In Exercise 1 - 4, let 1 . (u, v) is the inner product of Example 7.2.

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In Exercise 1 - 4, let

1 . (u, v) is the inner product of Example 7.2. Compute
(a) (u, v)
(b) ||u||
(c) d(u, v)
2. (u, v) is the inner product of Example 7.3 with

Compute
(a) (u, v)
(b) ||u||
(c) d(u, v)
3. In Exercise l, find a nonzero vector orthogonal to u.
4. In Exercise 2, find a nonzero vector orthogonal to u.

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Linear Algebra A Modern Introduction

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In Exercise 1 - 4, let 1 . (u, v) is the inner product of Example 7.2.

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3 2 LI 3 0

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1 With hu vi 2u1v1 3u2v2 we get a u v 21 4 3 2 3 10 b u uu 21 1 3 2 ...View the full answer

Linear Algebra A Modern Introduction

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