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linear algebra: orthogonal complements let W be the plane 3x+2y-z=0 in R3. Find a basis for W-perp. answer: [-3; -2; 1] Isn't the answer supposed to be [3; 2; -1] since it's perpendicular to the plane?
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{-3,-2,1] and [3,2,-1] both span the same space, so they are two different ways of saying the same thing. Your answer, [3,2,-1] seems more natural, given that those are the coefficients of the plane.
How do I know if [-3, -2, 1] spans the same space? I thought you could check by plugging in the vector into the equation of the plane?
one way to see that {-3,-2,1] and [3,2,-1] span same space is to notice that they are paralel: [3,2,-1] = - {-3,-2,1]
just oposite directions
@he66666
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Oh I see. Thanks myko!
yw
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