This is the least restrictive quadrilateral in which the product of the areas of the triangles formed by one diagonal equals the product of the areas of the triangles formed by the other diagonal. This shape is used to derive a formula in which the first and last y-coordinates from a set of points are multiplied by one, while the others are multiplied by two, used to approximate an integral. Name this quadrilateral in whi
This is the least restrictive quadrilateral in which the product of the areas of the triangles formed by one diagonal equals the product of the areas of the triangles formed by the other diagonal. This shape is used to derive a formula in which the first and last y-coordinates from a set of points are multiplied by one, while the others are multiplied by two, used to approximate an integral. Name this quadrilateral in which two pairs of adjacent angles are supplementary and in which one pair of opposite sides is parallel.
This is the least restrictive quadrilateral in which the product of the areas of the triangles formed by one diagonal equals the product of the areas of the triangles formed by the other diagonal.