a) Show that is an eigenvalue of A and find one eigenvector corresponding to this eigenvalue. A = -2 =}], 15 -7. λ = -6

Advanced Engineering Mathematics
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Chapter2: Second-order Linear Odes
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a) Show that is an eigenvalue of A and find one eigenvector corresponding to
this eigenvalue.
= = }].
A
b)Show that is an eigenvalue of A and find one eigenvector corresponding to
this eigenvalue.
[3 1
A = 1 1
14
2
-
λ = -6
1
0
λ = 2
Transcribed Image Text:a) Show that is an eigenvalue of A and find one eigenvector corresponding to this eigenvalue. = = }]. A b)Show that is an eigenvalue of A and find one eigenvector corresponding to this eigenvalue. [3 1 A = 1 1 14 2 - λ = -6 1 0 λ = 2
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