Find the volume of the following parallelepiped, given the vertices of the 3d model: Front bottom right corner - (-2,4,5), front bottom left corner - (-2,1-4), back bottom left corner - (-5,1,4), front top left corner - (-2,2,7). use grade 12 knowledge

Determine the volume of the parallelepiped with vertices at the origin (1,2,3), (-1,1,2), (2,1,4).Question 3Select one:A.7 cu. unitB.12 cu. unitC.10 cu. unitD.9 cu. unitClear my choice

find the volume of the parallelepiped whose vertices are A(3,2,-1),B(-2,2,-3),C(3,5,-2),D(-2,5,4)

Find the volume of the parallelepiped & tetrahedron with one vertex at the origin and adjacent vertices are at (1, 0, -3), (1, 2,4) & (5, 1, 0).

The volume of the  parallelepiped determined by the vectors a=(1,2,3), b=(-1, 1, 2) and c=(2, 1, 4) Question 12Answera.18 cubic unitsb.9 cubic unitsc.15/2 cubic unitsd.9 sq. units

If the volume of a parallelopiped, whose coterminous edges are given by the vectors a⃗ =iˆ+jˆ+nkˆ ,  b⃗ =2iˆ+ 4jˆ− nkˆ and,c⃗ =iˆ+njˆ+3kˆ (n≥0) is 158 cubic units, then :