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number of rational points on circle with center coordinates as (pie,e)
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i need proof
Afetr thinking better, :), the coordinates on the circle will be like: \((\pi+x, e+y)\) where \(x^2+y^2=R^2\) and R is radius of the circle. So \(x=\pm \sqrt{R^2-y^2}\) and \(y=\pm \sqrt{R^2-x^2}\) . The only possibilities that coordinates will be rational is if x=\(-\pi\) and y=-e or the let say so, " complement nummber" of e and pi that make all decimals 0, or 9, or some periodic sequence.
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