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Most of the methods for solving for the area of a Circle are also unknown as to how they were derived. Many scholars deduce that early estimators of the circle were able to find their measurements by a ways of rearranging. For example, if you have a rectangle, and you cut off a triangle from one end of the rectangle then reattach it to the opposite side in which the triangle came from, then you now have a parallelogram of equal area to which the rectangle had before...
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For example, if you have a rectangle, and you cut off a triangle from one end of the rectangle then reattach it to the opposite side in which the triangle came from, then you now have a parallelogram of equal area to which the rectangle had before. Applying this type of thinking to a circle, we must first cut a circle into four equal parts...
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