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A circle has a radius of 12 units and its center is at one vertex of a square. Find the area of the shaded region?

+3 votes
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A circle has a radius of 12 units and its center is at one vertex of a square. The square has a side of 12 units. Find the area of the shaded region?

enter image description here

posted Jun 16, 2015 by Tapesh Kulkarni

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4 Answers

+4 votes
 
Best answer

Area of shaded region = Half the area of square.
i.e., (12*12)/2 = 72 sq. units

answer Jun 24, 2015 by Kuldeep Katiyar
+1 vote

area of yellow sector inside circle=144*pi/8=56.54862 sq cm
therefore area of both sectors= 113.09724 sq cm
area outside the circle= 144-113.09724 = 30.90276 sq cm
thus yellow area outside circle = 15.45138 sq cm
hence whole yellow area= 56.54862+15.45138=72 sq cm

without calculations
since white area and yellow area are same each=0.5*144=72 sq cm

answer Jul 3, 2015 by Kewal Panesar
+1 vote

This can be solved visually by looking at the shaded bisected area of the upper left hand corner and concluding that
it forms 1/2 of the square.

thus: 1/2*144 = 72

answer Oct 26, 2016 by George Davros
0 votes

The area of the shaded region = half of the square =12x12/2= 72 unit^2

answer Oct 8, 2017 by Halil Akansel



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