Let O be the origin and A, B be two points p, q are vectors represented by OA and OB and their magnitudes are p, q. The unit vector bisecting the angle AOB is

Let 'O' be the origin and A, B be two points. bar(p), bar(q) are vectors represented by bar(OA), bar(OB) and their magnitudes are p, q respectively. Unit vector bisecting angleAOB is

Let O be the origin and A,B be two points,bar(p),bar(q) are vectors represented by bar(OA),bar(OB) and magnitudes are p,q respectively.Unit vector bisecting /_AOB is

If vec OA = i-j and vec OB = j-k , the unit vector perpendicular to the plane AOB is

Let O be the origin and A be the point (64,0). If P, Q divide OA in the ratio 1:2:3, then the point P is

Let O be the origin and A be the point (64, 0) . If P and Q divide OA in the ratio 1: 2: 3 , then the point P is

If O be the origin and A(x_(1), y_(1)), B(x_(2), y_(2)) are two points, then what is (OA) (OB) cos angle AOB ?

The resultant of vectors vec(OA) and vec(OB) is peerpendicular to vec(OA) . Find the angle AOB.

The resultant of vectors vec(OA) and vec(OB) is peerpendicular to vec(OA). Find the angle AOB.

The resultant of vectors vec(OA) and vec(OB) is perpendicular to vec(OA) . Find the angle AOB.