Verify that A, is an eigenvalue of A and that x, is a corresponding eigenvector. A = 5, x, = (1, 0, 0) d2 = 3, x2 = (1, 2, 0) A3 = 4, X3 = (-6, 1, 1) 5-1 A = 3 1 04 %3D 5-1 7 Ax = 0. 3 1 = 5 0 0. 4 5-1 7 Ax 2= 0. 3 1 2. %3D 0 4 0. 5-1 7 0. 31 =4 %3D 0 4 H O C

Algebra and Trigonometry (6th Edition)
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ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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Verify that A, is an eigenvalue of A and that x, is a coresponding eigenvector.
A = 5, x, = (1, 0, 0)
え2= 3, X2 = (1, 2, 0)
d3 = 4, x3 = (-6, 1, 1)
5-1 7
A =
3 1
%3D
0 4
5-1 7
Ax =
0.
3 1
= 1,X1
= 5
04
5 -1 7
1.
Ax 2=
3 1
2.
= 3 2
三
0 4
5 -1 7
Ax, =0
31
=4
0 4
1
H O
Transcribed Image Text:Verify that A, is an eigenvalue of A and that x, is a coresponding eigenvector. A = 5, x, = (1, 0, 0) え2= 3, X2 = (1, 2, 0) d3 = 4, x3 = (-6, 1, 1) 5-1 7 A = 3 1 %3D 0 4 5-1 7 Ax = 0. 3 1 = 1,X1 = 5 04 5 -1 7 1. Ax 2= 3 1 2. = 3 2 三 0 4 5 -1 7 Ax, =0 31 =4 0 4 1 H O
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