If `baru and barv` are two vectors such that `|baru|= 3; |barv|= 2` and `|baruxxbarv|=6` then the correct statement is

If bar(u) and bar(v) are two vectors such that |bar(u)|=3;|bar(v)|=2 and |bar(u)xxbar(v)|=6 then the correct statement is

If vec u and vec v are two vectors such that vec u|=3;|vec v|=2 and |vec u xxvec v|=6 then the correct statement is

If vec u and vec v are two vectors such that |vec u|=3,|vec v|=2 and |vec u xxvec v|=6 then the correct statement is

If baru and barv are unit vectors at an angle alpha and bara unit vector bisecting the angle between them, then bara=

If baru, barv and barw are three non - coplanar vectors then (baru+barv-barw).(baru-barv)xx(barv-barw)

Let baru, barv and barw be vectors such that baru + barv + barw = bar0 . If abs(baru) = 3, abs(barv) = 4 and abs(barw)= 5 , then : baru · barv + barv · barw + barw · baru=

let baru and barv be unit vectors. If bar omega is a vector such that bar omega+(bar omega times bar u)=barv . Then prove that the maximum volume of the parallelepiped formed by baru,barv and bar omega is 1//2 .