Problem #4: Let W be the subspace of R' spanned by the vectors u₁ = (-1, 0, 1, 0), u₂ = (0, 1, 1, 0), and us = (0, 0, 1, 1). Use the Gram-Schmidt process to transform the basis {uy, u. u;} into an orthonormal basis. (A) - 5,0,0), 2-266) v3 一 (B) - (2,0,0), 啡味) (啡味 永永永) - 2 (0 外野) - (06外) - (6) (外外永永-) - 2 (0) - 2 (26) - we - en (of) - in (0 外 外-) - wa) ) v2-666) @Ovi - (5,0,0,0), v2 - (6) ( V2- 3 - (嘻嘻) (G) vi - (200), ¥2-(-6.1660) vs (一 最最最啡)(77) - (1) )

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Problem #4: Let W be the subspace of R' spanned by the vectors
u₁ = (-1, 0, 1, 0), u₂ = (0, 1, 1, 0), and us = (0, 0, 1, 1).
Use the Gram-Schmidt process to transform the basis {uy, u. u;} into an orthonormal basis.
(A) - 5,0,0), 2-266) v3
一
(B) - (2,0,0),
啡味)
(啡味
永永永) - 2 (0 外野) - (06外) - (6)
(外外永永-) - 2 (0) - 2 (26) - we
- en (of) - in (0 外 外-) - wa)
)
v2-666)
@Ovi - (5,0,0,0), v2 - (6) (
V2-
3 -
(嘻嘻)
(G) vi - (200), ¥2-(-6.1660) vs (一
最最最啡)(77) - (1)
)
Transcribed Image Text:Problem #4: Let W be the subspace of R' spanned by the vectors u₁ = (-1, 0, 1, 0), u₂ = (0, 1, 1, 0), and us = (0, 0, 1, 1). Use the Gram-Schmidt process to transform the basis {uy, u. u;} into an orthonormal basis. (A) - 5,0,0), 2-266) v3 一 (B) - (2,0,0), 啡味) (啡味 永永永) - 2 (0 外野) - (06外) - (6) (外外永永-) - 2 (0) - 2 (26) - we - en (of) - in (0 外 外-) - wa) ) v2-666) @Ovi - (5,0,0,0), v2 - (6) ( V2- 3 - (嘻嘻) (G) vi - (200), ¥2-(-6.1660) vs (一 最最最啡)(77) - (1) )
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