Assertion: parallelogram's side | /r/HasProperty | represented by two vectors
Facets:
Source sentences:
text: If the sides of a parallelogram can be represented by two vectors, the area can be obtained by the magnitude of the vector product (cross product) of the two adjacent vectors.
text: Let a,b be vectors R 3 {\displaystyle R^{3}} , then the area of the parallelogram with adjacent sides represented by vectors a = (a 1 , a 2 , a 3 ) and b = (b 1 , b 2 , b 3 ) is given by absolute value of the vector product of a and b, i.e. by the determinant of a matrix built using the two vectors as columns, with the last column padded using ones as follows:
text: If the sides of a parallelogram can be represented by two vectors, the area can be obtained by the magnitude of the vector product (cross product) of the two adjacent vectors.
text: If the sides of a parallelogram can be represented by two vectors, the area can be obtained by the magnitude of the vector product (cross product) of the two adjacent vectors.