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Sæ' = (2 – x)(y – x) y' = y – 2x – 2 - The system can be linearized at the critical point (-2,-2) to = A where A = The eigenvalues are A1 = a, A2 = b, a < b (real), or A = a ± bi (complex) where a = b = Based on this, the critical point is a(n) Select an answer Select an answer v

Sæ' = (2 – x)(y – x) y' = y – 2x – 2 - The system can be linearized at the critical point (-2,-2) to = A where A = The eigenvalues are A1 = a, A2 = b, a < b (real), or A = a ± bi (complex) where a = b = Based on this, the critical point is a(n) Select an answer Select an answer v

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question 2 > (2 – x)(y – x) ly' = y – 2x – 2 - The system can be linearized at the critical point (-2,-2) to А where A = The eigenvalues are A1 = a, d2 = b, a < b (real), or A = a ± bi (complex) where a = b = Based on this, the critical point is a(n) Select an answer Select an answer v
Transcribed Image Text:Question 2 > (2 – x)(y – x) ly' = y – 2x – 2 - The system can be linearized at the critical point (-2,-2) to А where A = The eigenvalues are A1 = a, d2 = b, a < b (real), or A = a ± bi (complex) where a = b = Based on this, the critical point is a(n) Select an answer Select an answer v
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