Arrange the dot products in increasing order
(a) `vecA` and `vecB` are parallel
(b) `vecA` and `vecB` are making an angle `60^(@)`
(c) `vecA` and `vecB` making, an angle `180^(@)`

Arrange the magnitude of cross products in the decreasing order. (a) vecA and vecB making angle zero (b) vecA and vecB making angle 30^(@) (c) vecA and vecB making angle 120^(@)

The resultant of vecA and vecB makes an angle alpha with vecA and beta and vecB ,

The resultant of vecA and vecB makes an angle alpha with vecA and beta and vecB ,

The resultant of vecA and vecB makes an angle alpha with vecA and beta and vecB ,

The resultant of vecA and vecB makes an angle alpha with vecA and beta and vecB ,

The resultant of vecA and vecB makes an angle alpha with vecA and beta and vecB ,

If veca*vecb=0 and veca+vecb makes an angle of 60^@ with veca , then :

The resultant of vecA and vecB makes an angle alpha with vecA and vec beta with vecB , then -

Arrange the vectors subtractions so that their magnitudes are in decreasing order. If the two vectors vecA and vecB are acting at an angle (|vecA| gt |vecB|) (a) 60^(@) " "(b) 90^(@) (c) 180^(@) " " (d)120^(@)