Enroll in one of our FREE online STEM summer camps. Space is limited so join now!View Summer Courses

### Nonlinear Spring. The Duffing equation $$y^{\p… View Georgia Southern University Need more help? Fill out this quick form to get professional live tutoring. Get live tutoring Problem 22 Oscillations and Nonlinear Equations. For the initial value problem$$\begin{array}{l}{x^{\prime \prime \prime}+(0.1)\left(1-x^{2}\right) x^{\prime}+x=0} \\ {x(0)=x_{0}, \quad x^{\prime}(0)=0}\end{array}
use the vectorized Runge-Kutta algorithm with $h=0.02$
to illustrate that as $t$ increases from 0 to 20, the solution
$x$ exhibits damped oscillations when $x_{0}=1,$ whereas $x$
exhibits expanding oscillations when $x_{0}=2.1$

## Discussion

You must be signed in to discuss.

## Video Transcript

No transcript available

#### You're viewing a similar answer. To request the exact answer, fill out the form below:

Our educator team will work on creating an answer for you in the next 6 hours.