QUESTION 10 Consider the nonlinear system where a = 15 and u is the input. Determine the equilibrium point corresponding to the constant input u=0 and linearise the system around it. The A matrix of the linearised system has one eigenvalue equal to 0. What is the value of the other eigenvalue? Enter your answer to 2 decimal places in the box below. QUESTION 11 Consider the nonlinear system where a = 3 and , is the input. Determine the equilibrium point corresponding to the constant input u=2 and linearise the system around it. The A matrix of the linearised system has one eigenvalue equal to 0. What is the value of the other eigenvalue? Enter your answer to 2 decimal places in the box below.

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 32E
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QUESTION 10
Consider the nonlinear system
where a = 15 and u is the input.
Determine the equilibrium point corresponding to the constant input u=0 and linearise the system around it.
The A matrix of the linearised system has one eigenvalue equal to 0. What is the value of the other eigenvalue?
Enter your answer to 2 decimal places in the box below.
QUESTION 11
Consider the nonlinear system
where a = 3 and , is the input.
Determine the equilibrium point corresponding to the constant input u=2 and linearise the system around it.
The A matrix of the linearised system has one eigenvalue equal to 0. What is the value of the other eigenvalue?
Enter your answer to 2 decimal places in the box below.
Transcribed Image Text:QUESTION 10 Consider the nonlinear system where a = 15 and u is the input. Determine the equilibrium point corresponding to the constant input u=0 and linearise the system around it. The A matrix of the linearised system has one eigenvalue equal to 0. What is the value of the other eigenvalue? Enter your answer to 2 decimal places in the box below. QUESTION 11 Consider the nonlinear system where a = 3 and , is the input. Determine the equilibrium point corresponding to the constant input u=2 and linearise the system around it. The A matrix of the linearised system has one eigenvalue equal to 0. What is the value of the other eigenvalue? Enter your answer to 2 decimal places in the box below.
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