Solved

The Fixed Point at the Origin of the Autonomous Linear

Question 129

Multiple Choice

The fixed point at the origin of the autonomous linear system The fixed point at the origin of the autonomous linear system   is A)  a saddle point with the fixed point (0 , 0)  being the omega limit for the trajectory v = - u and the alpha limit for the trajectory v =   u. B)  a saddle point with the fixed point (0 , 0)  being the omega limit for the trajectory v =   u and the alpha limit for the trajectory v = - u. C)  a stable node with the fixed point at the origin being the limit point of all trajectories. D)  an unstable node with the fixed point at the origin being the limit point of all trajectories. E)  a saddle point with the fixed point (0 , 0)  being the omega limit for the trajectory v = u and the alpha limit for the trajectory v = 2 u. is


A) a saddle point with the fixed point (0 , 0) being the omega limit for the trajectory v = - u and the alpha limit for the trajectory v = The fixed point at the origin of the autonomous linear system   is A)  a saddle point with the fixed point (0 , 0)  being the omega limit for the trajectory v = - u and the alpha limit for the trajectory v =   u. B)  a saddle point with the fixed point (0 , 0)  being the omega limit for the trajectory v =   u and the alpha limit for the trajectory v = - u. C)  a stable node with the fixed point at the origin being the limit point of all trajectories. D)  an unstable node with the fixed point at the origin being the limit point of all trajectories. E)  a saddle point with the fixed point (0 , 0)  being the omega limit for the trajectory v = u and the alpha limit for the trajectory v = 2 u. u.
B) a saddle point with the fixed point (0 , 0) being the omega limit for the trajectory v = The fixed point at the origin of the autonomous linear system   is A)  a saddle point with the fixed point (0 , 0)  being the omega limit for the trajectory v = - u and the alpha limit for the trajectory v =   u. B)  a saddle point with the fixed point (0 , 0)  being the omega limit for the trajectory v =   u and the alpha limit for the trajectory v = - u. C)  a stable node with the fixed point at the origin being the limit point of all trajectories. D)  an unstable node with the fixed point at the origin being the limit point of all trajectories. E)  a saddle point with the fixed point (0 , 0)  being the omega limit for the trajectory v = u and the alpha limit for the trajectory v = 2 u. u and the alpha limit for the trajectory v = - u.
C) a stable node with the fixed point at the origin being the limit point of all trajectories.
D) an unstable node with the fixed point at the origin being the limit point of all trajectories.
E) a saddle point with the fixed point (0 , 0) being the omega limit for the trajectory v = u and the alpha limit for the trajectory v = 2 u.

Correct Answer:

verifed

Verified

Unlock this answer now
Get Access to more Verified Answers free of charge

Related Questions

Unlock this Answer For Free Now!

View this answer and more for free by performing one of the following actions

qr-code

Scan the QR code to install the App and get 2 free unlocks

upload documents

Unlock quizzes for free by uploading documents