folding shapes ■ this geometry activity has been adapted by averil lee from the work of gay west...

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Folding Shapes This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia).

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Page 1: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)

Folding Shapes

■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia).

Page 2: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)

Folding Shapes

■ A4 coloured paper can be folded to make many 2 D shapes with no measuring or cutting

■ Follow the diagrams ■ See if you can make the shapes■ Try these folds with A3 and A5

paper

Page 3: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 4: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 5: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 6: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 7: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)

Can you name this shape?

■ What can you tell me about this special quadrilateral?

■ Look at the sides and angles . . .■ What about lines of symmetry?■ Will it tessellate?■ What shapes can you make with 1,

2, 3, or more of these kites?■ What are the functions of this

shape, in real life?

Page 8: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 9: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 10: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 11: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 12: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)

Can you name this shape?

■ What can you tell me about this shape?

■ Look at the sides and angles . . .■ What about lines of symmetry?■ Will it tessellate?■ What shapes can you make with 1,

2, 3, or more of these shapes?■ Compare it to the kite – how are

they the same, how are they different?

■ Function of the shape?

Page 13: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 14: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 15: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 16: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 17: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 18: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)

Name this shape

■ What can you tell me about this special triangle?

■ Look at the sides and angles . . .■ What about lines of symmetry?■ Fold it in half and investigate the new

shape.■ Will it tessellate?■ What shapes can you make with 1, 2, 3,

or more of these shapes?

Page 19: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 20: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 21: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 22: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 23: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 24: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)

This is a very common shape

■ What can you tell me about this shape?

■ Look at the sides and angles . . .■ What about lines of symmetry?■ Can you fold it in interesting ways?■ What shapes can you make with 1,

2, 3, or more of these shapes?■ Functions of this shape?

Page 25: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 26: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 27: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 28: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 29: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 30: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 31: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 32: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)

What is special about this shape?

■ What can you tell me about this shape?

■ Look at the sides and angles . . .■ Explain what ‘parallel’ means.■ What about lines of symmetry?■ Will it tessellate?■ What shapes can you make with 1,

2, 3, or more of these shapes?■ Function?

Page 33: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 34: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 35: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 36: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 37: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 38: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 39: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)

What is special about this shape?

■ What can you tell me about this shape?

■ Look at the sides and angles . . .■ What about lines of symmetry?■ Will it tessellate?■ What shapes can you make with 1,

2, 3, or more of these shapes?■ Function?

Page 40: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 41: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 42: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 43: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 44: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 45: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 46: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 47: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)

This regular shape is a . . . ■ What can you tell me about this shape?■ Look at the sides and angles . . .■ What about lines of symmetry?■ Will it tessellate?■ What shapes can you make with 1, 2, 3,

or more of these shapes?■ Function is real life?

Page 48: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 49: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 50: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 51: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 52: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 53: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 54: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 55: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 56: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)

That was tricky . . .

■ What can you tell me about this shape?

■ Look at the sides and angles . . .■ What about lines of symmetry?■ Will it tessellate?■ What shapes can you make with 1,

2, 3, or more of these shapes?■ Function?

Page 57: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 58: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 59: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 60: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 61: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)

That was easy . . .

■ What can you tell me about this shape?

■ How is this shape different to the others we have made?

■ Look at the sides and angles . . .■ What about lines of symmetry?■ Will it tessellate with other shapes?■ What shapes can you make with 1,

2, 3, or more of these shapes?

Page 62: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 63: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 64: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 65: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)

That was easy . . .

■ What can you tell me about this shape?

■ Look at the sides and angles . . .■ What about lines of symmetry?■ Will it tessellate with other shapes?■ What shapes can you make with 1,

2, 3, or more of these shapes?

Page 66: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)
Page 67: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)

How many more shapes can make?

Try ■ folding all the shapes in half■ joining some different shapes■ overlapping the shapes■ using larger paper A3■ using smaller paper A5, A6 etc (Record your investigations and have

fun!)

Page 68: Folding Shapes ■ This geometry activity has been adapted by Averil Lee from the work of Gay West (NT, Australia)