
Maths • 45 • 20 students • Created with AI following Aligned with New Zealand Curriculum
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This is lesson 1 of 1 in the unit "Chance and Probability". Lesson Title: Exploring Chance Through Experiments Lesson Description: In this 45-minute introductory lesson, students investigate probability through hands-on coin flips, dice rolls, spinners, and everyday chance events. Begin with a class discussion introducing terms such as certain, likely, possible, unlikely, and impossible. Students work in differentiated groups: Red students complete a supported worksheet with visual prompts and simple chance vocabulary; Green students record experimental results and identify likely outcomes; Blue students work independently to predict, conduct, and explain experiments using fractions or simple comparisons. Conclude with a collaborative discussion comparing predictions with results and sharing evidence using probability language. This lesson develops the New Zealand Curriculum Mathematics and Statistics strand, particularly statistical investigation, communication, and reasoning.
Students investigate chance through coin flips, dice rolls, spinners and familiar everyday events. They make predictions, collect and compare results, and communicate conclusions using probability language.
Display a coin, die and spinner. Open with the chance hook and vocabulary slides and ask: “Can we ever know exactly what will happen?” Discuss everyday examples, such as rain tomorrow, rolling a six, or the Sun rising. Introduce and order: impossible, unlikely, possible, likely and certain. Students briefly justify where they would place each event.
Demonstrate a coin-flipping investigation. Ask students to predict the number of heads in 10 flips, then model flipping, tallying and counting results. Emphasise fair testing: the same coin, clear outcomes, consistent recording and enough trials. Refer to the Chance Vocabulary Cards as students explain the terms.
Place students in groups of four, with roles such as equipment manager, flipper/roller, recorder and reporter. Give each group coins, dice or a two- or four-section spinner. Distribute the differentiated chance investigation worksheet and, where appropriate, the Dice/coin Experiment Recording Tables for organised tallying.
Circulate, question students about fairness and encourage complete mathematical sentences.
Pause the investigations and show event examples on the activity instruction and event slides. Pairs classify events as impossible, unlikely, possible, likely or certain, then select one event to defend. Invite students to notice that “possible” means an event can happen, not that it must happen.
Groups prepare a short report: their question, prediction, number of trials, results and one conclusion. Each reporter shares evidence using a sentence frame: “We predicted ___ because ___. We observed ___. This means ___.” Discuss why results may not exactly match predictions and how more trials could improve confidence.
Use the plenary and reflection slide. Students individually complete the final section of the differentiated chance investigation worksheet: one chance word, one result from their experiment and whether the evidence supported their prediction. Collect sheets as an exit check and recap that probability describes how likely outcomes are, while experiments provide evidence.
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