vector product of two vectors is minimum when the angle between them is
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Explanation:
Let the two non-zero Vectors be V and W and the angle between them be a
Then, their Scalar Product = VW cos a = VW * 0 = 0 when a = 90 degrees
And their Vector Product = VW sin a = VW * 0 = 0 when a = 0 degrees
Answered by
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Answer:
As per this law, the resultant vector is R=( A2+B2+2ABcosθ). Here A and B are the two vectors and θ is the angle between them. You can see that R will be minimum when θ is equal to 180o that is when the 2 vectors are antiparallel to each other
Explanation:
i hope answer is right
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