Year 4 Multiplication: Teaching Times Tables Beyond 5×5 at Home
Why Year 4 Times Tables Matter
By the end of Year 4, most curricula expect children to know all times tables up to 12×12—but the jump from the comfortable 5× table to 6×, 7×, 8× and 9× can feel steep. Fluency with these tables is essential because they unlock division, fractions, and problem-solving later on. The goal isn't to turn your child into a drilling robot; it's to build genuine automaticity so they can access harder concepts without counting on their fingers every single time. Children who know their tables confidently are also more likely to enjoy maths overall because they aren't holding back with mental energy just to figure out 7×8.
Your homeschool has an advantage here that a classroom doesn't: you can tailor the pace and method to your child's learning style. Some children respond brilliantly to visual patterns and skip-counting; others prefer games or movement-based learning. This post will show you how to combine a few different approaches so the tables actually stick—and how to spot when your child is ready to move on.
Understanding the 6× and 8× Tables: Pattern and Doubling
The 6× table is often a good starting point for Year 4 because it sits between the more familiar 5× table and the trickier 7×. One of the most effective ways to teach it is through doubling. If your child already knows the 3× table well, they can use it as a stepping stone: 6×4 is simply 3×4 doubled. Write this out visually: 3×4=12, so 6×4=24. Once they've spotted this pattern with a few examples (try 6×2, 6×5, 6×7), they can use doubling as a mental strategy rather than raw recall—which builds confidence and reveals that multiplication is logical, not arbitrary.
The 8× table benefits from a similar approach. Eight is 2×4, so 8× is just double-double-double. If you know 2×7=14, then 4×7=28, then 8×7=56. You can teach this explicitly and then make it a game: 'I say a number, you double it, then double it again, then you've got your 8× answer.' Kids often enjoy the rhythm of it, and it works without requiring memorisation of 8 separate facts all at once. Most Year 4 learners who've internalised doubling can self-generate at least half the 8× table this way.
The 7× and 9× Tables: Using Tricks and Finger Shortcuts
The 7× table is famously the hardest—7×8 especially trips people up—so acknowledge that upfront with your child: 'This one catches out a lot of people, so we're going to use a trick.' The most popular shortcut is the 'five and two' method: 7×6 is the same as (5×6)+(2×6)=30+12=42. Your child breaks the 7 into 5+2 and solves two easier facts, then adds them. It works for all of them and once they've done it a handful of times, the pattern becomes automatic. Some children also love the finger method for 6-9×: it's a bit old-fashioned but genuinely effective and tactile. Look it up if you're not familiar (there are excellent videos), and if your child loves it, let them use it until the answers become automatic.
The 9× table has a hidden gift: a pattern in the digits. Look at 9×1=09, 9×2=18, 9×3=27, 9×4=36—the tens digit goes up by 1 each time, and the ones digit counts down. Some children spot this immediately and never forget it. You can also use the hand/finger method for 9×, which is reliable and fun. And here's a quick mental trick: 9×any number is 10×that number minus the number. So 9×7=(10×7)−7=70−7=63. Not every child will use every trick, but showing them that there are multiple routes to the same answer is empowering.
Building a Short Daily Practice Routine
The most consistent approach is little-and-often, rather than lengthy cramming sessions. Aim for 5–10 minutes, ideally every day or at least four times a week. Start with a single times table (say, 6×) and spend about a week on it before adding another. Use a mix of methods during that week: one day do skip-counting aloud, another day use a game, another day do flashcards or a practice sheet. This variation keeps it fresher than pure drilling and engages different memory pathways.
A sample week with the 6× table might look like: Monday—skip-count by 6s aloud while walking or bouncing a ball; Tuesday—play a flashcard speed game (turn over a card, say the answer, check it, keep score); Wednesday—a worksheet or printed grid where they fill in answers; Thursday—a game like bingo or dice rolls (roll two dice, multiply one by 6, say the answer); Friday—a quick verbal quiz while doing something else (preparing dinner, in the car). The variety prevents boredom and you'll notice some methods 'click' faster for your particular child. Praise the effort and approach, not just the answer.
Games and Practical Activities That Stick
Multiplication bingo is a Year 4 favourite and dead simple to make. Draw a 4×4 grid, fill it with products from the table you're working on (e.g. 30, 36, 24, 12, 42, 18...). Call out a multiplication fact (e.g. '6 times 4') and players cover the answer. The game works because the child has to match the spoken fact to the answer—exactly the skill you're building. You can adapt this endlessly and play it as a family or with siblings.
Dice games are excellent too. Roll two dice: one tells you how many times, the other is the multiplier. '6 rolls 4 on the second die: what's 6×4?' Play racing games where each correct answer moves a counter along a board. Use a standard die, or make your own using scraps of paper in a cup. Snap-style card games where players lay cards and multiply the numbers showing work well for competitive learners. And don't overlook real-world maths: 'If one pack of markers has 7 in it, how many are in 8 packs?' or 'Lemons are 6 for £1.50—what's 9 lemons?' Embedding the table facts in context helps them stick because your child sees why the maths matters.
Knowing When Your Child Is Ready to Move Forward
A good benchmark is consistent accuracy on a mixed-fact quiz. After a week or two focusing on one table, give them 10 questions in random order (not in sequence, which is much easier). If they answer 8–10 correctly in under 20 seconds, without needing to count on their fingers or use a strategy every time, they're likely fluent enough to introduce the next table. Fluency doesn't mean instant recall for every single child—some will use quick mental strategies that are just as valid—but the answer should come quickly enough that it doesn't slow down their problem-solving in other areas.
It's okay if some facts take longer to stick than others. 7×8 is notoriously tricky; many adults still think about it. Your child can practise that one extra without shame. If they're hitting a wall, pause, step back to review the 3×, 4× and 5× tables for a week, then restart 6×. Going back isn't failure; it's building a firmer foundation. Track progress informally in a notebook or use a simple checklist (one tick per day practised, one star when they nail a quiz). Homeschooling gives you the gift of visibility into exactly where your child is, so use it.
Troubleshooting Common Stumbling Blocks
If your child says 'I just can't remember these,' it's worth asking whether they're actually trying to memorise, or whether they've internalised a trick. Many Year 4s think they 'have to' memorise, when in fact using doubling or digit patterns is faster and more reliable. Show them that 8×6 is 'just double 4×6' and they don't need to memorise anything. Some anxiety melts away once they realise there's a system.
If they rush through flashcards and get lots wrong, slow down. Speed drills come later; accuracy first. If they mix up, say, 7×8 and 8×7 (getting 54 instead of 56), they've got the concept but need a bit more practice on those specific facts. Target those two with the games above. If they're fine with times tables but struggle with word problems using them, that's a separate issue—they understand the tables but need help with reading comprehension or problem setup. Don't conflate the two; praise their table knowledge and work on problem-solving separately.
Keeping the Bigger Picture in View
Times tables are a tool, not the destination. A child who can tell you 7×8=56 instantly but can't explain why 56÷7=8 hasn't fully understood multiplication yet. So alongside your table practice, keep doing reasoning problems: 'If a table costs 7 times as much as a chair, and a chair is £12, how much is the table?' This deepens their grasp and keeps maths rich rather than rote.
Your homeschool is also a wonderful place to celebrate small wins and adjust the approach without the pressure of keeping up with 29 other children. If a game lands brilliantly, do it again. If a method isn't working, ditch it and try another. And remember that building fluency with times tables is a marathon, not a sprint. Most Year 4s won't have all of 12×12 solid until well into Year 5, and that's completely normal. Your job is to build their confidence, show them the patterns, and make practice something they can do without resentment. That foundation will serve them for years.
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