The coordinates of the vertices of an equilateral triangle cannot be all rational #jeemains

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Prove that the coordinates of the vertices of an equilateral triangle can not all be rational. Prove that the coordinates of the vertices of an equilateral triangle can not all be rational.
If the coordinates of vertices of a triangle is always rational then the triangle cannot be | 1... If the coordinates of vertices of a triangle is always rational then the triangle cannot be | 1...
If the coordinates of vertices of a triangle is always rational then the triangle cannot be.... If the coordinates of vertices of a triangle is always rational then the triangle cannot be....
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 ...
If the coordinates of vertices of a triangle is always rational then the triangle cannot be (a) ... If the coordinates of vertices of a triangle is always rational then the triangle cannot be (a) ...
Q28 - If (-5,3) and (5,3) are two vertices of an equilateral triangle, then find coordinates of Q28 - If (-5,3) and (5,3) are two vertices of an equilateral triangle, then find coordinates of
The given figure shows an equilateral triangle OAB. If AB =2a units , find the co-ordinates of t... The given figure shows an equilateral triangle OAB. If AB =2a units , find the co-ordinates of t...
Prove: No equilateral triangle in a plane can have all vertices with rational coordinates -Culaste Prove: No equilateral triangle in a plane can have all vertices with rational coordinates -Culaste