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Use this in your classroom
Embed in Google Slides, Classroom, Seesaw or any website β it stays interactive
How to use this in the classroom
Strong for the moment students transition from 'fractions of shapes' to 'fractions of numbers'. Run as a 10-minute warm-up before a fraction-of-amount lesson, or as an independent station after the introduction. Year 4β6 students who can shade ΒΎ of a rectangle but freeze on 'find ΒΎ of 24' need exactly this game.
What it builds
The bridge from area-model fractions to numerical operations. Students learn that 'β of 18' means divide 18 into 3 equal groups, then take 1 group. The game embeds this two-step procedure into puzzle-solving so students don't have to memorise it.
Common misconceptions it surfaces
- Subtracting instead of dividing β students compute 'ΒΎ of 24 = 24 β 4 = 20' because they conflate 'a quarter' with 'minus a quarter'
- Forgetting the second step β students divide correctly but forget to multiply (e.g. Β½ of 8 = 4 is correct, but β of 9 = 3 instead of 6 reveals the missed multiplication)
- Treating non-unit fractions as separate concepts β comfort with Β½ doesn't transfer to β because students don't see the 'divide-then-multiply' as one procedure
Differentiation
- Going slower: Restrict to unit fractions (Β½, β , ΒΌ) of small numbers (multiples of the denominator).
- Going faster: Include non-unit fractions of three-digit numbers as stretch.
- Extension: Students record their working as a written equation after each round (Β½ Γ 24 = 12).