Suppose that u, v, and w are vectors in an inner product space such that (u, v) 1, (u, w) = :8, (v, w) = 0 ||u|| ||v|| = √√√3, ||w|| W = 3. = = 1, Evaluate the expression. ||4u - 2v + w

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Suppose that u, v, and w are vectors in an inner product space such that
(u, v) = 1, (u, w) = 8, (v, w) = 0
||u|| = 1, ||v||
√3, ||w|| = 3.
Evaluate the expression.
61
4u
-
X
2v + w||
=
Transcribed Image Text:Suppose that u, v, and w are vectors in an inner product space such that (u, v) = 1, (u, w) = 8, (v, w) = 0 ||u|| = 1, ||v|| √3, ||w|| = 3. Evaluate the expression. 61 4u - X 2v + w|| =
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