📍 Mission Briefing

Welcome to Hamilton Zoo, rookie navigator! You've just arrived at the car park (Point A) and need to navigate around the zoo using our special topographical grid system. Each small grid square represents 10 metres in real life.

🗺️ How to Read the Topographical Grid

• Grid References: Use coordinates (x, y) where x goes across (left to right) and y goes up (bottom to top)
• Scale: Each grid square = 10 metres × 10 metres
• Major Grid Lines: Thicker white lines every 5 squares (50 metres) help with quick reference
• Starting Point: Car park entrance is at coordinate (3, 2) - this is your Point A
• Measurements: Count grid squares to find distances between locations

🎯 Teacher Notes | Ngā Kōrero Kaiako

Learning Objectives Covered:

• Coordinate Systems: Students plot and read coordinates on a grid
• Scale & Measurement: Converting grid units to real-world measurements
• Distance Calculation: Counting grid squares and applying scale
• Problem Solving: Route planning and optimisation
• Real-world Application: Navigation and spatial reasoning

Differentiation Strategies:

• Support: Work in pairs, use physical rulers on printed maps
• Extension: Calculate diagonal distances using Pythagorean theorem
• Assessment: Students explain their reasoning for location choices

Te Reo Māori Vocabulary:

• Kaiwhakarea: Navigator
• Tauwāhi: Coordinates
• Inenga: Scale, measurement
• Roa: Distance, length
• Mission, task

Kaiako Planning Snapshot

Ngā Whāinga Akoranga — Learning Intentions

• Identify and communicate locations on a zoo map using ordered pairs, grid references, and directional language.
• Use scale to convert grid distances into realistic walking distances and travel times.
• Apply grid-based reasoning to plan routes, compare options, and solve simple spatial problems in context.

Paearu Angitu — Success Criteria

• I can locate exhibits accurately using the grid and explain where they are in words and coordinates.
• I can calculate real-world distances from grid measurements and show how I worked them out.
• I can justify which route or location is better for a given zoo task using evidence from the map.

Teacher Planning Snapshot

• Year level: Years 7-8 | Duration: 1-2 lessons or a short applied-maths sequence using a local map context.
• Curriculum alignment: NZC Mathematics and Statistics Level 3-4 geometry and measurement, with mapping, scale, position, and coordinate reasoning applied in a real-world setting.
• Mātauranga Māori: Grid navigation can be linked to whakatere waka, the careful reading of landmarks, and the way whakapapa and whenua locate people within place. Use kaitiakitanga to frame the zoo not just as a map problem but as a living environment where movement, planning, and care for animals and visitors matter together.
• Entry support: Begin with one shared route from the car park to a familiar exhibit, modelling how to read coordinates, count squares, and convert to metres before students attempt independent navigation tasks.
• On-level: Most learners can read the grid, calculate simple route distances, and explain why one path is shorter or more practical once the scale is clear.
• Extension: Ask students to design a new facility location or emergency plan and justify it using coordinates, distance, and visitor access needs.

Inclusion and Accessibility

• ESOL / ELL: Pre-teach directional and mapping vocabulary with arrows, icons, and sentence frames such as "The exhibit is at..." and "The shortest route is..."
• Accessibility: Offer enlarged maps, high-contrast grids, and the option to trace routes physically with rulers or string before recording answers.
• Neurodiverse learners: Break the activity into one challenge at a time and use checkboxes or worked examples so students can complete each navigation step without losing track of the whole task.