If the vertices of a triangle have rational coordinates, then prove that the triangle cannot be equilateral.

If the vertices of a triangle have integral coordinates, prove that the trinagle cannot be equilateral.

If the vertices of a triangle having integral coordinates.Prove that triangle can't be equileteral.

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

If all the vertices of a triangle have integral coordinates,then the triangle may be (a) right- angle(b) equilateral (c) isosceles(d) none of these

If two vertices of an equilaterla triangle have integral coordinates, then the third vetex will have

Statement 1: If the vertices of a triangle are having rational coordinates,then its centroid, circumcenter,and orthocentre are rational. Statement 2: In any triangle,orthocentre, centroid,and circumcenter are collinear,and the centroid divides the line joining the orthocentre and circumcenter in the ratio 2:1.

If the coordinates of vertices of a triangle is always rational then the triangle cannot be

If two vertices of an equilateral triangle have rational co-ordintes,then for the third vertex which one is most applicable?