Question 1 > These questions use the term "critical points" where I used "equilibria" in class = (4 – x)(y – x) ly' = y – 2x – 4 - - - The critical points of this system are (x1, Y1) and (x2, Y2), with x1 < x2 Y1 = %3D X2 = Y2 =
Question 1 > These questions use the term "critical points" where I used "equilibria" in class = (4 – x)(y – x) ly' = y – 2x – 4 - - - The critical points of this system are (x1, Y1) and (x2, Y2), with x1 < x2 Y1 = %3D X2 = Y2 =
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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>
These questions use the term "critical points" where I used "equilibria" in class
= (4 – æ)(y – x)
ly' = y – 2x – 4
-
-
The critical points of this system are (x1, Y1) and (x2, Y2), with x1 < x2
Y1 =
%3D
X2 =
Y2 ="
Transcribed Image Text:Question 1
>
These questions use the term "critical points" where I used "equilibria" in class
= (4 – æ)(y – x)
ly' = y – 2x – 4
-
-
The critical points of this system are (x1, Y1) and (x2, Y2), with x1 < x2
Y1 =
%3D
X2 =
Y2 =
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