Consider a system of two linear first- order ordinary differential equations: yi = }y1 – 2y2, ý2 = y1 – y2 . - The corresponding phase portrait for this ODE system is Select one or more: О . Unstable node O b. Centre Ос. Stable focus with spiral in O d. Stable node Ое. Unstable focus with spiral out f. Saddle

Advanced Engineering Mathematics
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ISBN:9780470458365
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Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Consider a system of two linear first-
order ordinary differential equations:
yi = }y1 – 2y2,
ý2 = y1 - y2 .
The corresponding phase portrait for
this ODE system is
Select one or more:
О .
Unstable node
O b. Centre
Ос.
Stable focus with spiral in
O d. Stable node
Ое.
Unstable focus with spiral out
f.
Saddle
Transcribed Image Text:Consider a system of two linear first- order ordinary differential equations: yi = }y1 – 2y2, ý2 = y1 - y2 . The corresponding phase portrait for this ODE system is Select one or more: О . Unstable node O b. Centre Ос. Stable focus with spiral in O d. Stable node Ое. Unstable focus with spiral out f. Saddle
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