Maths guide
Multiplication practice: a guide for parents
Small, clear steps for practising multiplication facts at home, explained for families.
Key points
- Start with a few tasks and ask what each problem is asking.
- Switch between speaking, arranging, drawing, and writing.
- End with a task that is likely to feel manageable.
- Use a steady ritual so starting feels easier.
In this guide
A calm start instead of many tasks
Multiplication becomes easier to talk about when a session has a clear end. Five minutes can be enough for one small round. Agree beforehand: “Today only 3s and 6s.” This guide does not set a learning speed; it offers a conversation and practice structure.
For your child this means: they know what is coming, how long it lasts and how they know it is finished. That predictability reduces pressure noticeably.
Three ways to meet one task, and why they help
- Show: lay 3 rows of 4 objects, buttons or dots on paper.
- Say: describe the groups before calculating: “I see three groups of four.”
- Write: note 3 × 4 = 12 and the swapped 4 × 3 = 12 and compare.
Switching between acting, speaking and writing is not extra effort; it is the core of understanding. Many curricula and recommendations from NRICH describe linking representations as fundamental.
Neighbour tasks as anchors
Hard rows can be built from known ones. If 5 × 7 is secure, 6 × 7 is one seven away. Ask: “Which task do you know that looks almost the same?” This creates a network of facts instead of a long list to memorise.
Example: 9 × 6 is 10 × 6 minus 6. This helper uses the reliable 10s row, a strategy recommended explicitly in many primary curricula.
A small try for today
Choose 2s, 5s or 10s. Solve 2 × 5, 5 × 2 and 10 × 2. Then ask: what stayed the same, what changed? Recheneule is an optional way to continue a short round, the switch between paper, talk and app often keeps motivation higher than plain quizzing.
Knowing when enough is enough
If your child can explain three tasks, not just solve them, the goal is met. A good closing point is a task already secure. It leaves a sense of competence and makes the next start easier.
Try it now
- Three groups of four make 3 × 4 = 12, laid out, drawn and written.
- For 6 × 7 ask first about known neighbours: 5 × 7 and 7 × 7.
- Write 4 × 8 as 4 + 4 + 4 + 4 and compare both forms.
- Explain 9 × 6 via 10 × 6 minus 6.