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the solution to some polynomial equation having integer coefficients
, three preliminary results used by Hippocrates in showing the quadrature of a lune
constructed from the side of square inscribed in a circle
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pythagorean theorem
angle inscribed in a semicircle is right
ratio of area of two circles equals squares of their respective diameters
converse of the pythagorean theorem
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if in triangle ABC the sides satisfy the relation a^2+b^2=c^2, then triangle
ABC is right
what question did Egyptian and Babylonian civilizations fail to address in their
mathematics?
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why?
what two branches of mathematics evolved from the two fundamental concepts?
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