
Maths • 60 • 25 students • Created with AI following Aligned with New Zealand Curriculum
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This is lesson 1 of 10 in the unit "Algebra for Kapa Haka". Lesson Title: Algebraic Language and Variables Lesson Description: WALT: Use algebraic language, symbols, variables, constants, coefficients and terms to describe changing quantities respectfully in a kapa haka preservation context. Success criteria: I can identify a variable and constant; translate a verbal statement into an expression; explain what the letters represent; distinguish a mathematical model from the cultural knowledge it supports. Lesson sequence (60 min): 0–8 mihi, establish cultural safety and prior knowledge; 8–18 explicit teaching of variable, term, coefficient, constant and expression; 18–35 mixed-ability groups model rehearsal groups using counters and labelled cards (for example, total performers = number of groups × performers per group); 35–48 groups create and explain two expressions; 48–55 gallery walk and peer feedback; 55–60 exit ticket. Formative assessment: questioning, mini-whiteboards, observation checklist and exit ticket. Differentiation: dyslexic learners receive dyslexia-friendly vocabulary cards, symbols alongside words, chunked instructions, oral response options and no requirement to copy notes; ADHD learners receive a visible timer, movement-based card sort, defined roles and brief task checkpoints. Dyslexia-friendly reading: teacher-read/slim text version, OpenDyslexic or Arial 14–16 pt, cream background, audio directions and uncluttered cards. Extension: create two equivalent expressions for a larger rehearsal model and justify the choice of variable. Hands-on resources: counters, cards, mini-whiteboards, role cards and local-context-neutral rehearsal scenarios. Vocabulary: variable, constant, coefficient, term, expression, quantity, model. Cultural safety: kapa haka is not treated as a data source or commodity; use invented or class-agreed scenarios unless local experts have given permission. Invite consultation with kaumātua, whānau or kaiako before using iwi/hapū-specific waiata, tikanga, names or movements. Cross-curricular links: Te Reo Māori, hauora, performing arts and citizenship. Unit assessment begins with a diagnostic algebra check. Alignment: broadly Te Marautanga o Aotearoa Pāngarau—algebraic thinking, communicating and interpreting mathematical ideas; framework reference TMOA-PANG-FRAME-WAH01.
Lesson 1 of 10 in Algebra for Kapa Haka. Students build shared algebraic language by modelling invented or class-agreed rehearsal scenarios. They connect changing quantities to variables and expressions while distinguishing the mathematical model from the cultural knowledge it supports.
0–8 min · Mihi, safety and diagnostic. Welcome students, acknowledge the class and establish that kapa haka is not being treated as a data source or commodity; explain that scenarios are invented or class-agreed unless local permission has been given. Invite students to share what they already know about letters in maths, then use the opening question and cultural safety slides and a short diagnostic on the entry and exit worksheet. Students think-pair-share, complete two quick prompts on mini-whiteboards and agree to listen, ask respectfully and avoid using iwi, hapū, waiata, tikanga, names or movements without permission.
8–18 min · Explicit teaching. Display the algebra vocabulary and worked-example slides. Model a scenario such as “There are (g) groups with (p) performers in each group”: total performers (= gp). Define variable, constant, coefficient, term and expression, using symbols alongside words and colour coding. Students repeat or explain each term orally, identify the parts of examples on mini-whiteboards, and show answers simultaneously for quick checking.
18–35 min · Hands-on modelling. Place students in mixed-ability groups of four and open the group task instruction slide. Give each group counters, labelled cards, role cards and an invented, context-neutral rehearsal scenario. Students use counters to represent quantities, then match cards to the model; for example, “five groups with (p) performers in each group” becomes (5p). Assign roles such as facilitator, resource manager, recorder and speaker, with a visible timer and checkpoints at 25 and 32 minutes. Students must state what each letter represents and identify any constant, coefficient and term.
35–48 min · Create and explain. Show the expression-creation and explanation prompts. Each group creates two expressions from different rehearsal scenarios, records them on the worksheet and prepares a brief explanation. At least one expression must include a variable and one must include a fixed number. Students explain the quantity being modelled, why the chosen letter is suitable, and which part is mathematical modelling rather than cultural knowledge.
48–55 min · Gallery walk and feedback. Display the gallery-walk feedback prompts and set clear movement expectations. Students circulate, inspect two groups’ models and leave feedback using “I notice…” and “I wonder…”. They check whether each expression matches its verbal statement, whether symbols are defined and whether the explanation is respectful and appropriately separated from cultural knowledge. Groups respond to one useful question or correction.
55–60 min · Exit ticket and reflection. Return to the plenary and exit-ticket prompt. Students complete the final section of the independent exit ticket: identify the variable and constant in (4n+2), translate “three groups with (x) performers in each” into an expression, and explain what (x) represents. Collect responses to inform Lesson 2 and briefly acknowledge the collaborative learning.
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