Little and Often: A Calm P6 Plan for PSLE Year
Singapore Math Drills Team · 20 October 2026
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Singapore Math Drills Team · 20 October 2026
Free, distraction-free math drills aligned to the MOE syllabus. No sign-up needed to try.
Two blank month calendars slide onto the screen under one line: "Two ways to prepare." The left one is labelled "All at once". Its dots pile up in the last week, the way revision often does when an exam is close. The right one is labelled "A little each day". It has one small dot on every day for 28 days (the video marks every day; the plan below rests on Sundays).
Then the right-hand dots turn into Primary 6 topics: Fractions, Ratio, Percentage, Algebra, Circles and Volume. The topics come round a second time, and the rings on a skill map fill in. "Come back to it, so it sticks."
That is Little and Often, one of our Primary 6 Topic Explainers. It runs for about twenty seconds. Watch it first, then read on for how to turn the right-hand calendar into a real plan for your family.
We have written before about why five questions a day works and why short, spaced sessions beat cramming. This post is the practical follow-on: how to spread six topics across a month, and why the second visit matters most.
The right-hand calendar has three ideas built into it.
Primary 6 math has six big strands in the video. Instead of spending three weeks on Ratio and then never touching it again, give each topic a turn. One simple pattern is one main topic per practice day, in a fixed order, so nobody has to decide what comes next.
The second pass is where the learning settles. When your child returns to Circles a week after the first visit, they have to pull the method back out of memory. That small effort is what makes it last. The second visit should be a slightly different question, not the same one again.
Each dot on the calendar is small on purpose. A short session is easy to start, easy to finish, and easy to repeat tomorrow. The plan only works if it survives a busy week.
Here is one way to lay out the 28 days. Six practice days a week, one rest day, and each topic visited four times in the month.
| Week | Mon | Tue | Wed | Thu | Fri | Sat | Sun |
|---|---|---|---|---|---|---|---|
| 1 | Fractions | Ratio | Percentage | Algebra | Circles | Volume | Rest |
| 2 | Ratio | Percentage | Algebra | Circles | Volume | Fractions | Rest |
| 3 | Percentage |
Each week the order shifts along by one day, so no topic always lands on a tired Friday. Within each session, add one quick question from a different topic. That one extra question is a small "second pass" on every practice day.
You do not need to follow this table exactly. Any pattern where every topic comes back within a week or so does the same job.
What does a second pass look like? Here are three Primary 6 questions from three of the six topics, each a step beyond the most basic version a child meets first.
Three quarters of a cake is shared equally among 3 children. What fraction of the whole cake does each child get?
Step 1: Write the sharing as a division. Sharing 3/4 of the cake among 3 children is 3/4 ÷ 3.
Step 2: Picture it. Cut the cake into 4 equal pieces. Three of them are left, so there are 3 quarters to share among 3 children.
Step 3: Share. Each child gets 1 of those pieces, which is 1/4 of the whole cake.
Step 4: Check with the rule. Dividing by 3 is the same as multiplying by 1/3: 3/4 × 1/3 = 3/12 = 1/4. It matches.
The picture comes first on purpose. A child who can see the 3 quarters being shared will not be tempted to answer 9/4.
A rectangular tank has a volume of 2400 cm³. Its length is 20 cm and its width is 12 cm. What is its height?
Step 1: Recall the formula. Volume = length × width × height.
Step 2: Find the base area. 20 × 12 = 240 cm². That is how many centimetre cubes cover the bottom of the tank in one layer.
Step 3: Find how many layers. 2400 ÷ 240 = 10. The height is 10 cm.
Step 4: Check. 20 × 12 × 10 = 2400. It matches.
This is the reverse of the first Volume question children usually meet (find the volume from three lengths). Meeting both directions across different weeks is exactly what the rotation is for.
Find the area of a semicircle with a radius of 14 cm. (Take π = 22/7.)
Step 1: Find the area of the whole circle. Area = π × radius × radius, so 22/7 × 14 × 14.
Step 2: Work it out in an easy order. 22/7 × 14 = 44, then 44 × 14 = 616. The whole circle is 616 cm².
Step 3: Halve it. A semicircle is half a circle: 616 ÷ 2 = 308. The area is 308 cm².
Seven divides 14 exactly, which is why the question uses π = 22/7. Spotting that before multiplying keeps the numbers small.
Planning mistakes
Math slips the second pass catches
If you would like the science behind the second pass, our post on why kids forget math and how spaced review helps goes deeper.
We built the app so that a rotation like this needs very little organising from you:
Little and often. All year.
Try a free interactive Primary 6 worksheet and see how calm practice feels, with no signup or credit card required.
| Algebra |
| Circles |
| Volume |
| Fractions |
| Ratio |
| Rest |
| 4 | Algebra | Circles | Volume | Fractions | Ratio | Percentage | Rest |