Les deux révisions précédentes Révision précédente Prochaine révision | Révision précédente |
scratch:tutoriels:lignes_rebondissantes [2020/03/04 10:27] – physix | scratch:tutoriels:lignes_rebondissantes [2020/07/24 03:31] (Version actuelle) – modification externe 127.0.0.1 |
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Il faut d'abord créer deux objets (des points) qui vont avancer constamment et rebondir sur les bords : | Il faut d'abord créer deux objets (des points) qui vont avancer constamment et rebondir sur les bords : |
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?nolink&100}} 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Pour que le point parte dans une direction au hasard, on peut rajouter (un angle va de 0° à 360°) : | Pour que le point parte dans une direction au hasard, on peut rajouter (un angle va de 0° à 360°) : |
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?nolink&100}} 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Il faut faire cela pour deux points : | Il faut faire cela pour deux points : |
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Il faut maintenant tracer un trait entre ces 2 points qui rebondissent. Pour cela on crée un autre lutin : | Il faut maintenant tracer un trait entre ces 2 points qui rebondissent. Pour cela on crée un autre lutin : |
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Pour tracer le trait : | Pour tracer le trait : |
- on relève le stylo | - on relève le stylo |
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