-[ 8 3 -15 5 2 Find enough vectors to form a basis of the eigenspace of A corresponding to X₁. -5 -9 -8-27 is A₁ = 2. One eigenvalue of the matrix A

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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-5 -9
-8-27 is A₁ = 2.
-15 5
2
Find enough vectors to form a basis of the eigenspace of A corresponding to X₁.
One eigenvalue of the matrix A =
V1=
Quortion Holpi
-[
Fill vectors from left to right. Leave unneeded vectors blank.
M
8
V2
3
V3
Transcribed Image Text:-5 -9 -8-27 is A₁ = 2. -15 5 2 Find enough vectors to form a basis of the eigenspace of A corresponding to X₁. One eigenvalue of the matrix A = V1= Quortion Holpi -[ Fill vectors from left to right. Leave unneeded vectors blank. M 8 V2 3 V3
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