Prove of pythagors triplet
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Pythagorean Triples. You probably recall the Pythagorean Theorem from geometry, that revealed the relationship between the lengths of the sides ( and ) and that of the hypotenuse ( ) of a right triangle was a 2 + b 2 = c 2 .
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a proof of the necessity that a,b,c be expressed by ecluid's formula for any primitive pythogrean triple is as follow. all such triple written (a,b,c) where a the power of square +b the power of square = c the power of square and a,b,c are co prime
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