
Maths • 45 • 30 students • Created with AI following Aligned with National Curriculum for England
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I want the plan to focus on understanding how to use the compact method for multiplication
Create a success criteria for this lesson
Create a high engaging introduction and a range of questioning for this maths lesson Identify common misconceptions and areas of difficulty for understanding how to use the compact method for multiplication
Create use of targeted whole class questions- Questions shouldn't just ask for the correct answer they should require pupils to explain their thinking justifying their reasoning. (Use Bloom's taxonomy to help create questions beyond basic thinking and encourage deeper thinking)
Create an example for children to copy into books and use to support work
Include AfL points throughout teaching and modelling stage ( tell me What AfL to use, where to use it?) Modelling
Plan a task that gradually increases in complexity, e.g. by adding more elements pupils need to think about or having them apply what they have been taught to different situations.
plenary
Align with White Rose Maths Scheme
I will be successful if I can:
Hook:
Show a short scenario with a supermarket checkout where a customer buys multiple packs of sweets with 123 pieces each, multiplied by 4. Ask, “How many sweets in total?” Start with asking if anyone has a quick method for multiplying large numbers by one digit, then introduce the compact method.
Discussion & Targeted Questions:
Use this to scaffold thinking and activate prior knowledge.
Use the whiteboard/document camera to model:
Example to copy into books:
Multiply 243 × 7 using the compact method.
| Step | Explanation | Calculation |
|---|---|---|
| 1 | Multiply 3 (ones) × 7 = 21 | Write 1 in ones, carry 2 |
| 2 | Multiply 4 (tens) × 7 = 28 + 2 (carry) = 30 | Write 0 in tens, carry 3 |
| 3 | Multiply 2 (hundreds) × 7 = 14 + 3 (carry) =17 | Write 17 in hundreds and thousands |
| Final | Answer = 1701 |
AFL Point 1 (After Step 1): Ask a volunteer, Why do we only write the 1 and carry the 2? (Checks place value understanding)
AFL Point 2 (After Step 2): Ask, How did adding the carried number affect the digit in the tens column? What would have happened if we forgot to add it?
AFL Point 3 (After Step 3): Explain why the final answer has four digits even though we are multiplying by one digit.
Highlight the importance of lining digits correctly and carrying number values.
Organise students into pairs. Task progressively increases in difficulty:
| Task Level | Question | Focus |
|---|---|---|
| Level 1 | 36 × 4 | Introduce simple two-digit × one-digit multiplication |
| Level 2 | 147 × 6 | Three-digit number multiplied by one-digit, including carrying |
| Level 3 | 325 × 9 | Larger digits requiring multiple carry steps |
| Level 4 | 486 × 7 AND estimate answer | Application plus estimation to judge if answers are reasonable |
Throughout the task:
Teachers circulate, posing higher-order questions:
This structured approach builds confidence in using the compact multiplication method while ensuring deep conceptual understanding, aligned with the National Curriculum's expectations for Year 4 mathematics.
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Generated using gpt-4.1-mini-2025-04-14
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