Ci-dessous, les différences entre deux révisions de la page.
Les deux révisions précédentes Révision précédente | Dernière révisionLes deux révisions suivantes |
3eme:semaine_du_300320_au_030420 [2020/03/30 15:50] – physix | 3eme:semaine_du_300320_au_030420 [2020/03/30 15:55] – [2. Calcul du nombre d'éoliennes] physix |
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Le calcul que je fais ci-dessous est pour avoir le minium. | Le calcul que je fais ci-dessous est pour avoir le minium. |
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