fijs korthals altes - poliedros en papel

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12 2 10 4 5 7 9. 6. 8 11 3 1 Dodecahedron

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Page 1: Fijs Korthals Altes - Poliedros en Papel

12210

4

57

9.

6.

8

113

1 Dodecahedron

Page 2: Fijs Korthals Altes - Poliedros en Papel

1

2

3 41 25 6

3

4 Cube

Tetrahedron

Page 3: Fijs Korthals Altes - Poliedros en Papel

Octahedron

Page 4: Fijs Korthals Altes - Poliedros en Papel

Icosahedron

Page 5: Fijs Korthals Altes - Poliedros en Papel

Cuboctahedron

Page 6: Fijs Korthals Altes - Poliedros en Papel

Truncated Tetrahedron

Page 7: Fijs Korthals Altes - Poliedros en Papel

Truncated Cube

Page 8: Fijs Korthals Altes - Poliedros en Papel

Rhombicuboctahedron

Page 9: Fijs Korthals Altes - Poliedros en Papel

Fold the lineswith a rightangle backwards fold the other lines forwards

Compound of twoCubes

Page 10: Fijs Korthals Altes - Poliedros en Papel

Pyramids

Page 11: Fijs Korthals Altes - Poliedros en Papel

Pentagonal pyramid

Page 12: Fijs Korthals Altes - Poliedros en Papel

Decahedron

Page 13: Fijs Korthals Altes - Poliedros en Papel

Triangular prisms

Page 14: Fijs Korthals Altes - Poliedros en Papel

Pentagonal Prism

Page 15: Fijs Korthals Altes - Poliedros en Papel

Pentagrammic PrismFold the dotted lines forwardsFold the other lines backwards

Page 16: Fijs Korthals Altes - Poliedros en Papel

Pentagrammic AntiprismFold the dotted lines forwardsFold the other lines backwards

Page 17: Fijs Korthals Altes - Poliedros en Papel

Hexagrammic PrismFold the dotted lines forwardsFold the other lines backwards

Page 18: Fijs Korthals Altes - Poliedros en Papel

Hexagramic AntiprismFold the dotted lines forwardsFold the other lines backwards

Page 19: Fijs Korthals Altes - Poliedros en Papel

Cylinder

Page 20: Fijs Korthals Altes - Poliedros en Papel

l = r 2 + h 2

c = 2 r

x = 360.2. . l / c

r1 = radiusr2 = radiusc = circumference of circle 1d = circumference of circle 2x =angel of the part of the large circlel = radius of the large circleh = height of the conei = heigt of the

tapered cylinder = pi = 3.1415

x

ln

r1

r2

1

d = c . n / l

Tapered Cylinder

Page 21: Fijs Korthals Altes - Poliedros en Papel

x

l

r

l = r 2 + h 2

c = 2 r

x = 360.2. . l / c

r = radiusc = circumference of the circlex =angel of the part of the large circlel = radius of the large circleh = height of the cone = pi = 3.1415

Cone