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Fun vector question!
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\[\Large \bar a \cdot \bar b = 0 \] Is it possible for a vector c to be parallel to both a and b?
vector a and b are perpendicular in this case..
vector c can be parallel to any one of vectors a and b..
But not both simultaneously, This is my judgement.. :P
Suppose we are in R^2 then if we have\[\Large \bar a \cdot \bar z=0\] this implies that z is perpendicular to a, so that means it has to be parallel to b. But it turns out \[\Large \bar b \cdot \bar z = 0\] z is perpendicular to b so it is also parallel to a! So if c is the zero vector, it is both parallel and perpendicular to every vector haha. =P
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