[17:],[" The number of vectors of unit length perpendicular to the vectors "vec a=2t+3+],[vec b=hat jmath+vec k" is "]

The number of vectors of unit length perpendicular to the vectors vec a = 2i+j+2k and vec b = j+k .

The number of vectors of unit length perpendicular to the vectors vec a = 2 hat i + hat j + 2 hat k and vec b = hat j + hat k is

Write the number of vectors of unit length perpendicular to both the vectors vec a=2 hat i+ hat j+2 hat k and vec b= hat j+ hat k

Write the number of vectors of unit length perpendicular to both the vectors vec a=2hat i+hat j+2hat k and vec b=hat j+hat k

The number of unit vectors perpendicular to the vector vec(a) = 2 hat(i) + hat(j) + 2 hat(k) and vec(b) = hat(j) + hat(k) is

Find the vector whose length is 3 and which is perpendicular to the vectors vec a=3 hat i+hat j-4 hat k , vec b=6 hat i+5 hat j-2 hat k .

If vec a=hat i+2 hat j+hat k and vec b=2 hat i+hat j and vec c=3 hat i-4 hat j-5 hat k , then find a unit vector perpendicular to both of the vectors vec a-vec b and vec c-vec b .

If vec a is a unit vector Perpendicular to the vectors vec b= hat i -hat j and vec c = hat i+hatj such that vec a,vec b,vec c form a right hand triad, then vec a is equal to

Let vec u be a vector coplanar with the vectors vec a=2hat i+3hat j-hat k and vec b=hat j+hat k If vec u is perpendicular to vec a and vec u.vec b=24 then |vec u|^(2) is equal to

Find a vector whose length is 3 and which is perpendicular to the vector vec a=3hat i+hat j-4hat k and vec b=6hat i+5hat j-2hat k