If each of the vertices of a triangle has integral coordinates, then the triangles may be

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If each of the vertices of a triangle has integral coordinates then the triangle may be (a) right... If each of the vertices of a triangle has integral coordinates then the triangle may be (a) right...
If the vertices of a triangle have integral coordinates, then the triangle cannot be. If the vertices of a triangle have integral coordinates, then the triangle cannot be.
If the vertices of a triangle have integral coordinates, the triangle cannot be (a) right angled ... If the vertices of a triangle have integral coordinates, the triangle cannot be (a) right angled ...
If all the vertices of a triangle have integral coordinates, then the triangle may be(1) right-an... If all the vertices of a triangle have integral coordinates, then the triangle may be(1) right-an...
If all the vertices of a triangle have\nintegral coordinates, then the triangle may be\n(a) rig... If all the vertices of a triangle have\nintegral coordinates, then the triangle may be\n(a) rig...
If the vertices of a triangle have integral coordionates, then the triangle the triangle cannot ... If the vertices of a triangle have integral coordionates, then the triangle the triangle cannot ...
If the vertices of a triangle have integral coordinates prove that triangle cannot be equilateral If the vertices of a triangle have integral coordinates prove that triangle cannot be equilateral
If the vertices of a triangle have rational\r\ncoordinates, then prove that the triangle cannot ... If the vertices of a triangle have rational\r\ncoordinates, then prove that the triangle cannot ...