How to Help Your Child With Multiplication

Jun Loayza8 min read

My son could add and subtract just fine, so I was not worried when the times tables showed up in 3rd grade. Then I watched him stare at 7 x 8 with the same blank look you get when someone asks a question in a language you do not speak. He was not trying to figure it out. There was nothing to figure out, because he had been handed the fact as a thing to memorize, and the memory just was not there. So he guessed. 54? 58? He was rolling dice.

If your child hits a wall at the times tables, you are in very crowded company. Multiplication is where a lot of kids first decide they are "not a math person," and it is almost always for the same avoidable reason: they were asked to memorize a grid before anyone showed them what it means. Here is what actually got our kitchen table unstuck.

How to help my child with multiplication

Multiplication is not 100 facts to memorize. It is one idea, equal groups, plus a handful of shortcuts that shrink the grid down to almost nothing. To help, you go in order: first make sure your child understands that 4 x 3 means four groups of three, using things they can see and touch. Then teach the easy anchor sets, the 2s, 5s, and 10s, which cover more than half the table on their own. Then teach that order does not matter, so 8 x 3 and 3 x 8 are the same fact. What is left is a small cluster of hard facts, and you build each one from an easy one your child already owns. Understanding first, fluency second. Do it in that order and multiplication stops being a wall of memorization and starts being something your child can reason through.

Why the times tables feel like a wall

For a couple of years, math has been addition and subtraction, and those are things you can always fall back on your fingers to do. Multiplication arrives looking completely different: a grid of facts a teacher wants "known from memory," often against a clock. If a child has been told that 6 x 7 is simply 42, with no picture of why, then 42 is just a sound attached to a symbol. When the sound does not come, there is nothing underneath to catch them, so they freeze or guess.

Kids who understand what multiplication isnever have that problem, because they always have a backup. Forget 6 x 7? Skip count by 7, or take the 6 x 7 you can build from 5 x 7. That is the whole difference. The Common Core standards actually build it this way on purpose: multiplication starts in 2nd grade as equal groups and arrays, and only in 3rd grade does "know from memory all products of two one-digit numbers" become a goal. Memorizing is meant to be the last step, not the first. When it comes first, the facts have nothing to stick to.

Start with groups, not the grid

The fastest fix is to make multiplication concrete before it is abstract. You want your child to see, physically, that multiplication is just counting equal groups quickly:

  • Build groups with real objects.Put out 4 piles of 3 grapes. Count them the slow way, one at a time, to get 12. Then say the fast way: "four groups of three, four times three, twelve." The x sign just means "groups of."
  • Draw arrays. An array is a rectangle of dots, say 4 rows of 6. Your child can count it, but they can also see that turning it sideways makes 6 rows of 4, and it is the same number of dots. That picture is the whole commutative idea in one glance.
  • Skip count out loud. Counting 2, 4, 6, 8 or 5, 10, 15, 20 is multiplication in disguise. Every skip-count is a row of the times table, and it doubles as a way to rebuild a fact they forgot.

The phrase to keep saying is equal groups. A child who can tell you that 6 x 4 means six groups of four owns something a child who only memorized "24" does not: a way back to the answer when the answer does not come.

You only have to teach a few facts

The times table looks like 100 facts, and that number is what scares kids and parents both. It is a lie. Watch how fast it shrinks.

Teach the 2s and your child already knows them, because multiplying by 2 is just doubling, which they have been doing for years. Teach the 10s and there is nothing to learn, you write the number and add a zero. Teach the 5s as skip counting, the same 5, 10, 15, 20 they read on a clock. Those three sets alone cover a huge chunk of the grid. Now teach the one idea that does the most work of all: order does not change the answer. If 3 x 8 is 24, then 8 x 3 is also 24. That single rule folds the table in half, because every fact you learn gives you its twin for free.

After all of that, the facts that are genuinely hard come down to a tiny cluster: 6 x 7, 6 x 8, 7 x 8, and 7 x 9. Four facts. Naming that out loud matters. When my son realized the "whole times table" he was dreading was really four stubborn facts and a pile of things he already knew, his shoulders came down about two inches.

Build the hard facts, do not just drill them

For the last stubborn facts, the move is to build each one from a fact your child already owns, so they always have a path back to it. This is the same derive-from-what-you-know habit that powers real math fact fluency, and it beats cold memorizing because a built fact survives a blank moment.

  • 6 x 7 is 5 x 7 plus one more 7. Five sevens is 35, plus 7 is 42. Your child already knows their 5s, so this is always reachable.
  • 7 x 8 = 56.Some kids lock it in as the sequence 5, 6, 7, 8, so "56 = 7 x 8." A silly hook is a real strategy.
  • 4 x anything is double, then double again. 4 x 8 is 8 doubled to 16, doubled to 32.

None of these are cheating. This is exactly how mathematically confident kids do it, quietly, in their heads. You are not slowing your child down by teaching them to reason to a fact. You are giving them the thing that keeps them from freezing.

Practice without turning it into a fight

Here is the part parents get wrong most, and I include myself. Speed drills before understanding do real damage. A timed grid of facts a child cannot reason through does not teach multiplication, it teaches that math is a thing that makes your stomach hurt, and that lesson sticks for years. The research on math anxiety is consistent that fluency should grow out of understanding, not be forced ahead of it.

So make the reps low-pressure and frequent instead of long and tense:

  • Play games. A deck of cards where each player flips two and multiplies, highest product wins, is more practice than a worksheet and zero dread.
  • Use real life. "There are 6 rows of chairs with 4 in each row, how many chairs?" "Three packs of 8 markers, how many pens?"
  • Keep sessions to five minutes. Two short reps a day beats one long grind, and it does not sour the whole subject.

When your child gets one wrong, you do not have to jump in with the answer. Ask, "how could you figure it out?" and their reply tells you exactly which piece slipped: the meaning of groups, a missing anchor set, or the order idea. That is the growth-mindset move, and it is the same one I lean on with math word problems. Carol Dweck's research on praising strategy and effort over ability is worth keeping in mind: praise the reasoning, not the speed.

Figure out where the gap really is

The nice thing about building multiplication from the ground up is that a miss tells you where the gap is. If your child cannot show you what 4 x 3 means with objects in front of them, the idea of groups has not set yet. If they get the concept but cannot skip count by 5s, an anchor set is missing. If they know their facts one direction but 8 x 3 stumps them while 3 x 8 does not, it is the order idea. Different gaps, different fixes, and you can only tell them apart by watching the reasoning.

It is also worth getting an outside read now and then, because a single homework sheet is a small, noisy sample. Test My Kid is a free, eight-minute adaptive assessment for math and reading, grades K through 8, calibrated to the same NWEA MAP and iReady benchmarks schools use. It reports which topics are solid and which are shaky, so you can see whether multiplication is an isolated soft spot or part of a wider pattern. If it looks like more than the times tables, the signs your child is struggling in math are worth a read too.

My son still pauses on 7 x 8. But now the pause is him building it, not him panicking, and he gets there every time. The grid never got smaller. He just stopped seeing 100 facts to memorize and started seeing a few things he knows cold and a short path to everything else.

Frequently asked questions

What grade do kids learn multiplication?
Multiplication shows up informally in 2nd grade, where the Common Core standards have kids build equal groups and arrays and add them up (the 2.OA standards). It becomes the main event in 3rd grade: the 3.OA standards ask kids to understand what multiplication means, multiply within 100, and by the end of the year know from memory all the products of two one-digit numbers. Multi-digit multiplication, like 34 x 6 or 23 x 45, comes in 4th grade, and the standard column algorithm is a 5th grade standard. So if your 3rd grader is wrestling with the times tables, they are right on schedule, not behind.
How can I help my child memorize the times tables?
Do not start with memorizing. Start with meaning, because a fact your child understands sticks far better than one they crammed. First make sure they know that 4 x 3 is four groups of three, using real objects or a drawn array. Then teach the easy anchor sets in order: the 2s (just doubling), the 10s (add a zero), the 5s (skip counting, like the minutes on a clock). Those three sets alone cover more than half the grid. Teach the commutative idea, that 8 x 3 equals 3 x 8, and the grid shrinks by almost half again. Only then work on the last stubborn facts, and build each one from a fact they already own. Short, low-pressure reps beat one long drill session every time.
Why does my child struggle with multiplication?
The most common reason is that they were asked to memorize a grid before they understood what multiplication is. If 6 x 7 is just a sound they are trying to recall, there is nothing to fall back on when memory blanks, so they freeze or guess. Kids who understand that multiplication is repeated equal groups always have a backup: they can skip count, draw an array, or build the fact from an easier one. A second common cause is shaky addition or skip counting underneath, since multiplication sits on top of both. Struggle here is almost never about being a 'math person.' It is a missing foundation you can name and rebuild.
Should I use timed multiplication drills?
Timed drills are useful, but only after your child understands the facts and can reason through the ones they do not yet know by heart. Timing a child on a grid they cannot make sense of teaches them that math is a source of panic, and that anxiety follows kids for years. The research on math fluency is consistent: fluency should grow out of understanding, not replace it. Use timing as a light, occasional check to see which facts have become automatic, not as the main way your child practices. If a timer makes your child tense up, drop it and go back to games and real-world reps until the facts feel solid.
What are the hardest multiplication facts to learn?
Once a child owns the 2s, 5s, 10s, and the squares, and knows that order does not change the answer, only a small cluster of facts is genuinely hard: 6 x 7, 6 x 8, 7 x 8, and 7 x 9 are the usual culprits. The good news is there are only a few of them, so they are worth attacking one at a time with a trick your child can rebuild. 7 x 8 is 56, which some kids remember as 5, 6, 7, 8 in order. 6 x 7 is 5 x 7 (35) plus one more 7, which is 42. Naming that these are the hard ones, and that there are just a handful, takes a lot of the dread out of them.
When should I worry that multiplication points to a bigger gap?
One frustrating homework night is not a signal. Look for a pattern that holds across several sittings: your child cannot tell you what 4 x 3 actually means even with objects in front of them, cannot skip count by 2s or 5s, or has no way to figure out a fact they have not memorized. That points to a foundation that has not set yet, and it is worth catching early because multiplication feeds directly into division, fractions, area, and later algebra. A short grade-level assessment can tell you whether multiplication is an isolated soft spot or part of a wider math gap, so you know exactly where to spend the practice time.

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