* = Y, ÿ = –2x – 3y à = 3x – 4y, ÿ = x – y • i = 5x + 2y, Ý = –17x 5y

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.7: The Inverse Of A Matrix
Problem 31E
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f, g & h only (the last 3 problems please)

Exercise 5.
Sketch the phase portrait and classify the fixed point of the following
linear systems (using eigenvalues and eigenvectors). If the eigenvectors are real indicate them
in your plot.
• i = y, ÿ = –2x – 3y
• à = 3x – 4y, ÿ = x – Y
• i = 5x + 2y, ý = -17x – 5y
%3D
• i = 4x – 3y, ý = 8x – 6y
• i = 5x + 10y, ÿ = –x – y
• i = –3x +2y, ÿ = x – 2y
• i = -3x + 4y, ý = –2x + 3y
• i = y, ÿ = –x – 2y
Transcribed Image Text:Exercise 5. Sketch the phase portrait and classify the fixed point of the following linear systems (using eigenvalues and eigenvectors). If the eigenvectors are real indicate them in your plot. • i = y, ÿ = –2x – 3y • à = 3x – 4y, ÿ = x – Y • i = 5x + 2y, ý = -17x – 5y %3D • i = 4x – 3y, ý = 8x – 6y • i = 5x + 10y, ÿ = –x – y • i = –3x +2y, ÿ = x – 2y • i = -3x + 4y, ý = –2x + 3y • i = y, ÿ = –x – 2y
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