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(u1, u2, u3) and v = (v1, v2, v3) in R such that < u, v >= 2u1v +2uzv2 + 3uzv3. If u = (5, –1,3) and v = (2, k, –2) are orthogonal, then k = %3D %3D %3D A) 2 В) 1 С) -8 D) 4

(u1, u2, u3) and v = (v1, v2, v3) in R such that < u, v >= 2u1v +2uzv2 + 3uzv3. If u = (5, –1,3) and v = (2, k, –2) are orthogonal, then k = %3D %3D %3D A) 2 В) 1 С) -8 D) 4

Linear Algebra: A Modern Introduction
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter7: Distance And Approximation
Section7.1: Inner Product Spaces
Problem 7EQ
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Let u = (u1, U2, U3) and v = (v1, v2, v3) in R such that < u, v >= 2u1vi + 2uzvz + 3uzV3. If u = (5,-1,3) and v = are orthogonal, then k = %3D 3(2,k,-2) A) 2 В) 1 С) -8 D) 4
Transcribed Image Text:Let u = (u1, U2, U3) and v = (v1, v2, v3) in R such that < u, v >= 2u1vi + 2uzvz + 3uzV3. If u = (5,-1,3) and v = are orthogonal, then k = %3D 3(2,k,-2) A) 2 В) 1 С) -8 D) 4
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