Best for
Use when you want geometry terms to connect to real structures and repeated visual patterns rather than isolated textbook images.
Mathematics + visual design • Years 6-10 • Geometry support
This handout helps ākonga notice geometry in meaningful structures. It uses marae architecture and tukutuku patterns to explore shape, angle, symmetry, and repeated design without flattening cultural forms into decoration only.
This version already works. Te Wānanga becomes useful when you want entry, on-level, and stretch geometry prompts or local tauira examples added.
The strongest answers explain why a pattern counts as symmetrical or repeated, not just that it “looks cool”.
| Shape or feature | Where might you notice it? | How do you know? |
|---|---|---|
| Triangle / tapatoru | ________________________ | ________________________ |
| Rectangle / tapawhā roa | ________________________ | ________________________ |
| Line of symmetry | ________________________ | ________________________ |
| Repeated pattern | ________________________ | ________________________ |
What makes a pattern feel repeated or structured rather than random?
Where could you place a line of symmetry? If there is none, explain why.
Triangle
Four-sided shape
Line
Shape or form
Lattice or patterned panel
Arrange or align
Create a simple geometric design. You can repeat one unit or use symmetry across the middle.
Curriculum alignment for this handout has not yet been verified against the live curriculum statements. A generated placeholder that stood here was removed on 2026-08-29 because it matched no real statement.
Mathematics has always been part of mātauranga Māori — in the navigation of Te Moana-nui-a-Kiwa, in the architectural precision of wharenui, in the sophisticated storage and accounting systems of rua kūmara, and in the patterns of kōwhaiwhai and tukutuku that encode mathematical relationships in visual form. When Māori students engage with mathematics, they are not encountering something foreign: they are meeting a domain of knowledge that their tīpuna practised with extraordinary sophistication. Framing mathematical learning through whakapapa — connecting concepts to real Māori contexts — is not "cultural add-on" but recognition of where much mathematical knowledge lives in this land.
Reflect on what you have learned today. What was the most important idea? What question do you still have?
This handout is designed to be used alongside the broader unit resources available at Te Kete Ako handouts library. Related resources from the same unit are linked in the unit planner. All resources are provided — no additional preparation is required to use this handout in your classroom.