Consider the following vectors in R³: Give examples of vectors V1 Enter the vector w in the form [C₁, C2, C3]: 4 = [3] 13 5 B W2 and z = W3 satisfying the following conditions: • All entries of W and Z are non-zero integers. • The vector w is not equal to V₁, V₂,V3 and w E Span(V₁, V₂,V3). • z & Span(V₁, V2,V3). Enter the vector Z in the form [C₁, C2, C3]: W = V3 = Z₁ Z2 Z3 [ 12 3 18
Consider the following vectors in R³: Give examples of vectors V1 Enter the vector w in the form [C₁, C2, C3]: 4 = [3] 13 5 B W2 and z = W3 satisfying the following conditions: • All entries of W and Z are non-zero integers. • The vector w is not equal to V₁, V₂,V3 and w E Span(V₁, V₂,V3). • z & Span(V₁, V2,V3). Enter the vector Z in the form [C₁, C2, C3]: W = V3 = Z₁ Z2 Z3 [ 12 3 18
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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