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Integers Numberline

Maths • 60 • 30 students • Created with AI following Aligned with Australian Curriculum (F-10)

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Maths
60
30 students
24 July 2026

Teaching Instructions

I want my lesson plan to include, 1. the curriculum learning area, content standard, year level, content descriptions, and code provided by the Victorian curriculum 2. learning intention that provide achievable challenges for all students 3. a detailed description of the learning activities, how the learning intentions will be assessed, and timing of the tasks 4. consideration of how you will provide a positive, inclusive, differentiated and safe learning environment some details you can take it from here Part A: Lesson Plan

Overview

Students compare, order, and solve addition and subtraction problems involving integers using magnitude language and number-line strategies. The lesson begins with quick integer misconceptions checks, then moves to guided practice and independent problem solving, ending with an exit ticket.

Learning intentions

  • WALT compare integers using greater-than/less-than and appropriate sign language.
  • WALT order a set of integers using a logical number-line strategy.
  • WALT solve integer addition and subtraction problems using a number line and explain my reasoning.
  • WALT check solutions by interpreting direction and magnitude of movement on the number line.

Success criteria

  • I can say which integer is greater/less and justify using sign and magnitude.
  • I can place integers in the correct order from least to greatest (or greatest to least).
  • I can solve integer addition/subtraction using a number line and write a clear explanation.
  • I can check my answer by describing the overall change (how far and which direction).

Curriculum links

  • Mathematics — Number — compare, order and solve problems involving addition and subtraction of integers (Year 7).
  • Use less-than and greater-than notation to compare integers and justify reasoning.
  • Order, add and subtract integers using a number line.
  • Language focus: “addition”, “subtraction”, “magnitude”, “difference”, “sign” and synonyms.

Lesson structure (60 minutes)

  1. 0–7 min · Hook: integer quick check
  • Teacher shows 4 statements on the board; students vote True/False on mini-whiteboards and justify with one sentence starter.
  • Students respond, e.g., “−5 is less than +2 because it is further left / has a smaller value.”
  1. 7–15 min · Mini direct teach: magnitude and sign
  • Teacher models one comparison and one ordering on a number line, explicitly naming sign and magnitude (direction and distance).
  • Students copy a model then do a “same task, different integers” pair: compare −8 and +1, and order (−3, +2, −1).
  1. 15–30 min · Guided practice: number-line solves
  • Teacher works through 3 examples: a) −4 + 6 b) 7 − 10 c) −9 + (−3) Emphasise “start here → move right/left → land here” and connect to subtraction as “finding the difference” (direction depends on signs).
  • Students work in pairs: each pair completes one additional example chosen from a small set and prepares one explanation for the class (no more than 2 minutes preparing).
  1. 30–45 min · Collaborative practice: order + solve task
  • Teacher distributes a worksheet: Section A: order 6 integers using a provided blank number line. Section B: solve 3 mixed-sign problems (at least one addition and one subtraction) using number lines.
  • Students work in groups of 3: assign roles (Reader, Solver, Checker). Checker must confirm by describing movement (left/right) and magnitude.
  1. 45–55 min · Assessment focus: teacher conferencing
  • Teacher circulates with a short checklist: comparison justification, correct direction on number line, and accurate subtraction interpretation.
  • Students complete a “Show it and say it” correction if their group is unsure: redo one problem and rewrite the explanation using at least one target word (magnitude, difference, sign).
  1. 55–60 min · Exit ticket
  • Teacher gives 2 questions: Q1 compare −12 and −5 using < or > and one justification sentence. Q2 solve −3 + 8 or 5 − 9 using a number line and final sentence: “I moved ___ because…”
  • Students submit individually.

Resources

  • Mini-whiteboards, pens, erasers
  • Large class number line (on board) labelled with key integers
  • Printed worksheet (ordering + solve)
  • Exit ticket slips
  • Sentence starters strip (e.g., “Because… it is less than…”, “I moved left/right ___ units…”, “The sign tells me…”)
  • Multisensory supports: coloured integer tiles or arrows (optional for visual scaffolds)
  • Teacher checklist for conferencing

Assessment

  • Formative assessment: True/False quick checks with justifications (misconception tracking).
  • Formative assessment: teacher conferencing during collaborative practice (direction on number line, correct sign handling).
  • Summative-at-class: exit ticket to determine who meets comparison, ordering, and solving expectations.

Differentiation

  • Support (dyslexia-friendly reading and access):
  • Provide short, uncluttered problem cards; read instructions aloud; allow audio recording using classroom devices if available.
  • Use larger font worksheets with increased spacing; provide a model number-line example in a margin.
  • Provide sentence starters and word bank (addition, subtraction, magnitude, difference, sign, less than, greater than).
  • Offer a “guided number line” template with pre-drawn ticks.
  • Support (strategy scaffolds):
  • For students who struggle: begin with fewer integers (4 instead of 6), and allow grouping by sign first (negatives then positives).
  • Encourage “direction first” before calculation: decide left/right, then count units.
  • Extension (advanced learners):
  • Add a challenge: without fully plotting, predict whether −a + b is positive/negative (given signs), then verify using a number line.
  • Include an extra problem: order integers that result from a given set of mini-sums (e.g., compute −6 + 3, −2 + 0, 5 − 9, then order results).
  • Inclusion and safety:
  • Use cooperative roles to reduce anxiety and keep all students engaged.
  • Allow processing time after questions; avoid calling on students immediately—use random selection after think time.
  • Establish respectful discussion norms: “challenge the idea, not the person.”

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