The area of a circle is calculated as πr squared. A square sheet of metal has sides 2p. The circle fits perfectly into the square : The area between the square and the circle is?
As the circle fits perfectly the square with side 2p, the radius of the circle should be equal p.
Therefore the area of the circle is "\\pi p^2" . The area of the square is "(2 p)^2 = 4 p^2"
So the area between the square and the circle is "(4 - \\pi) p^2"
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