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Pendule pesant

Équations différentielles du deuxième ordre, dx/dt=f(x,y), dy/dt=g(x,y) intégrées par les méthodes d'Euler et de Runge-Kutta. En particulier le pendule pesant où x=theta, y=d theta/dt, f(x,y)=y et g(x,y)=-sin(x)-mu*y (mu le coefficient de frottement).

Pendule simple par Euler et Runge-Kutta


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EulerRK2D.zir (343kb)

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Open the Z.u.L-File
in your browser with an applet.
Open the CaRMetal file in your browser with an applet

rve.content.preview

Pendule pesant animé


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PenduleAnim.zir (4kb)

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Open the Z.u.L-File
in your browser with an applet.
Open the CaRMetal file in your browser with an applet

rve.content.preview

Pendule simple par Euler et Runge-Kutta

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PenduleEulerRK.ggb (22kb)

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Open the GeoGebra-File
in your browser with an applet.

rve.content.preview

Pendule simple par Euler et Runge-Kutta

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PendulePhaseEulerRK2.g2w (13kb)

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Under windows you can play the construction
with the play button, otherwise try the applet.

rve.content.preview

Preview of the Resource in Action

Pendule pesant animé

Open or Download This File:

PenduleAnim.g2w (3kb)

Open and Play This File:

Under windows you can play the construction
with the play button, otherwise try the applet.

rve.content.preview

Preview of the Resource in Action