Teacher guide · Think Lab · Medium · about 35 min
🧮 Perimeter Park Builder
Pupils practise problem solving through "Perimeter Park Builder": Measure fences and design a tiny park.
Lesson guide
1. Hook · 5 min
Show the 🧮 mission title and read the opening: "A rectangle is 6 m long and 3 m wide. Its perimeter?". Take three quick guesses.
2. Model · 5 min
Think aloud through the first step together. Use Cog the Owl's line as your prompt: "Good thinking. Show me the why."
3. Do · 10 min
Pairs work through the 5 steps on screen or on the printed sheet. Circulate and ask "why?"
4. Discuss · 10 min
Use two or three of the discussion questions. Ask pairs to share different answers, not just correct ones.
5. Reflect · 5 min
Exit ticket: one sentence on how they used problem solving today.
Discussion questions
- What was the hardest choice in "Perimeter Park Builder", and why?
- A rectangle is 6 m long and 3 m wide. Its perimeter — explain your reasoning to a partner.
- A square has sides of 4 cm. Its perimeter — explain your reasoning to a partner.
- A 20 m fence has a 2 m gate opening. How much fencing — explain your reasoning to a partner.
- Where could you use problem solving outside school this week?
- If you did this again, what would you change?
Adapting it
Support: Read prompts aloud, pair with a confident partner, and accept spoken or drawn answers for writing steps.
Stretch: Ask pupils to create their own extra step for a partner and explain the correct answer.
Curriculum links
- National Curriculum: Maths: number, calculation, fractions and reasoning (KS1/KS2)
- National Curriculum: Maths: reasoning mathematically and problem solving
- National Curriculum: Computing: logical reasoning and algorithms
- PSHE: Living in the wider world: making decisions and evaluating choices
Pupil sheet
🧮 Perimeter Park Builder
Name: ____________________ Date: __________
1. A rectangle is 6 m long and 3 m wide. Its perimeter?
☐ 12 m
☐ 18 m
☐ 9 m
2. A square has sides of 4 cm. Its perimeter?
☐ 12 cm
☐ 16 cm
☐ 8 cm
3. A 20 m fence has a 2 m gate opening. How much fencing?
☐ 10 m
☐ 18 m
☐ 22 m
4. Connect the clues to their meanings.
100 cm → ________________
1000 m → ________________
10 mm → ________________
5. Design a rectangular park. Choose its length and width, then work out how much fence it needs.