 groups of 4 = 12.

Why each low table has an easy pattern Why it works

×10

Just write the number, then a zero.

7 × 10 = 70. It works because ten of anything shifts every digit one place left — that's what place value is.

×2

Doubling — add the number to itself.

8 × 2 = 8 + 8 = 16. If you can add a number to itself, you already know the whole 2 table.

×5

Half of the ×10 answer — and it always ends in 0 or 5.

6 × 5 = half of 6 × 10 = half of 60 = 30. Because 5 is half of 10, the 5 table is the 10 table cut in half.

×4

Double it twice.

7 × 4: double 7 to 14, double again to 28. Four is two twos, so multiplying by 4 is doubling, then doubling again.

×3

Double it, then add one more group.

6 × 3: double 6 to 12, add one more 6 → 18. Three is “two plus one”, so ×3 is ×2 with one extra group.

Notice what just happened: you don't need 50 separate facts. You need doubling, halving, and “add a zero” — and every low table falls out of those.

The ×5 table as equal jumps of 5 — every landing ends in 5 or 0.

Worked examples

3 × 4 = 12

Read it as “4 groups of 3” (or 3 groups of 4 — the answer is the same).
Skip-count: 3, 6, 9, 12.

6 × 5 = 30

Use the ×5 pattern: half of 6 × 10.
6 × 10 = 60, half of 60 = 30.

7 × 4 = 28

Double 7 → 14.
Double again → 28.

8 × 10 = 80

×10 means write the number, then a zero.
8 → 80.

Common mistakes (and how to fix them)

Landing on a neighbouring fact

✗ 7 × 4 = 24 or 32

The answer slips to the fact just above or below the right one — a classic when tables are half-memorised.

Fix: Rebuild it instead of recalling it: double 7 to 14, double again to 28. The pattern can't drift to a neighbour.

table_neighbour

Adding instead of multiplying

✗ 4 × 3 = 7

4 × 3 gets read as 4 + 3. Multiplication is repeated addition of groups, not adding the two numbers once.

Fix: Say the × sign as “groups of”: “3 groups of 4” = 4 + 4 + 4 = 12.

wrong_operation

Miscounting a skip-count

✗ 6 × 5 = 25 or 35

When you skip-count 5, 10, 15, 20, 25, 30 it's easy to say one jump too few or too many.

Fix: Count the jumps on your fingers as you go — six jumps of 5 lands on 30, not five jumps (25) or seven (35).

off_by_one

Try it yourself

Ready to lock these in? Practise the 2, 3, 4, 5 and 10 tables — the questions adapt to you.

Frequently asked questions

What order should I learn the times tables in?

Start with the ones that have the strongest patterns: 10, then 2, then 5, then 4, then 3. Each one builds on the last — once you can double (the 2 table) you're most of the way to the 4 table, and the 5 table is just the 10 table halved.

What is the 5 times table trick?

Take the 10 times table answer and halve it. 8 × 5 is half of 8 × 10 = half of 80 = 40. Every answer in the 5 table ends in either 0 or 5, so it's easy to check.

How do I stop mixing up nearby facts like 7 × 4?

Rebuild the fact from a pattern instead of recalling it. For 7 × 4, double 7 to 14, then double again to 28. A pattern can't drift to a neighbouring answer the way a memorised fact can.

Is 4 × 3 the same as 3 × 4?

Yes. Multiplication can be done in either order — 3 groups of 4 and 4 groups of 3 both make 12. That means you only really have to learn half the table.