1 2 We have a subspace W in R4 spanned by the following three vectors ū Show that {ủ, 7, w} is a basis of W. Compute their inner products. 3 and w -2 2. ||

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
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Chapter2: Second-order Linear Odes
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1
2
as the sum of {ủ, 7, w}.
3
Write i
||
4
Transcribed Image Text:1 2 as the sum of {ủ, 7, w}. 3 Write i || 4
1
1
9. We have a subspace W in R“ spanned by the following three vectors i =
-2
Show that {ū, ī, w} is a basis of W. Compute their inner products.
3
and w =
-2
Transcribed Image Text:1 1 9. We have a subspace W in R“ spanned by the following three vectors i = -2 Show that {ū, ī, w} is a basis of W. Compute their inner products. 3 and w = -2
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