If `V` is the volume of parallelopiped formed by the vectors `veca, vecb, vec c` as three co-terminous edges is 27 cubic units, then the volume of the parallelopiped having `vec alpha= veca+2vecb-vec c, vec beta= veca-vecb` and `vec gamma= veca-vecb-vec c` as three coterminous edges is

If V is the volume of parallelopiped formed by the vectors vec a,vec b,vec c as three co-terminous edges is 27 cubic units,then the volume of the parallelopiped having vec alpha=vec a+2vec b-vec c,vec beta=vec a-vec b and vec gamma=vec a-vec b-vec c as three coterminous edges is

If the volume of the parallelopiped formed by the vectors veca, vecb, vecc as three coterminous edges is 27 units, then the volume of the parallelopiped having vec(alpha)=veca+2vecb-vecc, vec(beta)=veca-vecb and vec(gamma)=veca-vecb-vecc as three coterminous edges, is

If the volume of the parallelopiped formed by the vectors veca, vecb, vecc as three coterminous edges is 27 units, then the volume of the parallelopiped having vec(alpha)=veca+2vecb-vecc, vec(beta)=veca-vecb and vec(gamma)=veca-vecb-vecc as three coterminous edges, is

If the volume of the parallelopiped formed by the vectors veca, vecb, vecc as three coterminous edges is 27 units, then the volume of the parallelopiped having vec(alpha)=veca+2vecb-vecc, vec(beta)=veca-vecb and vec(gamma)=veca-vecb-vecc as three coterminous edges, is

If the volume of the parallelopiped with veca,vecb and vecc as coterminous edges is 40 cubic units, then the volume of he parallelopiped having vecb+vecc,vecc+veca and veca+vecb as coterminous edges in cubic units is

The volume of a parallelopiped whose coterminous edges are 2veca , 2vecb , 2 vec c , is

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)

If V is the volume of the 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

If vec a, vecb and vec c are three conterminuous edges of a parallelopiped of the volume 6 then find the value of [[vec a xx vec b, vec a xx vec c, vec b xx vec c]] .