The circumference of a circle is equal to the perimeter of a square. Find the ratio of their areas.
Given the circumference of a circle is equal to the perimeter of a square. We know that circumference of the circle = 2πr and the perimeter of a square = 4× length of the side.
⇒ 2πr = 4×side
… (i)
We know that area of the square = (Side)2
Also, the area of a circle = πr2
⇒ Ratio of their areas ![]()
⇒ Ratio of their areas ![]()
⇒ Ratio of their areas ![]()
⇒ Ratio of their areas ![]()
Couldn't generate an explanation.
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