Assertion: parallelogram's diagonal | /r/CapableOf | bisect one another
Facets:
value: mutually
type: MANNER
value: in a kite
type: OTHER
Source sentences:
text: The diagonals of a parallelogram -- lines that extend from one corner to the opposite corner -- bisect one another.
text: Note 2: In a kite, one diagonal bisects the other.
text: Diagonals bisect one another.
text: A rhombus therefore has all of the properties of a parallelogram: for example, opposite sides are parallel; adjacent angles are supplementary; the two diagonals bisect one another; any line through the midpoint bisects the area; and the sum of the squares of the sides equals the sum of the squares of the diagonals (the parallelogram law).
text: The diagonals bisect one another
text: The use of vectors is very well illustrated by the following rather famous proof that the diagonals of a parallelogram mutually bisect one another.
text: In other words, the centroid is located at the halfway points of diagonals and : i.e., the diagonals mutually bisect one another.