8 and 9 Exploration

Overview

This lesson introduces and builds fluency with the 8 and 9 times tables using visual aids and short, repeated practice. Students will connect multiplication facts to patterns and then practise accurate recall suitable for reciting the full tables.

Learning intentions

WALT:

• Memorize the 8 times table and the 9 times table.
• Use patterns in multiplication facts to support recall.
• Recite multiplication facts accurately and in order.

Success criteria

I can:

• Recite the 8 times table from 1×8 to 10×8 without errors.
• Recite the 9 times table from 1×9 to 10×9 without errors.
• Correct a mistake using the pattern and try again immediately.
• Explain one pattern I notice (e.g. adding another 8 or another 9 moves to the next fact).

Curriculum links

• Number (repeated calculations): Students recognise the effect of using approximations compared with exact representations, which supports accuracy when multiplying and checking facts.
• Algebra (functions and relations): Students can model relationships using a table of values and identify patterns, supporting times-table recall as a mathematical relationship.
• Algebra (modelling growth/decay contexts): Students interpret solutions in terms of a situation; here, the “situation” is building a consistent set of multiplication facts.

Lesson structure (30 minutes)

1. 0–4 min · Warm-up review. Teacher shows a quick “fact flash” sheet with mixed multiplication facts (previous lessons’ table facts plus 8s and 9s scrambled) and asks the student to choose the next correct answer. Student writes answers for 6–8 prompts and says out loud any that feel unfamiliar.

2. 4–10 min · Visual build for 8 times table. Teacher uses a simple visual aid: a row/array or “skip-counting on a number line” for 8s (start at 0, then land on 8, 16, 24, …). Student fills a 1–10 times table chart for 8s (8, 16, 24, …) and reads it aloud once, pointing to each cell as they read.

3. 10–14 min · Pattern check + quick correction. Teacher prompts the student to look for a rule: the next answer is “add 8 more”. Optionally, teacher highlights that each step increases by 8. Student states the pattern in their own words, then teacher intentionally asks one random fact (e.g. “What is 7×8?”) and the student checks using the “add 8” stepping method before answering.

4. 14–19 min · Visual build for 9 times table. Teacher repeats the same approach for 9s using the number line/array visual (0, 9, 18, 27, …). Student completes the 9 times table chart (9, 18, 27, … up to 90) and reads it aloud once while tracking each value.

5. 19–23 min · Bridge strategy (8 and 9 connection). Teacher models a helpful mental link: facts like 9×n are one more than 8×n plus 8×n? (Keep it simple: teacher emphasises “9×n is 8×n plus n”.) Student picks three values (e.g. n=3, 6, 10) and calculates using the relationship, then compares to the completed chart to confirm correctness.

6. 23–28 min · Recitation practice (accuracy focus). Teacher runs a short “recite and verify” routine: student recites 8 times table, teacher listens for any slip; repeat for 9 times table. Student recites both tables in order; if an error occurs, the student stops, corrects the wrong number, and continues from the correct next point.

7. 28–30 min · Exit check (one final recite). Teacher asks for a final clean recitation of both tables (or one table first, then the other if time allows) without looking at the chart. Student performs the recite; teacher marks “correct/needs review” for each table.

Resources

• Times table grid charts for 8s and 9s (1 to 10).
• Simple number line or array visual for 8s and 9s (paper or whiteboard).
• Prompt cards with mixed facts (at least 8 prompts).
• Pencil and scrap paper for quick checking.
• Timer (for keeping recitation practice short and focused).

Assessment

• Formative checks during warm-up: teacher observes which facts are slow or incorrect.
• Formative checks during visual build and pattern check: teacher listens for correct “add 8” / “add 9” reasoning.
• Exit ticket (2 minutes): student recites 8×1 to 10×8 and 9×1 to 10×9; teacher records accuracy.

Differentiation

• Support: Provide the chart visible during building and the first recitation; use finger-pointing or a coloured marker to track each step.
• Support: Give a sentence starter for pattern explanation: “I know the next answer because I add ___ each time.”
• Extension: If recall is secure, ask the student to quickly generate the 8×n and 9×n facts for a “random n” list (e.g. n=4, 7, 9) without using the chart.
• SEN/EAL consideration: Keep language consistent and repeat the same routine (“build, read, pattern, recite”). Allow the student to demonstrate using the visual before speaking answers if needed.