The matrix A = [-62 -12] 285 55 A₂ = -5 with eigenvector v2 A EDE¹ where E-¹ is E and D is the diagonal matrix - has eigenvalue X₁ [-19]. -2 with eigenvector ₁ H == . Forming the matrix E - 1 L' 4 -5-19] H and eigenvalue we can write "

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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The matrix A =
-62 -12]
285 55
A₂ = -5 with eigenvector v₂
A EDE¹ where E-¹ is
and D is the diagonal matrix
has eigenvalue X₁ = -2 with eigenvector 1
4
1₁
-5-19
4
-19
. Forming the matrix E
=
[1]
we can write
and eigenvalue
Transcribed Image Text:The matrix A = -62 -12] 285 55 A₂ = -5 with eigenvector v₂ A EDE¹ where E-¹ is and D is the diagonal matrix has eigenvalue X₁ = -2 with eigenvector 1 4 1₁ -5-19 4 -19 . Forming the matrix E = [1] we can write and eigenvalue
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