Four equal circles, each of radius a, touch each other. Show that the area between them is 6/7a 2
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Answer:
Area of the shaded region = 6a²/7
Step-by-step explanation:
Draw four equal circle in which
Let A,B,C, D center of the given circle,
join all the center in a sequence to form square, ABCD is a square of side 2a.
Area of Square ABCD = (2a)² = 4a² unit²
The Area of Shaded Region = Ar(Sq. ABCD) - 4* Ar of Sector
= 4a² - 4*(1/4)*π r²
= 4a² - π r²
= 4a² - 22/7*a²
= (28a²- 22a²)/7
= 6a²/7
Area of the shaded region = 6a²/7.
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