Classifying Quadrilaterals Page 3

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Quadrilaterals
SOLUTIONS
Three-sided shapes are all triangles (equilateral, isosceles or scalene).
Four-sided shapes are all quadrilaterals, and many have special names.
Task A: Naming quadrilaterals:
Write the proper name beside each diagram below.
Arrowhead / Delta: a quadrilateral
Oblong: sometimes means a rectangle that cannot be a square,
with a reflex angle
sometimes means oval
Circle: a curved 2D shape
Oval: vague term referring to a curved shape (like an ellipse) or
Cube: the 3D equivalent of a square
a rounded rectangle
Diamond: non-mathematical word (a
Polygon: a many-sided shape (a general term for any 2D shape
rhombus, but only a certain way
with straight sides)
round usually)
Prism: 3D shape with a constant cross-section (eg Toblerone)
Hexagon: six-sided polygon
Pyramid: 3D shape with a 2D shaped base going to a point
Extension: Can you find the area of all the shapes above? Are there any useful rules?
Square
Rectangle
Parallelogram
Rhombus
Kite
Trapezium
2
2
2
2
2
2
9����
8����
10����
4����
12����
7����
����������������
× ����������������
( �� + �� )
2
����������ℎ
����������ℎ × ��������ℎ
�������� × ℎ������ℎ��
�������� × ℎ������ℎ��
1
2
2
2
or
����������������
× ����������������
1
2
2
Task B: Describing quadrilaterals:
We want to know about sides, angles & symmetry.
For each shape below, see how much you can say about it. One has been done for you.
Square
Rhombus
Kite
 All sides equal
 All sides equal
 Two pairs of adjacent sides
 Two pairs of parallel sides
 Two pairs of parallel sides
equal
 One pair of opposite angles
 All angles equal to 90°
 Opposite angles equal
 Four lines of symmetry
 Two lines of symmetry
equal
Trapezium
Parallelogram
Rectangle
 Two pairs of equal
 Two pairs of equal opposite
One pair of parallel sides
opposite sides
sides
 Two pairs of parallel sides
 Two pairs of parallel sides
 All angles equal to 90°
 Opposite angles equal
 Two lines of symmetry
 No lines of symmetry
Your descriptions should be true for all shapes with this name, not just the example drawn.
Extension: Do any of these shapes have rotational symmetry? If so, what order?

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