[" The magnitude of the resultant of "(A+B)],[" and "(A-B)" is "]

The magnitude of the resultant of vec(A)+vec(B) and vec(A)-vec(B) is

The angle between A the resultant of (A+B) and (A-B) will be

If sqrt(A^(2)+B^(2)) represents the magnitude of resultant of two vectors (A+ B) and (A - B),then the angle between two vectors is

According to parallelogram law of vectors the magnitude of resultant of two vectors bar(A) and bar(B) is

The ratio of maximum and minimum magnitude of the resultant of two vectors vecA and vecB is 3:2. The relation between A and B is

The ratio of maximum and minimum magnitude of the resultant of two vectors vecA and vecB is 3:2. The relation between A and B is

The ratio of maximum and minimum magnitude of the resultant of two vectors vecA and vecB is 3:2. The relation between A and B is

Two vectors vec(A) and vec(B) are added. Prove that the magnitude of the resultant vector cannot be greater than (A+B) and smaller than (A-B) or (B-A) .

The ratio of maximum and minimum magnitudes of the resultant of two vectors vec(a) and vec(b) is 3:1. Now, |vec(a)| is equal to

The ratio of maximum and minimum magnitudes of the resultant of two vectors vec(a) and vec(b) is 3:1. Now, |vec(a)| is equal to