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[x'= 387x - 910y ly'= 165x - 388y x(0) = -40, y(0) = -17 The lesser of the two eigenvalues is Its corresponding eigevector is (a, 3). What is a? a The greater of the two eigenvalues is Its corresponding eigevector is (-26, b). What is b? b The solution to the system is x (t) = y(t) =

[x'= 387x - 910y ly'= 165x - 388y x(0) = -40, y(0) = -17 The lesser of the two eigenvalues is Its corresponding eigevector is (a, 3). What is a? a The greater of the two eigenvalues is Its corresponding eigevector is (-26, b). What is b? b The solution to the system is x (t) = y(t) =

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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Solve the system of differential equations [x'=387x-910y y'= 165x - 388y x(0)=-40, y(0) = -17 The lesser of the two eigenvalues is Its corresponding eigevector is (a, 3). What is a? a The greater of the two eigenvalues is Its corresponding eigevector is (-26, b). What is b? b The solution to the system is x (t) = y(t) =
Transcribed Image Text:Solve the system of differential equations [x'=387x-910y y'= 165x - 388y x(0)=-40, y(0) = -17 The lesser of the two eigenvalues is Its corresponding eigevector is (a, 3). What is a? a The greater of the two eigenvalues is Its corresponding eigevector is (-26, b). What is b? b The solution to the system is x (t) = y(t) =
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