For Ontario parents · Grades 3–6

How to Help Your Child With Times Tables (Without the Tears)

A 6-minute read

You sit down at the kitchen table. Your child stares at the flashcard. Their face tightens. They say “I don’t know” — again. You’ve been over 7×8 twenty times this week. If this sounds familiar, you’re not alone, and your child isn’t broken. Times tables are hard for a very specific reason — and once you understand that reason, the path forward gets a lot clearer.

Why times tables feel like such a wall

For most kids, multiplication facts are the first time school asks them to memorize something that feels arbitrary. Seven eights are fifty-six — why? When a child doesn’t have a good answer to that question, the fact sits in memory with nothing anchoring it. The slightest stress — a timed test, a parent watching — and it disappears.

The issue isn’t effort or intelligence. It’s sequence. Multiplication facts are much easier to hold onto when they arrive as the natural conclusion of something the child already understands, rather than as a list to be memorized on its own. Get the concept first, and the facts follow much more willingly.

What Ontario’s curriculum actually expects — and when

In Ontario, the path to multiplication facts is intentionally gradual. In Grades 2 and 3, students work with equal groups, skip counting, and arrays — building the idea that multiplication means a certain number of groups, each the same size. Fluency with the multiplication facts to 12×12 is expected by the end of Grade 4.

That means if your child is in Grade 5 or 6 and still uncertain about their facts, they have a real gap — one that will ripple forward into fractions, long division, and ratios. But it’s also a gap that is very fixable at any age, once you know it’s there.

The concept has to come before the drill

Before you pull out the flashcards, check one thing: does your child actually understand what multiplication is? Try asking them, without any prompts, to explain what 3×4 means. If they can say “three groups of four” — or draw it — they have the concept. If they go blank or say “three and four?”, that’s where to start.

The concept can be rebuilt quickly with real objects. Lay out three rows of four pennies. Count the total together. Then rearrange them into four rows of three — same total. That one physical demonstration, done slowly, does more for a child’s understanding than fifty flashcard repetitions of “three times four is twelve.”

Arrays — rectangular arrangements of objects or squares on graph paper — are especially useful because they make visible why multiplication is commutative (why 3×4 and 4×3 give the same answer). Once a child can see that, the facts start to feel like discoveries rather than rules to memorize.

Start with the anchor facts, not the hard ones

Once the concept is solid, strategy matters. A common mistake is trying to learn all 144 facts at once, or starting with the ones the child keeps getting wrong. Instead, start with the facts that have obvious patterns:

• The ones (any number ×1) — the answer is always the number itself.
• The tens (×10) — add a zero; children usually get these fast.
• The twos (×2) — doubling, which most kids already know from addition.
• The fives (×5) — the skip-counting pattern (5, 10, 15…) is usually already familiar.

These four families alone cover a substantial portion of the multiplication table. More importantly, they give your child a foothold. Every fact they own with confidence is a tool for building the adjacent ones.

Build outward from what they know

The most powerful strategy for the harder facts is not memorization but derivation: using a fact you know to get to one you don’t.

A child who knows 5×7 = 35 can get to 6×7 by adding one more group of 7: 35 + 7 = 42. A child who knows 4×8 = 32 can get to 8×8 by doubling it: 64. This builds a network of connected facts rather than an isolated list — and a network is far more resilient when memory glitches under pressure.

This approach also removes the panic from forgotten facts. Instead of a blank wall, the child has a route: “I don’t remember 7×8, but I know 5×8 is 40, so I add two more groups of 8 — 40 + 16 = 56.” That kind of flexible thinking is actually more useful than instant recall, especially as math gets harder.

How to practice without it becoming a battle

Short and daily beats long and occasional, every time. Five to ten minutes of focused practice each day is meaningfully more effective than a forty-five minute session on the weekend. The brain consolidates memories during sleep and rest — small daily exposures give it more chances to do that work.

Practice doesn’t have to be formal. Some things that tend to work well at home:

• Oral questions during a car ride or walk, with no pressure to be fast
• Card games: two players each flip a card, multiply them, first to say the answer takes the pile
• Focusing each session on one family of facts rather than all of them at random
• Celebrating small wins out loud (“You just knew that one without hesitating”)

Timed tests at home usually make things worse, not better. For a child who already feels shaky, the clock adds a layer of stress that crowds out memory. Save the speed goal for after fluency — once the facts are reliable, speed comes naturally with a little more practice.

Why times tables matter so much for what comes next

It’s worth being clear about the stakes. Times tables aren’t just a Grade 4 milestone — they’re the load-bearing foundation for nearly everything that follows. A child who reaches Grade 5 without fluent multiplication facts will find fractions harder than they should be (finding common denominators requires quick multiplication), long division exhausting, and ratios and percentages in Grades 6 and 7 genuinely difficult.

This is the same pattern that shows up in fraction struggles: what looks like a fractions problem is often a multiplication problem in disguise. And what looks like a multiplication problem is sometimes a conceptual gap from even earlier — the equal-groups idea that should have solidified in Grade 3. If your child is behind in math more broadly, times tables are often one of the first places to look.

The good news is that the fix is usually more targeted than parents expect. It’s rarely “redo all of Grade 3 math.” It’s more often one or two specific concepts — the meaning of multiplication, or a handful of fact families — that need to be rebuilt properly. Find those, work on them steadily, and the rest tends to follow.

If you’re wondering exactly where your child’s gap sits within the broader math curriculum, the Grade 5 expectations guide is a useful reference for where multiplication fits into the larger picture.