Today is rung 11 of 11 on this topic
Division with remainders
Can do: Divides up to four digits by one digit, and interprets what the remainder means in context.
Why it matters
The interpretation is the real skill: 27 children in groups of 4 needs 7 groups, not 6 remainder 3, and knowing which is which is comprehension, not arithmetic.
What it looks like when it's wobbly
Writes "6 r 3" as the answer to a question about how many buses are needed.
⏱️ Two-minute check
"27 children, 4 per car. How many cars?" Then: "27 sweets shared by 4. How many each?"
Solid looks like: 7 cars and 6 sweets each — two different answers from the same division.
The full activity for this topic · 20 minutes
What Do We Do With the Leftovers?
- 1Do the division with objects first so the remainder is physically sitting there.
- 2Ask the same numbers in three different stories: cars, sharing, and money.
- 3Decide each time: round up, ignore it, or express it as a fraction.
- 4Then do the written method and check against the objects.
- 5Always multiply back to check: 6 × 4 + 3 = 27.
If it's too hard
Two-digit divided by one digit with counters.
If it's too easy
Four digits by one, with a zero in the quotient — 4,208 ÷ 4.
Say this
"You've got three left over. In this story, does that mean another bus, or nothing at all?"