If A bar and B bar are parallel then A bar times B bar
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Explanation:
1. Dot Product
We know that by definition of dot product of two vector
⃗A.⃗B = |⃗A||⃗B|cos(θ)
Since the given vectors are parallel θ = 0
⇒ ⃗A.⃗B = |⃗A||⃗B|cos(0) = |⃗A||⃗B|*1
⇒ ⃗A.⃗B = |⃗A||⃗B|
2. Cross Product
We know that by definition of cross product of two vector
⃗Ax⃗B = |⃗A||⃗B|sin(θ)
Since the given vectors are parallel θ = 0
⇒ ⃗Ax⃗B = |⃗A||⃗B|sin(0) = |⃗A||⃗B|*0
⇒ ⃗Ax⃗B = 0
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