Ce script est un moteur physique basé sur une librairie perso de calcul de vecteurs 2D et sur Euler pour calculer l'instant suivant. Différentes variations à base de fusée sont présentésdata:image/png;base64,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 script est un moteur physique basé sur une librairie perso de calcul de vecteurs 2D et sur Euler pour calculer l'instant suivant. Différentes variations à base de fusée sont présentés
9.81
230-230200-200300-300
masse10000position0-160vitesseaccélérationPoussée0zoom1hauteur du sol-1609012Fusée au repos30
Bonjour12
kghgdaggdgcgmgJe ne reconnais pas l'unité ...
masse10000position-1500vitesse020accélérationPoussée0zoom19012Fusée au repos12255,255,255,1
90i31masse10000position0240vitesseaccélérationPoussée0zoom1hauteur du sol-16012Fusée au repos300.1
masse10000position-230-150vitesse2.52accélérationPoussée0zoom112012Fusée au repos12
1-240180-180true
collisiontrue
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