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| $\omega_0$ | ||
| $\gamma$ | ||
| $\max x$ | ||
| $F_0$ | ||
| $\omega_d$ | 7 | |
| $\Delta$ |
The graph aboves shows the solution x(t) to the following second-order differential equation:
$\frac{d^2x}{dt^2} = -\omega_0 x - \gamma \frac{dx}{dt} + F_0 \cos\omega_d t$
You can adjust the parameters with the sliders above to observe the behavior of the solution when the parameters are changed. The initial conditions are:
$x(0) = 0$ and $\frac{dx}{dt}(0) = 0$
The estimated numerical solution is obtained using Euler method.
Note: checkbox does not work with Edge