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Dynamique des solides

Dynamique des solides

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Quelle est l'expression $\overrightarrow{\Omega} ( 0/1 )$ \overrightarrow{\Omega} ( 0/1 ) ?

$\dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0$ \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0

$\dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0$ \dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0

$\dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_1$ \dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_1

$\dot{\psi} \overrightarrow{j}{}_1$ \dot{\psi} \overrightarrow{j}{}_1

$\dot{\beta} \overrightarrow{i}{}_0$ \dot{\beta} \overrightarrow{i}{}_0

$- \dot{\alpha} \overrightarrow{k}{}_1$ - \dot{\alpha} \overrightarrow{k}{}_1

$\dot{\alpha} \overrightarrow{k}{}_1$ \dot{\alpha} \overrightarrow{k}{}_1

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Quelle est l'expression $\overrightarrow{\Omega} ( 1/0 )$ \overrightarrow{\Omega} ( 1/0 ) ?

$\dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0$ \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0

$\dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0$ \dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0

$\dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_1$ \dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_1

$\dot{\psi} \overrightarrow{j}{}_1$ \dot{\psi} \overrightarrow{j}{}_1

$\dot{\beta} \overrightarrow{i}{}_0$ \dot{\beta} \overrightarrow{i}{}_0

$- \dot{\alpha} \overrightarrow{k}{}_1$ - \dot{\alpha} \overrightarrow{k}{}_1

$\dot{\alpha} \overrightarrow{k}{}_1$ \dot{\alpha} \overrightarrow{k}{}_1

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Quelle est l'expression $\overrightarrow{\Omega} ( 0/1 )$ \overrightarrow{\Omega} ( 0/1 ) ?

$\dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0$ \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0

$\dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0$ \dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0

$\dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_1$ \dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_1

$\dot{\psi} \overrightarrow{j}{}_1$ \dot{\psi} \overrightarrow{j}{}_1

$\dot{\beta} \overrightarrow{i}{}_0$ \dot{\beta} \overrightarrow{i}{}_0

$- \dot{\alpha} \overrightarrow{k}{}_1$ - \dot{\alpha} \overrightarrow{k}{}_1

$\dot{\alpha} \overrightarrow{k}{}_1$ \dot{\alpha} \overrightarrow{k}{}_1

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Quelle est l'expression $\overrightarrow{\Omega} ( 2/0 )$ \overrightarrow{\Omega} ( 2/0 ) ?

$\dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0$ \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0

$\dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0$ \dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0

$\dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_1$ \dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_1

$\dot{\psi} \overrightarrow{j}{}_1$ \dot{\psi} \overrightarrow{j}{}_1

$\dot{\beta} \overrightarrow{i}{}_0$ \dot{\beta} \overrightarrow{i}{}_0

$- \dot{\alpha} \overrightarrow{k}{}_1$ - \dot{\alpha} \overrightarrow{k}{}_1

$\dot{\alpha} \overrightarrow{k}{}_1$ \dot{\alpha} \overrightarrow{k}{}_1

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Quelle est l'expression $\overrightarrow{\Omega} ( 3/0 )$ \overrightarrow{\Omega} ( 3/0 ) ?

$\dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0$ \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0

$\dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0$ \dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0

$\dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_1$ \dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_1

$\dot{\psi} \overrightarrow{j}{}_1$ \dot{\psi} \overrightarrow{j}{}_1

$\dot{\beta} \overrightarrow{i}{}_0$ \dot{\beta} \overrightarrow{i}{}_0

$- \dot{\alpha} \overrightarrow{k}{}_1$ - \dot{\alpha} \overrightarrow{k}{}_1

$\dot{\alpha} \overrightarrow{k}{}_1$ \dot{\alpha} \overrightarrow{k}{}_1

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Quelle est l'expression $\overrightarrow{\Omega} ( 1/0 )$ \overrightarrow{\Omega} ( 1/0 ) ?

$\dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0$ \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0

$\dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0$ \dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0

$\dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_1$ \dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_1

$\dot{\psi} \overrightarrow{j}{}_1$ \dot{\psi} \overrightarrow{j}{}_1

$\dot{\beta} \overrightarrow{i}{}_0$ \dot{\beta} \overrightarrow{i}{}_0

$- \dot{\alpha} \overrightarrow{k}{}_1$ - \dot{\alpha} \overrightarrow{k}{}_1

$\dot{\alpha} \overrightarrow{k}{}_1$ \dot{\alpha} \overrightarrow{k}{}_1

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Quelle est l'expression $\overrightarrow{\Omega} ( 3/0 )$ \overrightarrow{\Omega} ( 3/0 ) ?

$\dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0$ \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0

$\dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0$ \dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0

$\dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_1$ \dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_1

$\dot{\psi} \overrightarrow{j}{}_1$ \dot{\psi} \overrightarrow{j}{}_1

$\dot{\beta} \overrightarrow{i}{}_0$ \dot{\beta} \overrightarrow{i}{}_0

$- \dot{\alpha} \overrightarrow{k}{}_1$ - \dot{\alpha} \overrightarrow{k}{}_1

$\dot{\alpha} \overrightarrow{k}{}_1$ \dot{\alpha} \overrightarrow{k}{}_1

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Quelle est l'expression $\overrightarrow{\Omega} ( 2/0 )$ \overrightarrow{\Omega} ( 2/0 ) ?

$\dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0$ \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0

$\dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0$ \dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0

$\dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_1$ \dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_1

$\dot{\psi} \overrightarrow{j}{}_1$ \dot{\psi} \overrightarrow{j}{}_1

$\dot{\beta} \overrightarrow{i}{}_0$ \dot{\beta} \overrightarrow{i}{}_0

$- \dot{\alpha} \overrightarrow{k}{}_1$ - \dot{\alpha} \overrightarrow{k}{}_1

$\dot{\alpha} \overrightarrow{k}{}_1$ \dot{\alpha} \overrightarrow{k}{}_1

View this question

Quelle est l'expression $\overrightarrow{\Omega} ( 0/1 )$ \overrightarrow{\Omega} ( 0/1 ) ?

$\dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0$ \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0

$\dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0$ \dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_0 + \dot{\beta} \overrightarrow{i}{}_0

$\dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_1$ \dot{\psi} \overrightarrow{j}{}_1 + \dot{\alpha} \overrightarrow{k}{}_1

$\dot{\psi} \overrightarrow{j}{}_1$ \dot{\psi} \overrightarrow{j}{}_1

$\dot{\beta} \overrightarrow{i}{}_0$ \dot{\beta} \overrightarrow{i}{}_0

$- \dot{\alpha} \overrightarrow{k}{}_1$ - \dot{\alpha} \overrightarrow{k}{}_1

$\dot{\alpha} \overrightarrow{k}{}_1$ \dot{\alpha} \overrightarrow{k}{}_1

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Quel est le rôle physique du vecteur taux de rotation instantané dans la cinématique du solide ?

Il permet de calculer la raideur du solide

Il décrit uniquement les forces internes

Il décrit la rotation instantanée du solide et relie les vitesses de ses points

Il indique la direction de la vitesse du centre de gravité

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