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Shape and Measure

Maths • 60 • 25 students • Created with AI following Aligned with Australian Curriculum (F-10)

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Maths
60
25 students
29 July 2026

Teaching Instructions

my school has recently purchased microbits and I am wanting to try to use this in my low-ability year 8 maths class. Can you please generate me an engaging lesson plan to run with this class (60 minutes) which connects back to a syllabus topic. This technology is completely new to both myself and my students so please take this into account.

Overview

Today students measure and compare areas in everyday contexts, using informal units first and then formal units. Students also try micro:bits by using a simple “grid walk” to generate square-count area estimates, supporting low-ability learners with a visual, hands-on approach.

Learning intentions

  • Students will estimate area using square units and explain whether an estimate is reasonable.
  • Students will measure and compare areas of rectangles using square grids.
  • Students will connect a physical model (micro:bit grid steps) to the idea that area is “how many squares cover a surface”.
  • Students will solve a short everyday area problem and check their answer.

Success criteria

  • I can count or estimate the number of squares that cover a shape to find area.
  • I can use a correct area unit (e.g. cm²) and label my answer.
  • I can compare two areas and justify which is larger and why.
  • I can check my area work by using a second method (estimate then count, or count then sanity-check).

Curriculum links

  • Mathematics — Area: recognise features of an object associated with area, estimate and measure area using informal and formal units, and apply this to solve problems.
  • Mathematics — using strategies and language for measurement and problem solving in context, including comparing values (builds on core maths thinking for Stage 4).
  • Right-angled triangle/Pythagoras is not used today; the focus stays squarely on area measurement and comparison.

Lesson structure (60 minutes)

  1. 0–5 min · Hook (micro:bit curiosity). Teacher shows the introduction slides and asks, “What do you think ‘area’ means if I cover a page with tiny sticky squares?” Students answer on their mini whiteboards in one sentence or a sketch.

  2. 5–15 min · Direct teach: informal to formal area. Using the introduction slides, teacher models counting squares on a grid and relates this to area units: “If 1 square is 1 square-centimetre, then 6 squares is 6 cm².” Students follow along on a blank grid, counting together with the teacher for one worked example.

  3. 15–30 min · Micro:bit grid-walk model (guided). Teacher sets up stations with a printed grid board (1 square = 1 cm or 1 “unit square”) and a micro:bit showing a simple step-count mode (teacher demonstrates; students do not need programming knowledge yet). Students take turns: each “step” corresponds to covering one new grid square, and they track total steps = estimated area. Teacher prompts with the introduction slides: “Does the estimate match the square count on the grid? Why/why not?” Students record both their micro:bit step total and the counted squares.

  4. 30–45 min · Main task: compare and measure areas. Distribute the area grid worksheet to pairs (or triads). Teacher revisits the introduction slides to read the task checklist: estimate first, then measure by counting squares, then write which area is larger. Students complete questions with support:

  • Q1–Q2: count squares to find areas of two rectangles.
  • Q3: estimate using halves/near counts, then confirm by counting.
  • Q4: a short explanation: “How do you know your answer makes sense?”
  1. 45–55 min · Plenary: reasoning and common mistakes. Teacher uses the introduction slides to display 2–3 anonymised student-style solutions (made-up but realistic): one correct, one incorrect with a unit mistake, one with a counting error. Students use “Spot the mistake” thinking: identify what went wrong and correct it. Teacher explicitly targets: unit labelling (cm²), counting full squares only, and confusing perimeter with area.

  2. 55–60 min · Exit ticket (quick check). Students complete a 1-minute response on their worksheet: “Which is larger and what is the area? Circle your unit.” Teacher collects the area grid worksheet before dismissal.

Resources

  • the introduction slides (hook + worked example + micro:bit demonstration cues + plenary visuals)
  • the area grid worksheet (one page; estimation + measurement + short reasoning)
  • Micro:bits (enough for small groups), batteries or charging setup, and teacher-prepared step-count display mode
  • Printed grid boards (for station use), sticky squares or counters
  • Mini whiteboards and markers
  • Timer for station rotation
  • Student pencils/erasers and ruler (optional)

Assessment

  • Formative during hook: brief written/sketch responses on what “area” means.
  • Observation during micro:bit station: whether students connect steps to square coverage and correctly record totals.
  • Worksheet marking: use a simple rubric for units (cm²), correct counting, and reasonableness explanation.
  • Exit ticket: check ability to compare two areas and state area with correct units.

Differentiation

  • Support:
  • Provide sentence starters on the area grid worksheet: “I know it is larger because…”, “My estimate was… and my measured area was…”
  • Use partially completed worked grid examples for students who need a model.
  • In micro:bit stations, assign roles: one student counts squares, one records, one operates micro:bit.
  • Challenge/Extension (light-touch for mixed ability):
  • Ask students to estimate without counting first by using multiplication (length × width) after they’ve done counting, then compare—only if they are ready.
  • EAL/SEN considerations:
  • Keep wording consistent: “area = how many squares cover the surface”.
  • Use visual cues (coloured unit squares, clear “cm²” label) and avoid long instructions.

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