Let ū=i+j, v=i-î and w=i+2+3. If n is a unit vector such thatū•ñ= 0 and youthen /w.nl is equal to

Let u = I + j, v = I - j, w = I + 2j + 3k. If n a unit vector such that u.n = 0 v.n = 0 then |w.n| =

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

Let v = 2i + j - k and w = I + 3k. If u is unit vector. Then the maximum value of the scalar triple product [u v w] is

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

Let hat u= hat i+ hat j , hat v= hat i- hat ja n d hat w= hat i+2 hat j+3 hat kdot If hat n is a unit vector such that hat udot hat n=0a n d hat vdot hat n=0, then find the value of | hat wdot hat n|dot

Let hat u= hat i+ hat j , hat v= hat i- hat ja n d hat w= hat i+2 hat j+3 hat kdot If hat n is a unit vector such that hat udot hat n=0a n d hat vdot hat n=0, then find the value of | hat wdot hat n|dot