The volume of a tetrahedron determined by the vectors `veca, vecb, vecc` is `(3)/(4)` cubic units. The volume (in cubic units) of a tetrahedron determined by the vectors `3(veca xx vecb), 4(vecbxxc) and 5(vecc xx veca)` will be

If the volume of the parallelepiped formed by the vectors veca xx vecb, vecb xx vecc and vecc xx veca is 36 cubic units, then the volume (in cubic units) of the tetrahedron formed by the vectors veca+vecb, vecb+vecc and vecc + veca is equal to

If the volume of the parallelepiped formed by the vectors veca xx vecb, vecb xx vecc and vecc xx veca is 36 cubic units, then the volume (in cubic units) of the tetrahedron formed by the vectors veca+vecb, vecb+vecc and vecc + veca is equal to

Volume of parallelpiped formed by vectors veca xx vecb, vecb xx vecc and vecc xx veca is 36 sq. units.

Valume of parallelpiped formed by vectors veca xx vecb, vecb xx vecc and vecc xx veca is 36 sq. units.

Valume of parallelpiped formed by vectors veca xx vecb, vecb xx vecc and vecc xx veca is 36 sq. units.

The volume of a tetrahedron fomed by the coterminus edges veca , vecb and vecc is 3 . Then the volume of the parallelepiped formed by the coterminus edges veca +vecb, vecb+vecc and vecc + veca is

The volume of a tetrahedron fomed by the coterminus edges veca , vecb and vecc is 3 . Then the volume of the parallelepiped formed by the coterminus edges veca +vecb, vecb+vecc and vecc + veca is

The volume of a tetrahedron fomed by the coterminus edges veca , vecb and vecc is 3 . Then the volume of the parallelepiped formed by the coterminus edges veca +vecb, vecb+vecc and vecc + veca is

Let veca, vecb, vecc be three non - zero, non - coplanar vectors and vecp, vecq, vecr be three vectors given by vecp=veca+2vecb-2vecc, vecq=3veca+vecb -3vecc and vecr=veca-4vecb+4vecc . If the volume of parallelepiped determined by veca, vecb and vecc is v_(1) cubic units and volume of tetrahedron determined by vecp, vecq and vecr is v_(2) cubic units, then (v_(1))/(v_(2)) is equal to

If the volume of the parallelepiped formed by three non-coplanar vector veca , vecb and vecc is 4 cubic units , then [veca xx vecb vecb xx vecc vecc xx vec a ] =