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Lesson 8.4 Areas of Composite Figures
Day 1 Lesson 8.4 Areas of Composite Figures Students will be able to find the area of a composite figure as evidenced by the Area worksheet
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Warm-Up #11 Find the area of this semicircular object.
Find the perimeter of this semicircular object. A simple impact crater on the moon has a diameter of 15 kilometers. A complex impact crater has a radius of 30 kilometers. How much greater is the circumference of the complex impact crater than the simple impact crater?
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Hw Solutions. Workbook page 178
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Composite Figure: A figure (or shape) that can be divided into more than one of the basic shapes.
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Use tangrams to help explain area
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Total area = 40 + 32 = 72 cm2 4cm 2cm 4cm Area = 4 x 10 10cm Area =
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On Your Own: Find the area of the composite figures
6cm 11cm 2cm 4cm 5cm
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Total area = 45 + 20 = 65 cm2 Perimeter = 36 cm Area = Area = 4 x 5
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Total area = 10 + 36 = 46 cm2 Perimeter = 34 cm Area = 2 x 5 10cm2
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Total area = 28 + 16 + 21 = 65 cm2 Perimeter = 42 cm Area = Area =
4 x 7 Area = 4 x 4 28cm2 16cm2 4cm 3cm 3cm 3cm Area = 3 x 7 4cm 7cm 7cm 21cm2 11cm
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Total area = 77 – 12 = 65 cm2 Perimeter = 42 cm Area = 3 x 4 12cm2
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