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Splash Screen

Feb 25, 2016

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Splash Screen. Find the area of composite figures. composite figure. Main Idea/Vocabulary. KC. Find the Area of a Composite Figure. Find the area of the composite figure. Round to the nearest tenth. The figure can be separated into two semicircles and a rectangle. Example 1. - PowerPoint PPT Presentation
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Page 1: Splash Screen
Page 2: Splash Screen

• composite figure

• Find the area of composite figures.

Page 4: Splash Screen

Find the Area of a Composite Figure

Find the area of the composite figure. Round to the nearest tenth.

The figure can be separated into two semicircles and a rectangle.

Page 5: Splash Screen

Find the Area of a Composite Figure

Answer: The area of the figure is about 14.1 + 14.1 + 72 or 100.2 square centimeters.

Area of one semicircle Area of rectangle

Page 6: Splash Screen

1. A2. B3. C4. D

A. 15.6 ft2

B. 16.2 ft2

C. 16.8 ft2

D. 17.1 ft2

Find the area of the composite figure. Round to the nearest tenth.

Page 7: Splash Screen

GARDENING The dimensions of a flower garden are shown. What is the area of the garden?

The garden can be separated into a rectangle and two congruent triangles.

Page 8: Splash Screen

Answer: The area of the garden is 35 + 5 + 5 or 45 square feet.

Area of rectangle Area of one triangle

Page 9: Splash Screen

1. A2. B3. C4. D

A. 48 ft2

B. 56 ft2

C. 64 ft2

D. 70 ft2

GARDENING The dimensions of a flower garden are shown. What is the area of the garden?

Page 10: Splash Screen

Find the Area of a Shaded Region

Find the area of the shaded figure. Round to the nearest tenth if necessary.

Find the area of the rectangle and subtract the area of the two triangles.

Page 11: Splash Screen

Find the Area of a Shaded Region

Answer: The area of the shaded region is 192 – 48 or 144 square inches.

Area of rectangle Area of triangles

A = 16 ● 12ℓ = 8 + 8

or 16, w = 6 + 6 or 12

A = 192Simplify.

A = 48

Simplify.

Page 12: Splash Screen

1. A2. B3. C4. D

A. 92.5 cm2

B. 80.5 cm2

C. 61 cm2

D. 39 cm2

Find the area of the shaded portion of the square. Round to the nearest tenth if necessary.


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