In R3 with the inner product given by (z, y) = 411y1 + 3r142 + 3r2y1 + 6z2y2 + 4r3y3, let F be the linear span F = span{v = [-2 4 1], v2 = [3 -2 -4)}. Find m and n such that the vector z = [m n 1] belongs to the orthogonal complement of F. Answer: m =|2.3 -0.7333
In R3 with the inner product given by (z, y) = 411y1 + 3r142 + 3r2y1 + 6z2y2 + 4r3y3, let F be the linear span F = span{v = [-2 4 1], v2 = [3 -2 -4)}. Find m and n such that the vector z = [m n 1] belongs to the orthogonal complement of F. Answer: m =|2.3 -0.7333
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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