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x(^) = x³ + X² +A+2 x(^) = x³ + x² +A+1 x(A) = X³ + 2A² + A + 1 x(^) = 1³ + A +1

x(^) = x³ + X² +A+2 x(^) = x³ + x² +A+1 x(A) = X³ + 2A² + A + 1 x(^) = 1³ + A +1

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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Let A E R"Xn and x(A) be its characteristic polynomial. In which case do all the eigenvalues of A have a negative real part by the Lienard-Chipart condition? x(A) = X³ + X² +d+2 x(^) = x³ + x² + +1 x(A) = X3 + 2X² +A+1 x(^) = X3 + A + 1 O 0 0 O
Transcribed Image Text:Let A E R"Xn and x(A) be its characteristic polynomial. In which case do all the eigenvalues of A have a negative real part by the Lienard-Chipart condition? x(A) = X³ + X² +d+2 x(^) = x³ + x² + +1 x(A) = X3 + 2X² +A+1 x(^) = X3 + A + 1 O 0 0 O
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