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Squaring the Circle
The Delian Problem, doubling the cube, is considered one of the most famous impossible problems from Greek antiquity. Two others are the trisection of the general angle and the squaring of a circle.
There are three famous Greek problems of antiquity. They are the trisection of the general angle, the doubling of a cube and the squaring of a circle.
From the circumference y, you can find the diameter by dividing by pi. Knowing the diameter, you can calculate the area by either dividing the diameter by 2, squaring it and multiplying by pi, or by squaring the diameter, dividing by 4 and then multiplying by pi (they are mathematically equivalent). The end result is that you can calculate the area of a circle with circumference y from the formula: Area = π(y/2π)² = y²/4π
This is an expression, not an equation. Expressions cannot be solved.