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Show that area of Pythagorean triangle x,y,z cannot be square (U can use that a^4-b^4 = c^2 has no positive solution)
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the base and height of pythagorean triangle are 3d and 4d where d is a constant Area = 1/2 x 3d x 4d = 3d x 2d = 6d^2 this is never a square
Its not generalised though!!
It's a start... Let's say we have x^2 + y^2 = z^2 and xy = 2n^2 (triangle area)
Okay so we take it as hypothesis and prove it a contradiction..I'll try
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