If for two vector `vecA` and `vecB`, sum `(vecA+vecB)` is perpendicular to the difference `(vecA-vecB)`. The ratio of their magnitude is

The resultant of two vectors vecA and vecb is perpendicular to the vector vecA and its magnitude is equal to half the magnitude of vector vecB . The angle between vecA and vecB is

Two vectors vecA and vecB are such that vecA+vecB=vecA-vecB . Then

Two vectors vecA and vecB are such that vecA+vecB=vecA-vecB . Then

Two vectors vecA and vecB are such that vecA+vecB=vecA-vecB . Then

For any two vectors vecA and vecB, if vecA*vecB=|vecAxxvecB| , the magnitude of vecC=vecA+vecB is equal to

The resultant of two vectors vecA and vecB is perpendicular to vecA and equal to half of the magnitud of vecB . Find angle between vecB and vecB ?

The resultant of two vectors vecA and vecB is perpendicular to vecA . Magnitude of Resultant vecR is equal to half Magnitude of vecB . Find the angle between vecA and vecB ?