Why division trips up so many South African students (and how to fix it)
Times tables come easily, but long division stalls the pencil every time. Here's what's actually going on — and how to fix it.
Your child can rattle off their times tables without blinking. Ask them to divide 84 by 6, though, and the pencil stalls, the eraser comes out, and frustration sets in fast. If multiplication feels solid but division feels like a different subject entirely, you're not imagining it. Division is quietly one of the trickiest skills in the entire primary and intermediate phase maths curriculum — and it rarely gets the attention fractions or algebra do.
Division isn't just "multiplication backwards," even though it's often taught that way. It asks children to hold several ideas in their head at once, and when even one of those ideas is shaky, the whole process falls apart.
Why division is harder than it looks
In the CAPS curriculum, division starts simply — sharing 12 sweets between 4 friends — and grows steadily more demanding until it involves long division with two-digit divisors, remainders, and eventually algebraic division in the FET phase. Because it builds on so many earlier skills, a small crack early on tends to widen every year.
A few things make division specifically difficult:
It depends on multiplication mastery that isn't always solid. Long division requires a child to estimate, multiply, subtract, and bring down digits — all while checking their multiplication facts on the fly. If times tables aren't automatic, every single step of division becomes a slow, effortful calculation instead of a smooth process.
It's the only basic operation with an "unfinished" answer. Addition, subtraction and multiplication give a single tidy number. Division introduces remainders, and later, fractions and decimals as answers. Deciding what a remainder actually means in context — do you round up, round down, or express it as a fraction — trips up children who've only ever practised getting one final clean number.
The standard algorithm hides the concept. Many children learn the steps of long division — divide, multiply, subtract, bring down — as a sequence to follow rather than a process they understand. That works fine until a slightly different problem breaks the pattern, and then there's nothing conceptual to fall back on.
Where the cracks usually appear
- Grade 2–3: Understanding division as sharing or grouping, and connecting it to the multiplication facts they're learning at the same time.
- Grade 4: The jump from simple division facts to short division with two- and three-digit numbers, often the first real test of times table fluency.
- Grade 5–6: Long division with two-digit divisors, and making sense of remainders in word problems ("how many buses are needed" versus "how many are left over").
- Grade 7: Dividing with decimals and negative numbers, where a shaky grip on place value causes answers to be out by a factor of ten.
- Grade 8 and beyond: Algebraic division and simplifying expressions, which quietly assumes the arithmetic version was already mastered.
The pattern is familiar by now: a gap that opens in Grade 4 rarely announces itself again until Grade 7 or 8, when it resurfaces disguised as a "harder" topic.
What actually helps
The encouraging news is that division responds very well to consistent, focused practice — more so than many other topics, because most of the difficulty comes down to two fixable things: times table fluency and a genuine understanding of what division represents.
A few things make a real difference:
- Lock down times tables first. If multiplication facts aren't automatic, division will always feel like wading through mud. A few minutes of daily recall practice pays off across every division problem that follows.
- Talk through what remainders mean. Use everyday examples — packing eggs into cartons, splitting a bill, sharing snacks — so your child learns to interpret a remainder rather than just calculate one.
- Revisit earlier division work even if the current grade seems fine. Because division threads through every phase of school, a Grade 8 student can still be missing a Grade 4 fact family without anyone noticing until a test exposes it.
This is exactly the kind of gap Equals2 is built to catch. The app tracks a student's performance across every topic — including division — and pinpoints precisely where the weak spot is, whether that's a current-grade concept or something from a grade or two back. Rather than guessing whether the issue is times tables, remainders, or long division mechanics, parents get a clear answer, and students get practice targeted at exactly the right gap.
The bottom line
Division rarely gets singled out as "the problem area" the way fractions or algebra do, but it's often the quiet root cause behind struggles that show up much later — in fractions, in ratios, in algebra, even in percentages. Because it leans so heavily on multiplication fluency and number sense, a gap here has a habit of resurfacing again and again until it's properly addressed.
If your child seems to dread division specifically, more than other operations, it's worth digging into why — the fix is usually more straightforward than it feels in the moment.