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given the vector of components 27 27 -5 corresponds to a vector that is orthogonal to the vectors a. A(3, -2, 1)y B = (1,2,0) b. A(3,-1, 2) y B = (0, -1, 1) c. A= (3, -2, 1) y B = (-1, -1, 0) Od. A= (3, 2, 1) y B = (-1,1,0)

given the vector of components 27 27 -5 corresponds to a vector that is orthogonal to the vectors a. A(3, -2, 1)y B = (1,2,0) b. A(3,-1, 2) y B = (0, -1, 1) c. A= (3, -2, 1) y B = (-1, -1, 0) Od. A= (3, 2, 1) y B = (-1,1,0)

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.4: The Dot Product
Problem 9E
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given the vector of components 27 27 -5 corresponds to a vector that is orthogonal to the vectors a. A(3, -2, 1)y B = (1,2,0) b. A(3,-1, 2) y B = (0, -1, 1) c. A= (3, -2, 1) y B = (-1, -1, 0) Od. A= (3, 2, 1) y B = (-1,1,0)
Transcribed Image Text:given the vector of components 27 27 -5 corresponds to a vector that is orthogonal to the vectors a. A(3, -2, 1)y B = (1,2,0) b. A(3,-1, 2) y B = (0, -1, 1) c. A= (3, -2, 1) y B = (-1, -1, 0) Od. A= (3, 2, 1) y B = (-1,1,0)
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