How to Learn Times Tables
Learning times tables is easier when you understand how multiplication facts connect instead of trying to memorize every answer separately.
This guide gives you a practical route through the 1 to 12 times tables: start with simple patterns, build harder facts from ones you already know, then practice recall until the answers become familiar.
At first, you might calculate this by doubling: 7 → 14 → 28 → 56. With practice, the goal is to recall 56 directly.
Do Not Try to Memorize 12 Separate Lists
The multiplication tables are connected. Learning those connections reduces the number of facts that initially feel completely unfamiliar.
This does not mean you should always calculate 8 × 7 in three steps. The strategy gives you a way to find the answer while learning. Repeated retrieval then helps you move toward recalling 8 × 7 = 56 directly.
Patterns and shortcuts help you understand and reconstruct unfamiliar facts. Practice should gradually reduce how often you need those steps.
What Order Should You Learn the Times Tables?
You do not have to work mechanically from 1× to 12×. Starting with tables that have simple relationships gives you facts that can help with later tables.
1. Start with 1×, 2×, 5× and 10× Foundation
2. Add 3× and 4× Build
3. Build 6× from facts you know Connect
4. Give 7× and 8× focused practice Strengthen
5. Complete 9×, 11× and 12× Complete
Turn Easier Facts Into Harder Ones
When a product is difficult to remember, start from a related fact that you can already recall.
Double 28 to find 8 × 7 = 56.
Double 24 to find 6 × 8 = 48.
Subtract one group of 9 to find 9 × 9 = 81.
80 + 16 gives 12 × 8 = 96.
If you know 4 × 7 = 28, then you also know 7 × 4 = 28. This means many apparently new facts are actually reversed versions of facts you have already practiced.
One Useful Starting Strategy for Each Times Table
These are learning strategies, not rules you need to use forever. Follow the links when you want a complete lesson for a particular table.
1× — The number stays the same View
2× — Double the number View
3× — Think in groups of three View
4× — Double, then double again View
5× — Use the 0-and-5 pattern View
6× — Double a ×3 product View
7× — Break difficult facts apart View
8× — Double three times View
9× — Use ×10 minus one group View
10× — Think about place value View
11× — Use ×10 plus one group View
12× — Combine ×10 and ×2 View
Use a Multiplication Chart as a Learning Tool
A multiplication chart makes several relationships visible at the same time and can be useful while you are still becoming familiar with the facts.
The chart is symmetrical because changing the order of the factors does not change the product. Its diagonal also shows square numbers such as 4 × 4 = 16, 7 × 7 = 49 and 12 × 12 = 144.
Practice Retrieving the Answer, Not Just Reading It
Once you understand a multiplication fact, practice trying to produce the answer before you see it.
Understand one way to reconstruct the answer if you forget it.
Remove the answer and try to retrieve 56 yourself.
Check immediately and correct the fact if necessary.
Mix different tables so the sequence itself cannot give away the answer.
Seeing “7 × 8 = 56” repeatedly can make the fact look familiar. Asking yourself “7 × 8 = ?” requires you to produce the answer instead.
Spend More Practice Time on the Facts You Miss
Once some multiplication facts are easy, there is little reason to give them exactly the same amount of attention as facts you repeatedly forget.
Keep correct, easy facts in mixed practice, but give additional attempts to products that you answer incorrectly or need a long time to reconstruct.
A Simple Routine for Learning Times Tables
Use the same progression whenever you begin a new multiplication table.
1. Understand the table Learn
2. Practice without looking at the answers Retrieve
3. Repeat the facts that cause difficulty Focus
4. Change the question order Mix
5. Combine several tables Apply
6. Add timed practice after accuracy improves Fluency
Practice Times Tables in Mixed Order
When several tables feel familiar, switch to mixed multiplication questions so you cannot rely on reciting one sequence from beginning to end.
Start times tables practice →Questions About Learning Times Tables
What is a good way to learn times tables?
Start by understanding a useful pattern or relationship for each table. Then practice producing the answers without looking, repeat difficult facts, and eventually mix several tables together.
Which times tables should I learn first?
A practical starting point is 1×, 2×, 5× and 10× because they provide simple patterns and useful building blocks. You can then add 3× and 4× before moving toward the remaining tables.
Should I memorize times tables or understand them?
Both skills are useful at different stages. Understanding patterns gives you a way to calculate or check an unfamiliar fact, while practice helps common multiplication facts become easier to recall directly.
Should I practice times tables in order?
Practicing in order can help you become familiar with a new table. You should also practice the facts in mixed order so you learn to retrieve individual products without depending on the sequence.
How can I remember 7 × 8?
7 × 8 = 56. One way to reconstruct it is repeated doubling: 7 → 14 → 28 → 56. Another is 5 × 8 + 2 × 8 = 40 + 16 = 56.
Should I focus on accuracy or speed first?
Focus on answering correctly first. Once the facts are reliable, practice retrieving the same answers more quickly rather than sacrificing accuracy for speed.
Can a multiplication chart help?
Yes. A multiplication chart can make sequences, reversed multiplication facts and square numbers easier to see. As recall improves, try answering without referring to the chart.
Which multiplication facts should I practice most?
Give additional practice to facts you answer incorrectly or cannot recall easily, while continuing to include easier facts in mixed practice.