All the four vertices of a rhombus are on a circle of area 2826 cm^2. Find the area of rhombus (pi=3.14)
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All vertices of a rhombus be on a circle. Find the area of the rhombus , if the area of the circle is 1256cm2 (π=3.14)
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Solution :
Area of the circle is πr2=1256
=> r2=12563.14
r2=400
∴r=20
Hence the diameter =40
Since all the vertices lie on the circle, the diameter of the circle is the diagonal of the Rhombus.
since both the diagonals are equal , it is a square.
Hence the area of the rhombus is 12d1d2
=12×20×20
=200cm2
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