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Area of Shapes The area of a shape is the space it occupies.

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Presentation on theme: "Area of Shapes The area of a shape is the space it occupies."— Presentation transcript:

1 Area of Shapes The area of a shape is the space it occupies.
Write down the name of each shape. A powerpoint presentation by Carmelo Ellul Head of Department (Mathematics) Parallelogram Trapezium Square Rectangle Circle Triangle

2 Area of Shapes Click button to select topic. Square Rectangle
Parallelogram Triangle Trapezium Circle End Show

3 The Square Area = l x b e.g. Find the area of a square of side 3.5 cm.
Discuss and work out this example together with your friend. breadth b A = l x b A = 3.5 cm x 3.5 cm = cm2 l length

4 The Rectangle Area = l x b e.g. Find the area of a rectangle of
length 3.5 cm and height 80 mm. Discuss and work out this example together. Since units must be the same: 10 mm = 1 cm 80 mm = 80 mm ÷ 10 = 8 cm A = l x b A = 3.5 cm x 8 cm = 28 cm2 b l

5 The Parallellogram Area = b x h e.g. Find the area of a parallelogram
correct to 1 d.p. 3.8 cm 10.3 cm h height base b Discuss and work out this example together. A = b x h A = 10.3 cm x 3.8 cm = cm2 = 39.1 cm2 b h

6 The Triangle Area = ½ b h e.g. Find the area of triangle ABC
correct to the nearest cm2. 11.7 cm 4 cm A B C height h b base Area of = ½b  h b h Area of = ½ area of parallelogram b h A = ½b x h A = ½ x 4 cm x 11.7 cm = cm2 = 23 cm2 Area of parallelogram = b  h b h Discuss and work out this example together.

7 Decide about the values
The Trapezium Area = ½h(a + b) e.g. Find the area of the trapezium. Length of side a a 12 cm 8.5 cm 6 cm h height Length of side b b h = 6cm, a = 8.5 cm, b = 12 cm A = ½h(a + b) A = ½ x 6 cm x (8.5 cm + 12 cm) = ½ x 6 cm x 20.5 cm = 61.5 cm2 Decide about the values of a, b and h to find the area. a b h Rotate the trapezium b a Area of 1 trapezium is half h(a + b)  Area of trapezium = ½ h(a + b) The 2 trapeziums form a parallelogram Area of parallelogram = h(a + b) Copy the trapezium

8 The Circle Area = p r2 = p x 9.5 cm x 9.5 cm
e.g. The diameter of a circle is 19 cm. Find, correct to nearest whole number, the area of a circle. Radius r Find the radius first and then work out this example together. r = 19 cm ÷ 2 = 9.5 cm. A = p r2 = p x 9.5 cm x 9.5 cm = cm2 = 284 cm2 Centre Remember: the radius of a circle is half the diameter.

9 The Circle Area = p r2 = p x 9.5 cm x 9.5 cm
e.g. The diameter of a circle is 19 cm. Find, correct to nearest whole number, the area of a circle. r r = 19 cm ÷ 2 = 9.5 cm. A = p r2 = p x 9.5 cm x 9.5 cm = cm2 = 284 cm2 Remember: the radius of a circle is half the diameter. End Show


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