The scalar product of two non-zero vectors is zero if the angle between them is- (a) 0° (b) 180° (c) 90° (d) 120°
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Answer:
90 degrees
Explanation:
The scalar product, or the dot product of two vectors is A and B is defined as
A.B.cosx , where x is the angle between the two vectors.
Since A and B are non zero vectors, AB is not equal to 0
This means cosx is 0
cosx will be 0 only if the angle is odd multiples of π/2
Since 90 = pi/2
cos90 = 0
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