[" Let "vec v=2hat i+hat j-hat k" and "vec w=hat i+3hat k" .If "vec u" is a unit vector,then the maximum value of the scalar triple "],[" product "[vec uvec vvec w]" is "]

Let vec V=2hat i+hat j-hat k and vec W=hat i+3hat k. If vec U is a unit vector,then the maximum value of the scalar triple product [UVW] is -1 b.sqrt(10)+sqrt(6) c.sqrt(59)d.sqrt(60)

Let vec b=2hat i+hat j-hat k,vec k=hat i+3hat k, If vec a is a unit vector then find the maximum value of [vec avec bvec cvec c]

Let vec u=2hat i+hat k and vec v=-3hat j+2hat k be vectors and vec w be a unit vector in the xy-plane Then the maximum possible value of |(vec u xxvec v)*vec w is

let vec a=hat i+hat j-hat k and vec b=hat i-hat j-hat k and vec c be a unit vector perpendicular to vec a and coplanarwith vec a and vec b then vec c is

If vec a=3hat i-2hat j+hat k and vec b=-hat i+hat j+hat k then the unit vector parallel to vec a+vec b, is

if vec u=hat i+hat j,vec v=hat i-hat j and vec w=hat i+2hat j+3hat k if vec n is unit vector such that vec u*vec n=0 and vec v.vec n=0 then find out |vec w*vec n|

Let vec u=hat i+hat j,vec v=hat i-hat j and vec w=hat i+2 hat j+3hat k .If hat n is a unit vector such that vec u*hat n=0 and vec v*hat n=0 then |vec w*hat n| is equal to

Let vec u=hat i+hat j,vec v=hat i-hat j and vec w=hat i+2 hat j+3hat k .If hat n is a unit vector such that vec u*hat n=0 and vec v*hat n=0 then |vec w*hat n| is equal to

If vec a*hat i=vec a*(hat i+hat j)=vec a*(hat i+hat j+hat k) then find the unit vector vec a