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Visualising Shapes Unit Review

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Presentation on theme: "Visualising Shapes Unit Review"— Presentation transcript:

1 Visualising Shapes Unit Review

2 Question 1 Quadrilateral Rhombus No
What is the group name of this shape? What is the special name of this shape? Is the shape regular? Quadrilateral Rhombus No

3 Question 2 Triangle Equilateral Triangle Yes
What is the group name of this shape? What is the special name of this shape? Is the shape regular? Triangle Equilateral Triangle Yes

4 Question 3 Hexagon No What is the group name of this shape?
Is the shape regular? Hexagon No

5 Question 4 Quadrilateral Trapezium No
What is the group name of this shape? What is the special name of this shape? Is the shape regular? Quadrilateral Trapezium No

6 Question 5 – Name these 2D shapes
b) c) d) Octagon Hexagon Parallelogram Kite

7 Question 6 Isosceles Triangle Acute Angle Triangle
What is the name of this shape according to side length? What is the name of this shape according to angles? Isosceles Triangle Acute Angle Triangle

8 Question 7 – Name these 2D shapes
b) c) d) Triangular Prism Hexagonal Prism Pentagonal Pyramid Octagonal Pyramid

9 Question 8 A B C D E F Side D Side C
When the net above is folded to make a cube: What side is opposite the A? What side is opposite the E? Side D Side C

10 Question 9 6 faces 8 vertices 12 edges
How many faces on the shape above? How many vertices? How many edges? 6 faces 8 vertices 12 edges

11 Question 10 What are the only 2D shapes that can be used to make platonic solids? Regular Pentagon Equilateral Triangle Square Platonic Solids have all faces made up by exactly the same regular polygon and all the faces are at the same angle to each other. There are only 5 platonic solids and they are shown above.

12 Question 11 Euler’s Rule F + V – E = 2 No Yes 10 edges
In the 1700’s a mathematician called Leonhard Euler found that when he added the number of faces and vertices in a polyhedron the total was always 2 more than the number of edges. His rule is often written as shown below: Euler’s Rule F + V – E = 2 Is it possible to have a polyhedron with 8 faces, 8 vertices and 16 edges? Is it possible to have a polyhedron with 10 faces, 12 vertices and 20 edges? If a polyhedron has 6 faces and 6 vertices, how many edges does it have? No Yes 10 edges

13 Work out your score Each part of a question was worth 1 mark and so the total possible mark was 32. How did you go?


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