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Circle – Circumference & Perimeter – Bingo Method
Students should choose nine answers from the grid and place them randomly into a 3x3 square in their book. You may want to pause your display and choose questions according to difficulty during the game. Depending on time, students could win with a line, an X, or a ‘full house’ (all).
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Circumference of a Circle
BINGO! 45 54 23 82 37 12 76 25 91 Circumference of a Circle
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Choose your numbers… 39.3 30.8 46.6 28.6 15.7 32.0 25.7 34.6 7.6 46.3 29.9 26.8 20.6 24.3 40.8 17.9 Draw a 3x3 grid in your book.
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What is the circumference of this circle?
𝐶=π𝑑 𝐶=π ×13 13cm 40.8cm Answer to 1 dp.
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What is the circumference of this circle?
𝐶=π𝑑 2.5mm 𝐶=π ×5 15.7mm Answer to 1 dp.
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What is the perimeter of this shape?
𝐶=π𝑑 𝐶=π ×10 𝑃= 1 2 ×π ×10 10m + 10 25.7m Answer to 1 dp.
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What is the circumference of this circle?
𝐶=π𝑑 𝐶=π ×11 11m 34.6m Answer to 1 dp.
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What is the perimeter of this shape?
𝐶=π𝑑 𝐶=π ×12 6cm 𝑃= 1 2 ×π ×12 + 12 30.8cm Answer to 1 dp.
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What is the diameter of this circle?
𝐶=π𝑑 24cm 𝑑= 𝐶 π 𝑑= 24 π 7.6cm Answer to 1 dp.
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What is the perimeter of this shape?
𝐶=π𝑑 𝐶=π ×10 𝑃= 1 4 ×π ×10 5cm + 2×5 17.9cm Answer to 1 dp.
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What is the perimeter of this shape?
𝐶=π𝑑 𝐶=π ×7 7m 𝑃= 1 2 ×π ×7 + 3×7 7m 32.0m Answer to 1 dp.
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What is the perimeter of this shape?
𝐶=π𝑑 𝐶=π ×8 𝑃= 1 2 ×π ×8 8cm + 8 20.6cm Answer to 1 dp.
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What is the perimeter of this shape?
𝐶=π𝑑 𝐶=π ×16 8mm 𝑃= 1 4 ×π ×16 + 2×8 28.6mm Answer to 1 dp.
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What is the perimeter of this shape?
𝐶=π𝑑 𝐶=π ×18 𝑃= 1 2 ×π ×18 9m + 18 46.3m Answer to 1 dp.
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What is the perimeter of this shape?
𝐶=π𝑑 𝐶=π ×8 8cm 𝑃= 3 4 ×π ×8 + 2×4 26.8cm Answer to 1 dp.
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What is the perimeter of this shape?
𝐶=π𝑑 12cm 𝐶=π ×8 9cm 𝑃= 1 2 ×π ×8 + 34 8cm 46.6cm Answer to 1 dp.
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What is the perimeter of this shape?
𝐶=π𝑑 𝐶=π ×22 11m 𝑃= 1 4 ×π ×22 + 2×11 39.3m Answer to 1 dp.
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What is the perimeter of this shape?
𝐶=π𝑑 𝐶=π ×18 40° 9m 𝑃= ×π ×18 + 2×9 24.3m Answer to 1 dp.
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What is the perimeter of this shape?
𝐶=π𝑑 7mm 𝐶=π ×14 𝑃= ×π ×14 130° + 2×7 29.9mm Answer to 1 dp.
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tom@goteachmaths.co.uk Questions? Comments? Suggestions?
…or have you found a mistake!? Any feedback would be appreciated . Please feel free to
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