Primary 2 introduces the multiplication tables of 2, 3, 4, 5 and 10, the ÷ symbol, the relationship between multiplication and division, and mental calculation within those tables.
What multiplication and division actually asks of a Primary 2 student
This is the year tables arrive formally, and the year a lot of long-term difficulty is either prevented or created. Fluency here is not about speed for its own sake — it is about freeing up attention for the harder thinking in later questions.
The syllabus is deliberately narrow: five tables, not twelve. Depth in those five, plus a secure grasp of how multiplication and division reverse each other, is worth more than shaky coverage of all of them.
What the syllabus covers
Under the MOE primary mathematics syllabus, multiplication and division at Primary 2 covers:
- multiplication tables of 2, 3, 4, 5 and 10
- use of ÷
- relationship between multiplication and division
- multiplying and dividing within the multiplication tables
- mental calculation involving multiplication and division within the tables of 2, 3, 4, 5 and 10
Where the marks actually go
Children who know tables only in order cannot answer 7 × 4 without reciting from 4 × 1. Under exam time that recitation is where the minutes go.
Division is treated as a separate body of facts to memorise rather than as multiplication reversed, which doubles the memory load for no reason.
The 4 times table is reliably the weakest of the five, because it is the only one without an obvious pattern to lean on.
How to practise this properly
Practise tables out of order, and both ways round: “what is 6 fours” and “how many fours in 24”. A fact known in only one direction is half-known.
Build the 4s from the 2s by doubling. It gives a child a fallback that is faster than counting up and keeps them moving when recall fails.
Keep sessions short and frequent. Tables respond to spaced repetition better than to long sittings, and ten minutes daily will beat an hour once a week.
What this leads to
Primary 3 adds the tables of 6, 7, 8 and 9, division with remainder, and written algorithms up to three digits by one digit. All of it assumes these five tables are automatic.
It is also why a difficulty in one year is so often a leftover from an earlier one. Because our curriculum spans Primary 1 through Primary 6, we can go back to the genuine cause rather than treating the symptom in front of us. A child struggling with Primary 5 fractions frequently has a Primary 3 equivalence problem, and no amount of Primary 5 practice will resolve it.
What lessons at Odyssey are actually like
What the teaching looks like from a student’s side. This is a secondary student — primary lessons follow the same approach at an age-appropriate pace. More are on Odyssey Math TV.
Getting help with this topic
We teach Primary 2 maths in small classes at Hexacube, 160 Changi Road #01-02, about three minutes from Eunos MRT. You can see our class schedules and fees, read about our math tutors, or look through the primary school math tuition programme as a whole. If your child is in a nearby school, our primary school directory may be useful too.
Start with the free trial lesson. We use it to work out where the difficulty really sits, and we will say so plainly — including if we think the sensible course is to wait a term and watch. Parents generally find that more useful than a confident sales answer. Get in touch or WhatsApp +65 8512 6882.
What we describe here comes from teaching this syllabus in our own classes since 2012. It is not a forecast for any individual child: progress is produced jointly, by a student willing to do the work with support at home. We do not promise grades. Topics follow the MOE primary mathematics syllabus — check the current syllabus on the MOE website for the definitive version, and see our curriculum page for how we teach it.
Frequently asked questions
Which tables does Primary 2 cover?
The tables of 2, 3, 4, 5 and 10. The 6, 7, 8 and 9 tables come at Primary 3.
Is it worth teaching all twelve tables early?
Depth beats coverage at this age. A child fluent in five tables and clear on how division reverses multiplication is better placed than one who has half-learned twelve.
How do I know when a table is genuinely known?
When it can be answered out of order, in both directions, without a pause. Reciting in order is a weaker form of knowing.
My child finds the 4 times table hardest. Is that unusual?
It is the most common one to struggle with, because it lacks the easy pattern of the 2s, 5s and 10s. Doubling the 2s is the usual way through.
