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Planes-Of-Symmetry Wjec-Eduqas Higher
Exam code:C300
Planes of symmetry
What is a plane of symmetry?
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A plane is a flat surface that can be any 2D shape
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A plane of symmetry is a plane that splits a 3D shape into two congruent (identical) halves
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If a 3D shape has a plane of symmetry, it has reflection symmetry
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The two congruent halves are identical, mirror images of each other
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All prisms have at least one plane of symmetry
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Cubes have 9 planes of symmetry
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Cuboids have 3 planes of symmetry
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Cylinders have an infinite number of planes of symmetry
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The number of planes of symmetry in other prisms will be equal to the number of lines of symmetry in its cross-section plus 1
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Pyramids can have planes of symmetry too
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The number of planes of symmetry in pyramids will be equal to the number of lines of symmetry in its 2D base
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If the base of the pyramid is a regular polygon of n sides, it will have n planes of symmetry
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Can a 3D shape have rotational symmetry?
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3D shapes are able to be rotated around different axes
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Depending on which axis the shape is rotated around, 3D shapes can have rotational symmetry
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Recall that rotational symmetry is how many times the shape looks the same (congruent) when rotated through 360 degrees
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See the example of the triangular prism where the cross-section is an equilateral triangle
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Examiner Tips and Tricks
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If you’re unsure in the exam, consider the properties of the 3D shape.
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Is it a prism or a pyramid?
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How many lines of symmetry are there in the 2D faces or cross-section?
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Worked Example
The diagram below shows a cuboid of length 8 cm, width 5 cm and height 11 cm.
Write down the number of planes of symmetry of this cuboid.

A plane of symmetry is where a shape can be “sliced” such that it is symmetrical
A cuboid with three different pairs of opposite rectangles has 3 planes of symmetry
3 planes of symmetry
Responses