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Division Patterns

Mathematics • 60 • 25 students • Created with AI following Aligned with New Zealand Curriculum

Mathematics
60
25 students
19 June 2026

Teaching Instructions

Create a lesson plan for Year 3 students on basic facts for division by 2, 4, and 8. Use the WALT (We Are Learning To) framework for learning objectives. Include success criteria for each lesson. Provide differentiation strategies for diverse learners and extension activities for advanced learners. Design the lesson to last 60 minutes.

Year 3 Mathematics — 60-minute lesson


Curriculum Context

This lesson aligns with the New Zealand Curriculum Refresh for Mathematics and Statistics, with a focus on Number strategies in Phase 1 (Years 0–3). Students will consolidate understanding of multiplication and division facts, particularly division by 2, 4, and 8, by using equal grouping, skip counting, and familiar patterns. Learning builds on prior knowledge of skip counting and multiplication, progressing towards confident recall of division facts and use in problem-solving.

Relevant curriculum expectations:

  • Recall multiplication and corresponding division facts for 2s, 4s, and 8s.
  • Multiply and divide using equal grouping or skip counting.
  • Represent division problems using materials, diagrams, number lines, and equations.
  • Use correct mathematical language to describe operations.
  • Decode and solve word problems involving division facts.
  • Develop fluency through games, table grids, and other engaging activities.

Key competencies:

  • Thinking and reasoning as they notice patterns in division.
  • Using language, symbols, and texts in mathematics discussions.
  • Managing self by engaging with challenges.
  • Participating and contributing in group activities.

Teaching considerations include modelling efficient problem-solving methods, valuing mistakes as learning opportunities, and using student backgrounds to make mathematics meaningful.


Learning Objectives (WALT)

  • We Are Learning To recall basic division facts for 2, 4, and 8.
  • We Are Learning To use equal grouping and skip counting to solve division problems.
  • We Are Learning To represent division with materials, diagrams, and equations.
  • We Are Learning To explain division problems in our own words.

Success Criteria

  • I can recall division facts for 2, 4, and 8 confidently.
  • I can divide objects into equal groups using counters or drawings.
  • I can solve simple word problems involving division by 2, 4, and 8.
  • I can use division vocabulary correctly (e.g., share equally, equal groups, divide).

Lesson Outline

TimeActivityDetails / Resources
0–10Introduction and ActivationWarm up with skip counting by 2s, 4s, 8s together as a class using chanting and clapping. Connect to prior knowledge of multiplication facts for these numbers.
10–25Exploration with materials: Equal groupingIn small groups, students use counters, cubes, or paper shapes to create equal groups to divide sets of objects by 2, 4, and 8. Use number cards (e.g., 16, 24). Encourage students to show how many groups and how many in each group. Provide 10s frames and number lines for support.
25–35Whole class modelling and vocabularyModel how to write the division equation for problems (e.g., 16 ÷ 4 = 4). Highlight connection to multiplication families (4 × 4 = 16). Discuss vocabulary: divide, groups of, share equally. Use a simple bar model to represent grouping visually.
35–50Guided practice: solving word problemsPresent simple story problems involving division by 2, 4, and 8 (e.g., “There are 24 apples, shared equally into 8 bags. How many apples in each bag?”). Students work in pairs to draw diagrams, solve, and write the division equation. Circulate to support and ask guiding questions.
50–60Reflection, success criteria check & extensionStudents share one solution with the class. Discuss different ways to check answers (e.g., multiply to confirm). For early finishers: provide extension tasks with larger numbers or missing number problems (e.g., 48 ÷? = 6). Use table grids or digital games if available.

Differentiation Strategies

  • Support for diverse learners:
  • Use concrete materials and visual aids for all learners.
  • Provide sentence starters for writing equations (e.g., “___ divided by ___ equals ___”).
  • Work in mixed-ability groups to promote peer learning.
  • Offer one-on-one support or adapted numbers for students needing confidence building (e.g., numbers divisible by 2 only initially).
  • Extension for advanced learners:
  • Challenge students with missing factor or divisor questions (e.g., “_ ÷ 4 = 5”).
  • Explore division beyond the basic facts, including word problems involving remainders.
  • Encourage the use of number lines and bar models to represent division problems independently.
  • Investigate patterns (e.g., multiples) that help predict division results.

Materials and Resources

  • Counters, cubes, or small objects for grouping
  • Number cards (multiples of 2, 4, 8)
  • 10s frames and number lines
  • Whiteboard for modelling and vocabulary
  • Paper and pencils for drawing bar models and diagrams
  • Table grids for facts practice
  • Optional: digital tools for multiplication/division games

Mathematical Language

  • divide, division, groups of, sharing equally, divisor, quotient, multiply, multiplication, sets, equal groups, skip counting

Assessment for Learning

  • Use observations during group work to identify who is confidently recalling facts and who is still developing understanding.
  • Listen for correct use of language in explaining division.
  • Review completed equations and word problem solutions.
  • Use exit questions such as: “Can you tell me how many groups you made?” or “How did you check your answer?”

This lesson plan supports Year 3 students to build fluency and conceptual understanding of division facts by 2, 4, and 8 through active, collaborative learning embedded in the New Zealand Mathematics Curriculum framework. It emphasises multiple representations of division and connects multiplication and division as related operations, fostering both procedural skill and thinking strategies.

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