Volume of parallelopiped determined by vectors `veca, vecb` and `vecc` is 2. Then the volume of the parallelopiped determined by vectors `2(axxb),3(bxxc)` and `(cxxa)` is

Volume of parallelopiped determined by vectors vec a,vec b and vec c is 2. Then the volume of the parallelopiped determined by vectors 2(a xx b),3(b xx c) and (c xx a) is

Volume of parallelopiped determined by vectors bara and barb and barc is 2. Then the volume of the parallelepiped determined by vectors 2 (bara xx barb), 3 (barb xx barc) and (barc xx bara) is

Volume of parallelopiped formed by vectors vecaxxvecb, vecbxxvecc and veccxxveca is 36 sq.units, then the volume of the parallelopiped formed by the vectors veca,vecb and vecc is.

Volume of parallelopiped formed by vectors vecaxxvecb, vecbxxvecc and veccxxveca is 36 sq.units, then the volume of the parallelopiped formed by the vectors veca,vecb and vecc is.

Volume of the parallelopiped whose adjacent edges are vectors veca , vecb , vecc is

Let veca, vecb, vecc be three non-zero non coplanar vectors and vecp, vecq and vecr be three vectors given by vecp=veca+vecb-2vecc, vecq=3veca-2vecb+vecc and vecr=veca-4vecb+2vecc If the volume of the parallelopiped determined by veca, vecb and vecc is V_(1) and that of the parallelopiped determined by vecp, vecq and vecr is V_(2) , then V_(2):V_(1)=

Let veca, vecb, vecc be three non-zero non coplanar vectors and vecp, vecq and vecr be three vectors given by vecp=veca+vecb-2vecc, vecq=3veca-2vecb+vecc and vecr=veca-4vcb+2vecc If the volume of the parallelopiped determined by veca, vecb and vecc is V_(1) and that of the parallelopiped determined by veca, vecq and vecr is V_(2) , then V_(2):V_(1)=

Let veca, vecb, vecc be three non-zero non coplanar vectors and vecp, vecq and vecr be three vectors given by vecp=veca+vecb-2vecc, vecq=3veca-2vecb+vecc and vecr=veca-4vcb+2vecc If the volume of the parallelopiped determined by veca, vecb and vecc is V_(1) and that of the parallelopiped determined by veca, vecq and vecr is V_(2) , then V_(2):V_(1)=

Statement 1: If V is the volume of a parallelopiped having three coterminous edges as veca, vecb , and vecc , then the volume of the parallelopiped having three coterminous edges as vec(alpha)=(veca.veca)veca+(veca.vecb)vecb+(veca.vecc)vecc vec(beta)=(veca.vecb)veca+(vecb.vecb)vecb+(vecb.vecc)vecc vec(gamma)=(veca.vecc)veca+(vecb.vecc)vecb+(vecc.vecc)vecc is V^(3) Statement 2: For any three vectors veca, vecb, vecc |(veca.veca, veca.vecb, veca.vecc),(vecb.veca,vecb.vecb,vecb.vecc),(vecc.veca,vecc.vecb,vecc.vecc)|=[(veca,vecb, vecc)]^(3)

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