Best Way To Memorize Multiplication Tables

Why Rote Drilling Doesn't Work

Most people learn multiplication tables by repetition alone, which is why they forget them months later. What you need is a system that connects each fact to something you already understand. The hardest facts aren't random—they share patterns. Once you see those patterns, the memorization becomes significantly less painful.

Let's be honest about the actual layout of the 1 through 12 times tables. There are roughly 66 unique multiplication facts if you account for the commutative property, meaning 6 × 7 equals 7 × 6. That is a manageable number. The problem is that most learning resources present all 144 facts in a grid and expect a student to memorize them all at once. It is overwhelming and unnecessary. Start with the facts that are easiest to grasp and build from there. Skip counting is the foundation here, and it works because it creates an auditory and visual pattern that your brain locks onto faster than isolated numbers. Begin with the ones, fives, and tens tables. These are trivial but they give you early wins and build momentum. A child who knows that anything times ten just gets a zero added to the end feels confident. They can apply that same logic to the fives—ending in either 0 or 5. Then move to the twos, which is just doubling, something most kids already do instinctively when counting coins.

After those, tackle the fours. You can derive every four fact by doubling a two fact. If you know 6 × 2 = 12, then 6 × 4 = 24. This cuts the workload in half without any extra memorization. The sixes come next, and this is where most people hit a wall. The six times table has no obvious shortcut. I remember struggling with 6 × 8 specifically. The answer kept coming out as 46 in my head. It was wrong, but my brain kept landing there because 40 and 6 are both clean numbers that felt satisfying. The workaround was simple: I started using the distributive property. 6 × 8 became 6 × 5 plus 6 × 3, which is 30 plus 18, which is 48. Knowing my fives and threes made the sixes solvable instead of requiring blind memorization.

Use the Distributive Property as a Safety Net

This is the single most important technique, and it is almost never taught properly in elementary school. Breaking a hard fact into easier parts means you are never truly stuck. For example, 7 × 8 looks brutal until you split it into 7 × 5 plus 7 × 3. That is 35 plus 21, equaling 56. You now only need to know your fives and threes solidly, and everything else becomes calculable on the fly. Another useful split for 7 × 8 is 7 × 10 minus 7 × 2, giving you 70 minus 14. Different people find different splits more natural. The point is that you are building a web of connections between facts instead of storing them as isolated data points.

The Nine Times Table Finger Trick

There is one genuinely clever trick for nines that deserves your time. Hold out both hands with fingers numbered one through ten from left to right. To multiply any number from one to ten by nine, fold down the finger corresponding to that number. The fingers to the left of the folded one represent the tens digit. The fingers to the right represent the ones digit. So for 9 × 4, you fold down your fourth finger. Three fingers remain on the left, six on the right. The answer is 36. It sounds gimmicky but it works every time and gives you a physical anchor for a table that otherwise relies entirely on rote memory.

Focus on the Hard Facts

Here is a counter-intuitive insight: most people already know roughly half the tables without realizing it. Facts involving 1, 2, 5, and 10 are usually mastered early. The remaining facts that actually cause problems in real life are concentrated in a small set: 6 × 7, 6 × 8, 6 × 9, 7 × 7, 7 × 8, 7 × 9, 8 × 8, 8 × 9, and 9 × 9. That is roughly a dozen facts. Master those and you have covered the vast majority of what you will actually need. Another thing people miss is that pairs are your friend. Since multiplication is commutative, learning 7 × 8 means you also know 8 × 7. Do not treat them as separate facts. Many study guides waste time by listing both separately. Ignore that advice.

Spaced Repetition Over Cramming

Revisiting facts at increasing intervals is the difference between remembering something next month and forgetting it by next week. This applies to multiplication just as much as vocabulary. A flashcard app that uses spaced repetition algorithms will surface the facts you are weakest on more frequently and the ones you know well less often. You spend your time on the problems, not the answers. I used to recommend daily drill sessions until I actually tracked the results. Students who did ten minutes a day for five days retained more after two weeks than those who crammed an hour on a single weekend. Spacing matters more than duration in this context.

What Actually Fails

Here is where I need to be blunt about the limitations of common approaches. Chanting tables repeatedly works for some people but fails for others, particularly those who struggle with auditory memory. Writing out tables from memory is better but still does not address the root problem—it reinforces isolated recall without building the conceptual connections that make the facts stick long-term. Music-based methods, like the Multiplication Rock songs from the nineties, are popular for a reason. The melody provides a hook that pure number sequences lack. But the downside is clear: they lock you into one specific order and one specific rhythm. If you need to recall 8 × 6 in a slightly different context, the song does not always translate. Combine a musical method with the distributive property approach and you cover both angles. Another limitation worth noting: once you reach the larger tables, especially 12 × 12 and beyond, the pattern-based shortcuts start breaking down. There is no finger trick for 12 times. At that point, spaced repetition with deliberate practice on the hardest facts is really your only option. Accept it and move on.

A Practical Daily Routine

Here is something that actually works in practice. Spend five minutes reviewing facts you already know cold to keep them fresh. Then spend five minutes working on two to three new facts using the distributive property breakdown. End with a quick self-test on the hardest facts from the previous session. Total time: ten minutes. Do this consistently and you will have the core tables memorized within a few weeks. The key is consistency over intensity. Ten focused minutes beats a frustrated forty-five-minute session any day. Multiplication tables are not a test of intelligence. They are a test of method, and the right method makes them trivial.