What to notice
A week has 7 days, which turns these facts into calendar questions: 28 days is 4 weeks, and 63 days is 9 weeks. If your child likes calendars, counting the rows is a good way to check.
Each fact has a fact-family partner on another page: 56 ÷ 7 = 8 goes with 56 ÷ 8 = 7. When your child learns one, point out the other.
Because the 7s answers have no ending pattern, the only way to tell whether a number divides by 7 is to try: does 7 times something make it? 63 does, since 7 × 9 = 63; 64 does not.
The 5-and-2 split works backwards too. 56 is 35 and 21, which is five 7s and three 7s, so 56 ÷ 7 = 8. It is slower than knowing the fact, but it gets a stuck child to the right answer without guessing.
How to practise at home
- Learn one hard fact at a time: spend a few days on 49 ÷ 7, then add 56 ÷ 7.
- Use a calendar: point at the 28th and ask how many full weeks have gone by.
- Say the multiplication with each division fact: “42 ÷ 7 is 6, because 7 × 6 = 42.”
- Use the drill on this page; if many facts are slow, drill the 7 times table first and come back.
- Pick a fact of the week: write 49 ÷ 7 = 7 on the fridge on Monday, ask it at dinner each night, and swap it for a new fact the following week.
Slips to watch for
- Mixing up 56 ÷ 7 and 54 ÷ 6, which sit close together in the tables, and answering 9 for 56 ÷ 7. Say the multiplication in full: 7 × 8 = 56.
- Answering 6 for 49 ÷ 7. Anchor 7 × 7 = 49 as “one less than 50”.
- Trying to divide a number that is not in the 7s, such as 50, which leaves a remainder. That is fine to notice, and a good moment to say that remainders come later.