If V is the volume of the parallelopiped having three coterminus edges as a,b and c, then the volume of the parallelopiped having the edges as `alpha = (a.a)a+(a.b)b+(a.c)c; beta =(a.b)a+(b.b)b+(b.c)b;gamma=(a.c)a+(b.c)b+(c.c)c`, is

The volume of the parallelopiped, if a=3hati,b=5hatj and c=4hatk are coterminous edges of the parallelopiped is

If the volume of the tetrahedron formed by the cotermionus edges a, b and c is 4, then the volume of the parallelopiped formed by the coterminous edges a xx b, b xx c and c xx a is

If the volume of the parallelopiped with a, b and c as coterminous edges is 40 cubic units, then the volume of the parallelopiped having b+c, c+a and a+b as coterminous edges in cubic units 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

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

a (b+c) = ab + ac is