Faire un personnage qui saute en l'air sans avancer.

Au début la vitesse est positive, vers le haut.

Elle diminue de plus en plus, jusqu'à atteindre le 0.

Elle devient négative et l'objet repart vers le bas.

L'écran de scratch à 2 axes (x et y) :

On crée une variable Vitesse_y qui indique à quelle vitesse va le lutin sur l'axe des y.

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?nolink&352x536}} Quand on appuie sur le drapeau vert, on met la vitesse à 10 pixels/boucle. {{data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKoAAABLCAIAAABvDIvyAAAACXBIWXMAAA7DAAAOxAGILj6jAAAMuUlEQVR4nO1deYzU1hl/PmZmhz3Z5ViWJZRjtxvKEQrZlixUiDRSCC1BrSrUqmpR1SNVEUhVFIlDaVQBkar80T/aNG0VlVZVU1SVJIQIKS2H0kY0CVeBAA3HAMnusAvsOTseX+/1s9+O8dieGc+xa8/O/DTyPn+2n7/n33c8Pz97+cjNm6iCcgXvtQIVeIkK/WWNCv1ljQr9ZY0K/WWNCv1ljQr9ZY0K/WWNiaBfHYhgWSCxHijjkR6kxAnJsDtBBDM1s9lAGFbYxoWalo0LJkDPMkQR6JckKRgMGqs4FlWHoygxoA7cUEe6iRQjwDZR9SUmBCO9kK42opsGw1xADAt/GMTQgqZrUztT1ciGG7jGdr7JwSAsmhSlOZO7Er7Ac8DhGGNxpI8dvA58k+FuNd4HHBOsEqwgDAVFp3yMeFp2VTXDMhrxyQJicPTcWJnVl/wUvqmNa1rIN7ZxdbOpJkVpTvlUwhdSO47dIT1n8MA1DF6uykRVtKXGt8Y90bhXEVHyrt+WIoB0XrMAjX4OSXEs9KPuDxmWQ3x1YHo7O3t1sPnhvE8HgKtRuM+VUCV5BX9ZkHvPqT1nlOHbRJGwKmnEY51+jXXFgbjiAGKHrP1RkwKG10yB5RhZED8ZYLpPiQwbfKiLa2oLtn4hv3MUHm9LqJLc6FcHbyrRc0rP++DlWBGxAsTr9APlLkN6cUEg3iStQTMFjuH4ROQEc+tfwtk/BOd0sdPaQ/naQTnALf3yp/9RP3lPGe0jwLosYnXM6QuJ7UWGZgrwE5MhgU/c1OxAvHyIn9YR7tjAhBu9VtF3yE6/fPO4Gj2jxO5orMsJrIo0wY9bhC8YYyFB0nsJPI5J6ugd6fa7gekdofaN/LQ2r/XzETLRbyI+oUqCHudFb4J8foDbDS1EyYjRkgLuvSD1XQrO+Bzf/EiwdRUTDHutn/dwpl+5e0W5eVwZ1IZrgHjd46VSIj4FRIsHikL0YCD2npf6PhKvvRNatCnU+kWvdfMYVvpJYki8fFC9/z9VFjDcWUGmLy2Pz4BkMAAjILEefPpV8b9/ZriANqw03sAqXM/wsu+E5naN+7lyQQr9EO3lyDFVGlXFUawIWJF91LMrGrS7R/0GVYXeqzaQoA0tTcBJldiHLxOiVn3mS4bU88HBVPpvHAXuFWEQnJ7eYfsHEVb8fejuD8Tp83CoGPURPRJIxagqB/S9+8upCq5duBb5Y3AwhX6I86oUBwvwYa/+aGAIlhFOLBL93kCQ8J23X+rcvhb5Y3Awhf6xYVr/cQ+4wWqe+k9+GH5Q+LJSt06u81qpnCHKeCj+IJ96PjhYGs/7jwWGLRJqB2AE89SQJR7Qnf1pHJggUfGRd5UG/emgRYI0LfAn/X5DadBPA34FRUdp0F/BOKEE6Lcn/qyAPsF4aDL54DH9K5/7AJbX3tg1+PE/vNWkiKCNOvWLTq8VyY4S8P7SSvwrnj2JSoR7VBL054EbbGId8ib+Xz/0fAlFsuz001BmAAI1LBdu2ot0GzdHb/OeBKunX1rV0P4E3dMAdQtLnRkQYUWXe5pBx4jscNTHIgTJvI0vNnU8bpagVJ3vXzkaObTDLkkeuNd8oJ+RhX5oD0pymZUzo7WwJ8NycFnNm+jhIJzasc59nRFOo38+Dj4u1xvDO2ATRwND6Th2A9AHojQoCUvwV/MmSiFVj+4Dksb2tYbOdDca5M0SxwPBJvJW0vuJ3rTZ/R+fcHMmlz6dU50QxpFGf5V5aA/K3xdngBGAcTj2DNz0/EEBs4ujpPlSXoE8ozmgMLVUQwi+bpfQdlkOjLhppBN8NNHbTTPoVbNHxULqRMkw7jiEB0YAv7xH99JZoWEWltBNV2mmgB0ih6wSaLvjgfnBFxO9LTZOoXdttPRmFkIIpVehqSML9451OiK/xO8GxqnBWM1JikoQ0sK4sQ/1bO1tgiSM3GGW6H+tBxYS/H0x0duc0e3C1D0deryG0HyIS/+giX88xnDMCoA1WzQHzsC5UyS2GoyUn/lAn8PXN3408c9TS/gBv8+RA/0TfxtDE38R53fYHb3M4WvvR5XR+3GGr+nfJ7R6rcIkRyr92oRuH81FmWRQVKJi7ee1Ig+QOtVTmSxT+v0H4D4uqsNxJS4+mOvnr4ne/KyVicixArWpwA7Kfd+QfG9YmrP8KSr03UTv6hXfI6p079I7gqRKKrF/gYfnmHCArQqyAU57iTZdpdBaScFxEcPST6HOM0DAB78H7puXPrn6G89Soe8megNqOp8ZFpSe00eGEyqwaNka4pn6KXxjbYCr4tK9GUUt/f6I3B9TRAWzzAS8Q+N3AP0Q88HvDe4p/DjRe97CR5eI54kiIWx7wwurRIlHp7QN9t9wrM6Icj394srPP7Z8StS5njLFOXT42x6cVmdtdPlWad4Tli1W+kM979dcfJWIMaKMOtCmfZpJbu7/gGvq7I5es+cII8p1ruxaHo6SRJp6KphI6KxNObkX7EBa8KR5Swr9oW6de2EAi4NIFjLcBUy/d1KZ+djZyxctOYJGua7ONcvDPUQYzFpPBRMJfPwFohDms+sNSQr9NR9pfu+Ss1kj51rmVzNcGKVkd0ZbxddwPE6kWIV7X2FUwgOHn29ORz/kaS1Wu+EMq0hJaB/pYxPI1rnTPv2iSkiVi8L9y++NwDKQtq9ZSmioYjpm8Etacuis/W3mCyj3/l1jY+OyZcvq/pTyWFJUUH8cN5skqblf+xCj6290AbuqPAG3dS31/PRqtjY4Ge4gGsJMbV0D+KH7Q+bOndvc3FxXl9uzj6amptra2sFUIaRmyxuGvh7zp6gLMc21bEOYy76r78EEwmy4Dsk50F9fX9/a2grePB76lAD95YCG3d2wjP39x8rlCZ0uMl700/YM7pntuJo3FrwYJVi9sevBk8DqJU83f+uV6ztmwSZYFli/V4ArA5eo5uu/Gdzjiv6tW7du3769rW3sI3VXr17dvXs3Le/Zs8eQZ0WJef+dvzwDZJslsApCKBjc+8EODl0UzvakfB1neUtg4+JMn5IDC+Af3pi1ZjPTBkCyZcuW9evXHzlyBMoHDhxwqWeWid6gEJikWQIBypBQbw5/7behRV8xN4P6Oko6vQEjxJnrhP3tNaTTZ/TCmwi9MvObv+t97YepwjHW5+/9lJaRbhCwakzIpDaRn8QCcxACZaoXP2UOSABgOjqi3hkZ60RD3yUD9+arRPCvhvY9lG5PAHg2sLt582aLHLiny/3794OJuAwAbr/oDZTU77wNF0UPUGMEA22wBObgWoDSdAcQGjs4Bn+LjVPuLTUIB3+UTpPY+bdqln619zWtDDzBqnkr0GB4P+QFqM1glBqNITFgkTgeZdGB5hpaBmUcTeS7K6f88VQcLAC4h3K65liuEpwark9OPQAg2/3OFuQQ/KUrRyhPSH+7hfpHsEMzOu2dnqQJg0RwVyFtNlCeUw1ARs3SKJAETg9H2bkxULN4A0pGAgD4KNKth0oM97VIHI9yBI009ILYURVgn15cdeCcAEsop2+QNUbmCveZ3o5Ccz+1CVRAty6PGoAwSPmx8xvSXfqx3S6+bXdNMBcaOQyCLRLHo+wweiG05+GI5lp++5razPVQ6xcvHYaAV4gdQNaHyE8jwcR1/fQorUVvQ3XaEhoejJhvXoXc76aGDCelASADSUbuJ/jXBs2gQ+9ff2L0HKnp0BsHswSCiuUoS16noL2QZCF/jL6+FfIpND+0yBX3RtcPll1dXdu2bUN6bx9WIevTsvuzZ6EfkpBxKwKUCAfH5ObuiVluwNJ/saxabm8ca8gMO/GGxLzJztz1HSlsAXkWieNR6ZDB9V3CfIXdgHb93AjdoMRu/DyBEQkMgIVBlxAV7PpuMGfOnHEa8kO2mb4EZfwfa54Aes5Ta8JMMFPneVwR+bn1/wOx4Ya7bzwHPyjkVBXDhxg+jHL5Xm5LS0tOp0gHBRMFIzX1eY7liV+ckEydKU8wa3oTVzeT5SfF5/fhdgkczOWtkY7Ch0qRzn1MJEMJPCKmf+STaF0TuvYW8hmmciNodMRrLUoYlPvuISU6jBtXbDJvSqFfePSnSBHFi2+OSlhSiH2SbpBjwkG2OsgEOJRhDiecLyGTmFYJ8tVbDeUJiPng98B9zSOblm3+mXmTtesnrNohCfjeqdcHBUgVDjN9p4bJjBqursr8crvlZJqt9Y6od0exKBOGsU8HqWBCAfkeYj74vYV75NjzD67bNQd+Gao7sY+55ZwjjDhza0CtXrZphe18FfgK+dz4cWt3iv9G8cuH7DkiQ5ypwIfI875fXr1Tkog9R2SIMxX4EPkP+2TNERX4H5VRv7JGhf6yxv8BvRJBh79jfDkAAAAASUVORK5CYII=?nolink&170x75}} Le lutin va se déplacer vers le haut à la vitesse Vitesse_y {{data:image/png;base64,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?nolink&169x41}} On veut que ça se répète indéfiniment : {{data:image/png;base64,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?nolink&181x140}} Si fait cela, le lutin monte indéfiniment. Pour éviter d'avoir à remettre le lutin au centre l'écran, on le place à x=0 et y=0 au début : 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?nolink&183x161}} A chaque fois qu'on appuie sur le drapeau vert, le lutin est placé au centre et se met à monter. On veut maintenant que la vitesse diminue à chaque itération (à chaque boucle). On lui ajoute -1, ce qui correspond à soustraire 1. {{data:image/png;base64,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?nolink&172x36}} Ce qui donne au total : {{data:image/png;base64,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?nolink&188x181}} Si on fait cela, il tombe indéfiniment. Pour éviter cela, on remet la Vitesse_y à 0 quand il atteint y=0. Si y=0 alors mettre Vitesse_y à 0 : {{data:image/png;base64,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?nolink&212x82}} Ce qui donne au total : {{data:image/png;base64,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?nolink&223x247}} Quand on appuie sur le drapeau vert, le lutin saute ! Si par la suite, on veut que le lutin saute quand on appuie sur la barre d'espace, on peut rajouter dans la boucle : 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?nolink&254x76}} Ce qui donne : 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?nolink&271x311}} Le projet fini : {{url>http://scratch.mit.edu/projects/embed/34464396/?autostart=false 485,402 noscroll noborder}}