If the volume of tetrahedron with edges `bar(i)+bar(j)-bar(k)`, `bar(i)+abar(j)+bar(k)` and `bar(i)+2bar(j)-bar(k)` is `(a)/(6)` then `a=`

If the volume of the tetrahedron with edges 2bar(i)+bar(j)+bar(k),bar(i)+abar(j)+bar(k) and vec i+2bar(j)-bar(k) is one cubic unit then a=

The volume of tetrahedron with edges bar(i)xx(1)/(j)*bar(j)xxbar(k)*bar(k)xxbar(i)

The vectors bar(i)+4bar(j)+6bar(k),2bar(i)+4bar(j)+3bar(k) and bar(i)+2bar(j)+3bar(k) form

The volume of parallelo piped whose coterminus edges are bar(i)-bar(j),2bar(i)+bar(j)+bar(k),bar(i)-bar(j)+3bar(k) is

If the volume of a parallelopiped with coterminous edges 4bar(i)+5bar(j)+bar(k) , -bar(j)+bar(k) and 3bar(i)+9bar(j)+pbar(k) is 34 cubic units, then p=

If the volume of a parallelopiped with coterminous edges 4bar(i)+5bar(j)+bar(k),-bar(j)+bar(k) and 3bar(i)+9bar(j)+pbar(k) is 34 cubic units, then p=

The vector area of the triangle formed by the points bar(i)+2bar(j)+3bar(k),2bar(i)+3bar(j)+bar(k) and 3bar(i)+bar(j)+2bar(k) is

The reciprocal of bar(a) where bar(a)=-bar(i)+bar(j)+bar(k),bar(b)=bar(i)-bar(j)+bar(k),bar(c)=bar(i)+bar(j)+bar(k) is

The volume of the parallelopiped witn coterminus edges lbar(i)-5bar(k),bar(i)-bar(j)+mbar(k) and 3bar(i)-5bar(j) is 8. Then 1' and m'' are related a

The lines bar(r)=bar(i)+bar(j)-bar(k)+s(3bar(i)-bar(j)) and bar(r)=4bar(i)-bar(k)+t(2bar(i)+3bar(k))