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If the dot product of two non-zero vectors v1 and v2 is zero, what does this tell us? A. v1 is perpendicular to v2. B. v1 is parallel to v2. C. v1 = v2 D. v1 is a component of v2.
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B is my answer....
ab = |a||b|cos(theta) where theta is the angle between them
b is wrong
Oh wait! perpendicular - A
if a,b are not 0 vectors what does theta need to be for them to be 0?
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the dot product is a measure of collinearity... the Cauchy-Schwarz inequality tells us this. if the dot product is \(0\) they have the lowest degree of collinearity
correct
I wrote down the wrong one....
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