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Designing Measurable Spaces

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

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Maths
60
25 students
11 August 2026

Teaching Instructions

This is lesson 18 of 28 in the unit "Year 4 Maths Across Aotearoa". Lesson Title: Term 2 Week 9: Measurement Investigation Lesson Description: Learners plan and carry out a practical investigation by choosing tools, estimating, measuring accurately and calculating perimeter or area. In a classroom or outdoor design task, learners may work with a partner and present photographs, diagrams, dictated explanations or written records; model a 6 m by 4 m garden with perimeter 20 m and area 24 m². Teacher prompts include “What are you measuring?”, “Which unit fits?” and “How will you check?” Must Do: complete one accurate measurement record; Can Do: solve a perimeter or area problem; Try: justify two unit choices.

Overview

In this practical investigation, Year 4 learners plan, estimate and accurately measure lengths in a classroom or outdoor design task. They use metres and centimetres to calculate perimeter or area, record evidence clearly, and explain how they checked their results.

Learning intentions

  • WALT choose suitable tools and units for measuring length.
  • WALT estimate, measure and record accurately.
  • WALT calculate the perimeter or area of a rectangle.
  • WALT explain and justify our mathematical decisions.

Success criteria

  • I can identify what I am measuring and choose a sensible unit and tool.
  • I can make a reasonable estimate, measure accurately and record the result with a unit.
  • I can calculate the perimeter or area of a rectangle.
  • I can explain how I checked my measurement or justify two unit choices.

Curriculum links

  • Mathematics and Statistics — Measurement: selecting tools and units, estimating and measuring length, and recording results.
  • Mathematics and Statistics — Geometry: investigating perimeter and area of rectangles.
  • Mathsteasers: using higher-order thinking questions to challenge learners and deepen understanding.
  • Mathematical practices: posing questions, choosing representations, communicating reasoning and checking the reasonableness of answers.

Lesson structure (60 minutes)

  1. 0–7 min · Hook and connect. Display a simple plan of a 6 m by 4 m garden using the opening garden design slide. Ask: “How much fencing would we need? How much space would we plant?” Students make a quick estimate with a partner and share what they would need to measure.

  2. 7–15 min · Model the investigation. Use the measurement and calculation slides to model the questions “What are you measuring?”, “Which unit fits?” and “How will you check?” Teacher demonstrates measuring one side of a table or marked rectangle, including starting at zero, keeping the tape straight and recording a unit. Model the garden: perimeter is 6 + 4 + 6 + 4 = 20 m; area is 6 × 4 = 24 m². Students identify which information is needed for perimeter and which is needed for area.

  3. 15–20 min · Plan and organise. Distribute the measurement investigation record to pairs and show the task instructions on the investigation instructions slide. Each pair chooses a rectangular object or marked classroom/outdoor space, predicts its dimensions, selects a tool and unit, and decides whether to calculate perimeter, area or both. One group of three may work together if needed.

  4. 20–40 min · Practical investigation. Pairs collect their tools and measure their chosen space, using the worksheet to record the object, estimate, tool, unit, measurements and calculations. Teacher circulates, asking: “What are you measuring?”, “Which unit fits?”, “How will you check?” Students complete the Must Do: one accurate measurement record. Encourage a second measurement, partner comparison or an estimation check.

  5. 40–51 min · Solve and justify. Students complete the Can Do challenge on the perimeter and area challenge section: solve a perimeter or area problem based on their measurements or the 6 m by 4 m garden. Students who finish complete the Try: justify two unit choices, such as why metres suit a garden while centimetres suit a book. Partners prepare a diagram, photograph, dictated explanation or short written record for sharing.

  6. 51–57 min · Share and compare. Invite three or four pairs to present using the sharing and comparison slides. Students compare estimates with actual measurements and discuss why results may differ. Prompt presenters to explain their unit, calculation and checking method; classmates ask one clarifying question.

  7. 57–60 min · Exit reflection. Students complete the final prompts on the reflection and exit section: “I measured…”, “My answer is…”, and “I checked by…”. Collect worksheets as evidence of planning, accuracy, calculation and explanation.

Resources

  • the measurement investigation slide deck
  • the measurement investigation worksheet
  • Rulers, metre rulers and measuring tapes
  • Chalk or cones for marking a rectangular outdoor space
  • Clipboards and pencils
  • Calculators for checking, if appropriate
  • Camera or tablet for photographs
  • Optional reference: the Units Conversion Ladder displayed where learners can consult metric units

Assessment

  • Observe whether learners select an appropriate tool and unit, begin measuring at zero, keep the tool aligned and record units correctly.
  • Check worksheet records for a sensible estimate, accurate measurements, a correct perimeter or area calculation and evidence of checking.
  • Use partner presentations and the exit reflection to assess whether learners can communicate and justify their choices.

Differentiation

  • Support learners with a pre-marked rectangle, a partner role card such as measurer/recorder, teacher-scribed or dictated explanations, and a reduced recording table with centimetre or metre choices.
  • Provide sentence starters: “I chose ___ because…”, “My estimate was…”, “I checked by…”, and “The perimeter/area is…”.
  • Allow learners with fine-motor or writing needs to use a tablet photograph, oral recording or teacher/peer scribing while retaining the mathematical evidence.
  • Extend confident learners by asking them to calculate both perimeter and area, compare two possible designs with the same perimeter, or explain why a larger perimeter does not always mean a larger area.
  • Support EAL learners with labelled tool demonstrations, gestures, diagrams and repeated use of the terms estimate, measure, length, unit, perimeter and area.

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