Mathematics · Geometry and Mensuration

Three circles, each of radius 3.5 cm, are placed in such a way that each circle touches the other two. Find the area of the portion enclosed between the three circles. (Use π = 22 7 and √3 ≈ 1.732)

Verified Solution4 OptionsUpdated: October 2026👁️1 View

11.97 cm 2✓
23.42 cm 2
32.34 cm 2
41.48 cm 2

Correct answer

1.97 cm 2

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Three circles, each of radius 3.5 cm, are placed in such a way that each circle touches the other two. Find the area of the portion enclosed between the three circles. (Use π = 22 7 and √3 ≈ 1.732)

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Three circles, each of radius 3.5 cm, are placed in such a way that each circle touches the other two. Find the area of the portion enclosed between the three circles. (Use &pi; = 22 7 and &radic;3 &asymp; 1.732)

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Three circles, each of radius 3.5 cm, are placed in such a way that each circle touches the other two. Find the area of the portion enclosed between the three circles. (Use π = 22 7 and √3 ≈ 1.732)