-) Perpendicular to vector 2i + 35-6k and going from vector i + 5j + 3k. Find the equation of the plane. 5

A : The vector equation of the plane which is at a distance of 5 unit from origin and perpendicular to 2i - j + 2k is r. (2i - j + 2k) = 15 R : The vector equation of the plane which is at distance of p from origin and perpendicular to the unit vector n is r.n =p

Find a vector of magnitude 49, which is perpendicular to both the vectors 2 hat i+3 hat j+6 hat k and 3 hat i-6 hat j+2 hat k . Find a vector whose length is 3 and which is perpendicular to the vector vec a=3 hat i+ hat j-4 hat k and vec b=6 hat i+5 hat j-2 hat k .

Find a vector of magnitude 49, which is perpendicular to both the vectors 2hat i+3hat j+6hat k and 3hat i-6hat j+2hat k. 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

The unit vector perpendicular to each of the vectors 2i - j + k and 3i + 4j - k is

A : A vector perpendicular to both I + j + k and 2i + j + 3k is 2i - j - k R : Every vector perpendicular to plane containing a,b is equal to a xx b

Consider the vector equation of two planes barr.(2i+j+k)=3,barr.(i-j-k)=4 Find vector equation of the plane through the intersection of the above planes and the point (1,2,-1).

The projection of the vector 2i + aj - k on the vector i - 2j + k is (-5)/(sqrt(6)) . Then, the value of a is equal to

Find vectors perpendicular to the plane of vectors a=2i-6j+3k" and "b=4i+3j+k .