X Each incorrect answer is highlighted.3}-601.48Expected: { vi4V245, V3-1.111001.393Vi = uj =4(u2, v1)V2 = u2V1(V1, V1)3.(-125)4-752525100-6045100(u3, V1)V1(V1, V1)(u3, V2)V2(v2, v2)V3 = u3-603.(-1)42519545-1562521001.48-1.111.39-601.48An orthogonal basis isVi =V2 =45V3 =-1.111001.39|| -682Letu2, U3be a basis for R. Use the Gram-Schmidt process to173find an orthogonal basis under the Euclidean inner product.4-20aOrthogonal basis: { vi =V2V3 =17a = Ex: 1.23Cb:Ex: 1.23c = Ex: 1.23

Answered: Image /qna-images/answer/73ed702e-5b3a-4bc3-9c5e-c23e082cf756.jpg

Answered: [ 17 ] : 1.23 c = Ex: 1.23

Math

Algebra

[ 17 ] : 1.23 c = Ex: 1.23

Linear Algebra: A Modern Introduction

4th Edition

ISBN:9781285463247

Author:David Poole

Publisher:David Poole

Chapter5: Orthogonality

Section: Chapter Questions

Problem 15RQ

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Concept explainers

Exponential Growth Model

The relation that represents an exponential function is:

Question

X Each incorrect answer is highlighted.
3
}
-60
1.48
Expected: { vi
4
V2
45
, V3
-1.11
100
1.39
3
Vi = uj =
4
(u2, v1)
V2 = u2
V1
(V1, V1)
3.
(-125)
4
-75
25
25
100
-60
45
100
(u3, V1)
V1
(V1, V1)
(u3, V2)
V2
(v2, v2)
V3 = u3
-60
3.
(-1)
4
25
1
95
45
-
15625
2
100
1.48
-1.11
1.39
-60
1.48
An orthogonal basis is
Vi =
V2 =
45
V3 =
-1.11
100
1.39
||

-68
2
Let
u2
, U3
be a basis for R. Use the Gram-Schmidt process to
17
3
find an orthogonal basis under the Euclidean inner product.
4
-20
a
Orthogonal basis: { vi =
V2
V3 =
17
a = Ex: 1.23C
b:
Ex: 1.23
c = Ex: 1.23

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