Vector `vec x` satisfying the relation ` vec A . vec x = c` and `vec B xx vec x = vec B` is :

Vector vec x satisfying the relation vec A*vec x=c and vec B xxvec x=vec B is :

If vec c is a given non-zero scalar, and vec Aa n d vec B are given non-zero vector such that vec A_|_B , then find vector vec X which satisfies the equation vec A . vec X =c and vec Axx vec X= vec Bdot

If vec A and vec B are two vectors satisfying the relation vec A cdot vec B = |vec A xx vec B| . Then the value of |vec A - vec B| will be :

If vec A=(1,1,1) , vec C=(0,1,-1) are two given vectors, then find a vector vec B satisfying the equations vec A xx vec B=vec C and vec A * vec B=3 .

If vec c is a given non-zero scalar,and vec A and vec B are given non-zero vector such that vec A perp B then find vector vec X which satisfies the equation vec A.vec X and vec A xxvec X=vec B .

Let a & b be two non-zero perpendicular vectors.If a vector vec x satisfying the equation vec x xxvec b=vec a is vec x=beta b-(a xx b)/(|vec b|^(2)) then beta can be

If vec a = j-k and vec c = i-j-k . Then the vector vec b satisfying vec a xx vec b + vec c = vec 0 and vec a. vec b = 3 is