Geometric Proof of The Fermat's Last Theorem

This paper presents two novel results concerning Fermat’s Last Theorem. First, it is shown that the fermat triples x, y, z , arising from the equation, x^n+y^n = z^n for n > 2, can be interpreted geometrically as the side lengths of acute triangles. Second, the analysis establishes that such triples cannot simultaneously take integer values, thereby reinforcing the impossibility of integer solutions within this geometric framework. These results highlight a new connection between number theory and geometry, offering a deeper perspective on Diophantine Equations.