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Chance Basics

Maths • 60 • 30 students • Created with AI following Aligned with National Curriculum for England

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Maths
60
30 students
2 June 2026

Teaching Instructions

This is lesson 1 of 8 in the unit "Exploring Basic Probability". Lesson Title: Introduction to Probability Lesson Description: Students will be introduced to the concept of probability, including terminology and basic principles.

  • Do Now: Quick questions on likelihood and chance.
  • I Do: Teacher explanation of probability, using visuals and real-life examples.
  • We Do: Class discussion about daily events involving chance.
  • You Do: Individual activity where students identify probability scenarios.

Success Criteria: Identify basic probability terms and concepts.

Overview

This lesson introduces probability as a way to describe likelihood in everyday situations, using “chance” language and the idea of a scale from 0 to 1. It builds towards later lessons where students record outcomes and calculate theoretical and experimental probabilities.

Learning intentions

Students will:

  • Understand and use basic probability terms such as outcome, event, possible, impossible, and equally likely.
  • Describe likelihood using appropriate language (e.g., “more likely”, “less likely”, “certain”, “unlikely”).
  • Begin to connect probability to the 0–1 probability scale conceptually.
  • Identify probability scenarios from short descriptions and say what outcomes/events mean.

Success criteria

Students can:

  • Define at least three probability terms correctly in context.
  • State whether an outcome is certain, likely, unlikely, impossible, or has an overall higher/lower chance.
  • Recognise an event as a collection of one or more outcomes.
  • Give a reasonable probability statement (using chance language) for a given scenario.

Curriculum links

  • Record, describe and analyse frequency of outcomes in simple probability experiments involving randomness and fairness, using appropriate language and the 0–1 probability scale.
  • Generate theoretical sample spaces for single events with equally likely outcomes and calculate theoretical probabilities (introduced conceptually through “equally likely”).
  • Understand that the probabilities of all possible outcomes sum to 1 (first encountered as a “complete set of outcomes” idea).
  • Enumerate sets and unions/intersections systematically using tables/grids (used today through simple outcome tables for scenarios).

Lesson structure (60 minutes)

  1. 0–8 min · Do Now (Likelihood check). Teacher displays 5 short scenarios; students answer individually in silence, then mark using an answer slide for quick self-check. (Examples: “A fair coin shows heads” / “Picking a red marble when none are red” / “Spinning a number less than 3 on a die.”)

  2. 8–18 min · I Do (Probability meaning). Teacher models thinking with a visual probability line from 0 (impossible) to 1 (certain), and uses real-life examples (weather, games, cards). Students follow along with a labelled diagram: outcomes → event → likelihood statement.

  3. 18–28 min · We Do (Daily chance discussion). Teacher leads a whole-class discussion using 3 prompts (“Which is more likely?” “What outcomes could happen?” “What would make it certain or impossible?”). Students turn and talk for 30–40 seconds at two points, then share a class answer and one piece of reasoning.

  4. 28–38 min · We Do (Outcomes and events, whole class table). Teacher uses one scenario (e.g., “Choose 1 toy from a box with 2 red, 1 blue” or “Spin a spinner labelled 1–4”). Students help complete a simple outcomes list, then identify an event such as “red” or “an even number” and decide if it is more/less likely.

  5. 38–55 min · You Do (Identify probability scenarios). Students work independently on a worksheet with 6 descriptions; for each, they:

  • list possible outcomes (or state “no possible outcomes” if impossible),
  • name an event using probability language,
  • write a likelihood statement (certain/likely/unlikely/impossible or “more likely/less likely”). Teacher circulates, using quick prompts: “What outcomes are possible?” “Which outcomes belong to your event?”
  1. 55–60 min · Exit ticket (Quick success check). Students answer two questions:
  • “Give one example of an outcome and one event from a scenario we used.”
  • “Is the event ‘impossible’ ever possible? Explain with one word.” Teacher collects or checks live for common misconceptions.

Resources

  • Do Now question sheet (5 short likelihood items) and answer slide
  • Visual probability scale diagram (0 to 1 with labels: impossible → certain)
  • Scenario cards or projected examples (coin, die/spinner, coloured objects)
  • Worksheet for “You Do” (6 scenario prompts with outcome/event space)
  • Student notebooks, pens/pencils
  • Dyslexia-friendly reading pack (short sentences, larger font option)
  • Sentence starter strips (e.g., “An outcome is…”, “An event is…”, “This is likely because…”)

Assessment

  • Formative checks during Do Now self-marking (look for misconceptions about “impossible” and “certain”).
  • During We Do, listen for correct use of “outcome” vs “event” and ability to give a reason.
  • You Do worksheet: teacher notes on whether students can list outcomes and express events using chance language.
  • Exit ticket: checks vocabulary accuracy and the 0/1 idea through “impossible/certain” link.

Differentiation

  • Support: dyslexia-friendly reading options (larger font, fewer words per line), sentence starters, and a pre-filled probability scale for reference.
  • Support: for students needing extra help, provide a partially completed outcomes table template (two columns: “Outcome” / “In the event?”).
  • Challenge (advanced learners): add an extra prompt: “Is the event more likely than its complement? Prove it by listing outcomes.”
  • Scaffold for diverse learners: model one example fully before independent work; allow students to answer “event” using pictures/boxes if they struggle with wording.
  • EAL: encourage use of word banks (“possible outcomes”, “certain”, “impossible”, “more likely”, “less likely”) and accept brief explanations using structured starters.

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