Find the best approximation to z by vectors of the form C₁ V₁ + C₂ V₂. 3 -5 -2 HH V₁ = V₂ 0 Z= The best approximation to z is 972 9 1 1 3 (Simplify your answer.) Try again. Let W be a subspace of Rn, let y be any vector in Rn, and let y be the orthogonal projection of y onto W. Then, y is the closest point in W to y in the sense that ly-y
Find the best approximation to z by vectors of the form C₁ V₁ + C₂ V₂. 3 -5 -2 HH V₁ = V₂ 0 Z= The best approximation to z is 972 9 1 1 3 (Simplify your answer.) Try again. Let W be a subspace of Rn, let y be any vector in Rn, and let y be the orthogonal projection of y onto W. Then, y is the closest point in W to y in the sense that ly-y
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
Related questions
Question
Find the best approximation to
z
by vectors of the form
c1v1+c2v2.
z=
,
2 | ||
−5 | ||
4 | ||
2 |
v1=
,
3 | ||
−2 | ||
0 | ||
1 |
v2=
1 | ||
1 | ||
3 | ||
−1 |
Question content area bottom
Part 1
The best approximation to
z
is
Start 2 By 1 Table 1st Row 1st Column nine sevenths 2nd Row 1st Column seven twelfths EndTable
.
(Simplify your answer.)97 | ||
712 |
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