This is the least restrictive quadrilateral for which the sum of the squares of the distances from any point in the interior to two opposite diagonals equals the same sum for the other opposite diagon
This is the least restrictive quadrilateral for which the sum of the squares of the distances from any point in the interior to two opposite diagonals equals the same sum for the other opposite diagonals. It is also the least restrictive quadrilateral for which the intersection of the diagonals is the same distance from each of the four vertices. Its four angles are all congruent, but its sides are not necessarily congruent. Name this quadrilateral with four right angles.
This is the least restrictive quadrilateral for which the sum of the squares of the distances from any point in the interior to two opposite diagonals equals the same sum for the other opposite diagonals.
rectangle