The maximum area of a square that can be inscribed in a circle of radius r is
A
r2
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B
2r2
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C
4r2
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D
πr2
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Solution
The correct option is A2r2 Length of the diagonal of the square with maximum area that can be inscribed in a circle =2r Let the length of side of square =s Therefore √2s=2r ⇒s=√2r Area of the square =s2=2r2 sq. units