A nonlinear dynamic system model is derived as [dot{x}+2 x^{3}=u(t), x(0)=0,0 leq t leq 3] where (u(t))
Question:
A nonlinear dynamic system model is derived as
\[\dot{x}+2 x^{3}=u(t), x(0)=0,0 \leq t \leq 3\]
where \(u(t)\) is the unit-step function.
a. Build the Simulink model and use it to plot the response \(x(t)\).
b. Derive the linearized model analytically. Build a Simulink model and use it to plot the time variations of the variable in the linear model that is compatible with \(x(t)\). Compare the plots generated in (a) and(b) and comment.
Step by Step Answer:
Related Book For
Modeling And Analysis Of Dynamic Systems
ISBN: 9781138726420
3rd Edition
Authors: Ramin S. Esfandiari, Bei Lu
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