In fig ABCDEF is any regular hexagon with different vertices A, B, C, D, E
and F as the centers of circle with same radius 'r' are drawn. Find the area of the
shaded portion.
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Let number of sides of a regular polygen is n
∴n× each angle = (n − 2)×180°
For regular hexagon n = 6
∴6× each angle = 4×180°
each angle =120°
Area of 6 shaded regions
6×120/360×pie R2= 2pie R2
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