le_crabe_jongleur

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le_crabe_jongleur [2017/12/06 10:09] physixle_crabe_jongleur [2017/12/06 10:13] (Version actuelle) physix
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 {{url>http://scratch.mit.edu/projects/embed/86218860/?autostart=false 485,402 noscroll noborder}} {{url>http://scratch.mit.edu/projects/embed/86218860/?autostart=false 485,402 noscroll noborder}}
  
-<font inherit/inherit;;inherit;;inherit>Mettre les 2 lutins</font>+Mettre les 2 lutins
  
-<font inherit/inherit;;inherit;;inherit></font>+{{:23166f4a51361b63e29fa64035e1a16c.png}}
  
-<font inherit/inherit;;inherit;;inherit>Sur Crab :</font>+**Sur Crab :**
  
 Placer le crab en bas (y=-168) et le x doit être égal au x de la souris. Placer le crab en bas (y=-168) et le x doit être égal au x de la souris.
Ligne 13: Ligne 13:
 Appuyer sur le drapeau vert pour tester. Appuyer sur le drapeau vert pour tester.
  
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?nolink&221x119}}+{{:e285f581c7d6ff422cc677e020881414.png}}
  
 Pour faire joli, on peut demander au crabe d'ouvrir ses pinces et les refermer toutes les secondes. Pour faire joli, on peut demander au crabe d'ouvrir ses pinces et les refermer toutes les secondes.
Ligne 19: Ligne 19:
 Appuyer sur le drapeau vert pour tester. Appuyer sur le drapeau vert pour tester.
  
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?nolink&219x170}}+{{:077a655c87646762e2a3bdfe4ec0ad3f.png}}
  
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-<font inherit/inherit;;inherit;;inherit>La balle :</font>+**La balle :**
  
 La balle se place en haut, au centre. La balle se place en haut, au centre.
Ligne 32: Ligne 32:
 Appuyer sur le drapeau vert pour tester. Appuyer sur le drapeau vert pour tester.
  
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?nolink&144x128}}+{{:98f0ee262f97c2dfb59d2ec8cb9b122d.png}}
  
 Si le crabe est touché, la balle doit remonter on doit donc rajouter un « Si …. alors » Si le crabe est touché, la balle doit remonter on doit donc rajouter un « Si …. alors »
Ligne 42: Ligne 42:
 Mais elle remonte d'un coup, on va demander à la balle de remonter lentement. Mais elle remonte d'un coup, on va demander à la balle de remonter lentement.
  
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?nolink&210x194}}+{{:bb4b977d5de3525372089b99665e069f.png}}
  
 Ici la balle remonter en 0,5 secondes. Ici la balle remonter en 0,5 secondes.
Ligne 52: Ligne 52:
 On va lui demander de remonter au hasard entre x=-200 et x=200 On va lui demander de remonter au hasard entre x=-200 et x=200
  
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?nolink&297x193}}+{{:b757817fd14af4f73d3b57b2fbcd34b3.png}}
  
 Ici, la balle remonter au hasard entre x=-200 et x=200 Ici, la balle remonter au hasard entre x=-200 et x=200
Ligne 60: Ligne 60:
 Il ne reste plus qu'à stopper le jeu quand la balle touche le bord. Il ne reste plus qu'à stopper le jeu quand la balle touche le bord.
  
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G8IcpggiIgEhgRcxdxLdeFVaT/Gvv9svJEZrNTa/yfCRU1RCpbQ2x9SxvbwPayawUPyUlBqgNpG9IBjfPygFqA4ocp+0Ajx6gEfBhiiACIiASWBGbK4Vuv+LAHXOfIlhkiLl/kmCVoMTmvq+v+XC5rZxe0IgPH/2Ha6PXzvpPhiStOoAT2iesTPoWaV7CMGCfAAAUHbMN8CNbwyd/g9UoUeM26ZtQlMsaf8FewP12y0WqYq4d6QWNb1+buHbW2wSN2OsATqQ/Yf7Qw4gg0rISnAAAgGKTYQP8yJbwyaewPIiVQYJEa9+AzqX1/4YvvOvxTVMUKaN2pBU0vrMqee2szUQZzqoDOCHu+Z9cJwlPvBacAACAopJhA+l2wIjH3H158xNLv1rL8lVMRl8xm3rQM1k5gdUYeEDeiEky+N4PZ1y/gmW9zkcEAACQB5nDx7BE1Lin3E0TPU5iFbMoae0BThW4scIQGTwgb5IyGYyhGQQaAwAAFJfMvgGC0g9vuRsrNNfDKIMigTEjyfDpAgBQdPKcU2jylw7R56PPTcu+5Y37GFbwsqXvnD708zMZcrr3whq2tobx9l4AAABGH/nYQM4eQBNx7vsWfvSsOxrXnF42eIYvB801JAAAgBKTjw14T1tGA/CLvJOm+46FvAoAAFC5pGzAZfCxfjqfWkhnQ72KwmSeR59deeaEWtvXdkv9LNhGTT/iDXtNJR2XfRlDpjYe17SXSzB68NpxTW/H5aDWslLGG9d2zwzJ6dNg7KjoKatABERAJPgigpepiDQPYCxVFPrQk5eexOnDlMRTK9Nb6kkzow5jVDvTetCPmBVTMMb+AD356h5m3NI2mLOyeuTpt+N+UGP85jdu2N09AFtkRSaErdwpq0AEREAk+CKCl6mIzp7gp9OWKWO64CWb26o51egLwXvYPhzLs425Ew6FFRVV7pRVIAIiIBJ8EYHJfSqi3PoGsmXzkpXdS1nf99HGKnrKKhABERAJvkhuXcRaHcNaZ2eMV16mM6DWnWA8Kda2NCrYqBXcpWw97umVDmH7js0bd35Tpk+jSCEBAAC4kMUGnMriNlta1julP+OW3vey7uKkY6tgG7atgnF3U1nf7aCuAWRoZkYC2R8AgPIyOm9JDwAAAHjEBxuA81nfUTFBiCCYkAkAgOIDrYHAQT0gLpLhBIklwAcAACg6YAPBQvOAnn50ol9tn3093L8TAIBik6cN0GyVlElCJJJCsMM5qyAwNRG2uooLCwznnM68SI0dVJRqB1APaJ7xxYUrH2BZ+xs+Wwn4MEUQAREQCaxIPjagnbH2DqD+KKIZnGYq2xwfCbNNdXxbE8PXcJzDrVM8So0dEGZiCUzbAbl6QMCHKYIIiIBIYEXysQGar2niPnBCaZx+fcs5D7yylSgqRpb7DSNMpAG8onHjxeyjDGMzdb5eADlyUpEmP/iptNpWZ1SS+nBkvPoyftFcIeAjDEEEREBkdIvkYwMJkdCTd+oBtec8sHELFiWclLDNZS2EqIh5bvc1fDc3n/tfiSSRFUIMdqAXQPDUBz9JrhIlZK8zKkl/OGs3KRgzi+cFeoQhiIAIiIxukXxsQFJS1fyWtAfEEiiWwDS/Y+c7Za3bcRWej8dFfxyNY0U9u51WAGE6v783uSruQWdU8tsXhzCqWTK/ptyBAAAwRsnHBugJLMsxr2wltB3gMXf/6ZPPV0dWhgWWFc4W/1mWYWsZFGUkGYnJonhAtZBsq+trrY2GeLWtboTnedb12huO4+g2p0bqEAn3JRqODTRGxeLeEV5VxMef7Vky/7yiHgUAAMCJPK8UoqlUUVO1IC+5m9qGohCCscwz1isgESaqShBifPeAGeMOzJtwrLWlpbW1rba2tqamhjaXaKJ32YWahNbBkkgkRFFEaGD7gaY3PwqRorVRsJpUxOFiqQMAAGQj/3EDNHEj7DV3qyjVE5BeLFHRp6t9/4Lpsc7O8zs6OqgHUAMQ0ri3BlLxEWpLKagZJJPJ6dPlCW1k7auJIsVJ7REhqUjiAAAAWRmdw8fa6kcWdopdXfOmTZtWV1fn3gIwQX0ilKa6urq+vh4hdHMHv/PAkZ37xOIFDAAAUC5Gpw3Maot2dEyi5OoBJrg0dOGqxU0mG3j+0S76fOM9ewoMFQAAoLyUwgbWPzyX59hcM6a210337cnjEtJZU1BLS3NWD7j11lvXrVtnXHPbbbeh9MiFNWvW8PzZzuHF59Yza48bt6RvhzoBfYATAABQ0ZTCBm66b28JjmJkfEtdY2NjKBRy2YZ6gHWNnv2pHzz99NO6E9RW2dgJGAAAAKMAn21AO4XXlrUTeX2NljS1WoqGcY22rLcA1j10eq/1D3dpUtqC7Y7W+kx9fUNVVZV7bzBtB1idwDvWN2LF2KCBIhIAAMEkZQO+zGekoZ/40wxIEzfNgHSN7gTGVOheUdH30r3EaUdjOtbpGYpMncoSQnQn0DO+qQrkkZ2fxU1rjAEUtTRU0VNWgQiIgEjwRQRf5jPSMbYGfMc249vm38GRCMdxxpkr8sv+OgePm6/ptA3GhGZmejsmD6uo9CmrQAREQCT4IoIv8xlpaJnRVAvyEe9p9PXt0s0raox9vAWy4c0B45+mZo1fR7FS6VNWgQiIgEjwRQTGp/mMmHRaNJ782m6glVD0P60rdYyn0lrfgJdyvMapIfT7TQO3fL7NpXdAKxMZLxaiC7ZXCj37yqneQdXljbigV7fyrhpV9JRVIAIiIBJ8EZ+7iLNeFGSbDV16CFy2cU+sa1/ur67mV1/e7OQEtmUimv1Na158e2Dtxn7rltDZCwDA6KDoF4wWeC5cCL/+Y++WHSOrl7Zc1F2Xx80ct34c2/Bm/859YiETCukd3flLAAAAFJP8bSDVAeshQZZ+0ICRXfvFXfuPljEA97ePsUowoo+SxQMAAGAifxuQFILG2L0B/IV6gCrHZSmqyOarUQEAAEpG/jYwfzr77sfgA3mieUBy5IQYO7FsyaRyhwMAwNglfxv40rKQrJK3PxhUFREjhSHmqX84LsSHqvhQDceHXO6uThMiViVVSdBnYhEZrRCMaDuAesDSC8d/9/aLyx0OAABjl4K6iL9ydVhJ8q+/269IIzSbm17l+UioqiFS2xpi61ne3ga0k2IpfkpKDFAbSN+QrFijzwIFtQFFjtN2APWAgI8wBBEQAZHRLVLolUJ/s3T/N7t+Q7DEEHM/J8EqQYm3+25f89fltvvqhZH48NFvfyG6ctbbtjqjnL2/rPJDpuwi2tedbL8DN1wZ5AGTIAIiIGKiIBvgR7aET/4aqzGixm3SN6Eolzb+O7uAfWrLxdbakV4Y+e4XEitnbXbUASqC9NcdPvYY/Qa58asKUQr+qEsQAZHRJJK/DZz2AHkYK4MEida+AZ1L6n+KLrzr8U1TTLUjrTDyj6uTK2e9heVoVh3KNuGLa6seUDCjjpVOhCwgQpIq+Vv0oyuYF8ody2nkzx7iMB+eeG36ltV5EvBRlyACIqNJJH8bCJ/8DT1/95K7KZc3P7H0q7UsX8Vk9BWzqQdBWEqkmgLZdLaHvrg28kBcIaJKVLhG6TSEmuLPyP20DXUlGwgnEJNk8L0fzrh+Bcv6NqcTAADFo4DhY1giatyLB9BET3ASq5hFSWsPcKqmjBWGyFk94JnIA1GZDMtUi2CwgUweY+5nOGYZ+yL11fJGkpTJYAzNIIU0BgAAKB0F9A0QlH54q85gheb6vPPTB6HVmgf89dlf0j9Zwe22YkWCr22onjK3enp36Q/tkcfw/ZjjlrMbyusEGDOSDC4NABVDBdySXvcA2g4ItUwMNbZyVbWlD4OvbWxsaEiW/sC58DP832iboOxOAABABRF0G9A8YFhmtFoQV10fahrP1zWWPpIqga0P8wG3AQacAACAHAm0DZg8wK/+gI++ce55T+7wR8sntt/cQZ8XPnvM9tWtN3XwrOOrVoLgBCwH/cMAUBkE1wa8ewBN69pC6ZO7e/r2BasHaAd1P25OTjD5S4fo89HnphUcLAAAlUdxbWDyjfsYVjj6/EyGmKeacCcnD9CzP12+4Nc7UWGthqH3/pzY/1fjHNo1M85ruuS6QjQLYfH6jFxPPUDL/nRBX7blp+p9hENX8S9BdQgAABeKawMpA8idrfyqteEHYjl6AGNoDXzwt/MvfGrX+1/vps/UFeifPMcat9QaELath6Yl1yqDJ5WB49qfoXHjmy6+1vbo+lm53ibQztw1aPpG5PS5vLZsbDro+zKGk3p9pbY9c6YpYNzMY8uDYIzF+CPxr+HGxDU1b4ATAADgRMoG/LolPXPm9F9bph4w+Ya9ebQGdjMXDEs4rjKF9AfQ1K+3DOgCk+kZ2oJTJ0HL8q/0v/aMMnCCekDL8q8yDtOj0oxszex69qcP04m8jlMpSVuj7/vulzMsxHju716MSnlAMq4M9cp9PR8qbVdPzbiCXysBaVgLQaZvkH5xp5t0z03Ta0fuCu5U9AxcIAIio1JE8GU+I43TaSL3EpCJ29EPj5D2bWQhJvkPQDJWh7TWgPd9uXBV08XXDWx+jj5zkeq8Y/AFagmmNdk9QEqoQ6ekk0fO5z68d+p6LrMpoCdu+n3RhzGPG4t4dJk+9PacnvoL6Uio9Bm4QARERqWI4Mt8RkZSqSRNfhUhjbvY+/+F+fmnZA52HYpKz+Wz9g1oBSK6Uu9J9kKoqX386m/lEbnv6AUiHZe6UGp6NzmpDvdJvUdm4Y9/dMELnKUcZDyX947RPIwiOflBpc/ABSIgMipFBMan+YwYY6YwFBbyo44Z+e/snf/C/fxT7MkJ9GXrBtQYrK0Bl76BnNDqQsa+Af3kXUvf9Nm40roX45zWrfsaq0/WvdJTfEpqtF86dWwm2vXYoucaBNG0jfFc3hc/yJWKnoELREBkVIr42UWcUTIuuDREneA+9v572SeHSJP7ltZsrnUGOP3p73WlxnRs2xlgu9KUxJ1EvOyroXuAfOpoVfTA/1i8weoBzJnKvlMGT3XnpGtB+p/WL7GQjgEAAAKInzZgTQqF1IUo7czxH7J3P0B+NsyUYdhwZUFUGY0MUQ+IDO//+YL1k6qHnba0+ZoMa6xfmWkNpH4AGGUEd/iYxjT2kx9xdz1InYA0EtqiaR5f1dBUIzje2bh4hHk2IgT0wktMPSA2LPdRDzjw8/OfndXQC5N7AgDgkaDbAJN2gm8wv/g38s90uaV9YmsNX+VwZ+OiwrMsoSYgl/7IWSCqguNRpe+o3HfsnlmbZjWcAg8AAMA7FWADlKXsi4RjH8P3J6oaD2N69lvugAIDQSoSY3J/j3Tq6D/P3rBi4u6ANlgAAAgqlWEDlGXsCzGu7peJO2jWw3LS630ORjsEIzQyKA+cuHva/1s58eNyh8OomKiIIPhyAKByqBgboKxi137GTnwx2o1iQ1gt6DKkUQO1ASyOXNe6/ctTPyx3LCkPiItkOEFiiUJ9IOCjLkEEREaTSCXZAOXumsfu7ix3EIAdmgf09KMT/WrrzNWFSAV/1CWIgMhoEimFDdAEkZRJQiSSQrDDaaIgMDURtrqKCwsMZ7lfcU5SQFlQUaodQD2gadqqxdf9oBCp4I+6BBEQGU0iRbcB7SSxdwD1RxHN4CxnPyY4Emab6vi2Joav4ZxuWOJRCigLCDOxBG6fc8OilQ8WrhbwUZcgAiKjSaToNkDzNU3cB04ojdOvbznngVe2EkXFCJk3Q5hIA3hF48aL2UcZu2td9JrDkZOKNPnBT6XVtjpAOalhmAFm0xrotgGAIJJKszJefRm/aG5G5i+6DSREMhBF1ANqz3lg4xYsSjgpYZsrSQhREfPc7mv4bq6b+4mYRLJCDLd+OVtzwFMf/CS5SpSQvQ4AAABgSzrNrt2kYMwsnnc2+RfdBiQlVc1vTntALIFiCUzzu8tdBNbtuOqmbtIc/ddoXFXUs9tpNQem8/t7k6viHnQAAAAAW3774hBGNUvm12h/Ft0GqO2wHPPKVkLbAR5z94ZPr6mOrAgLLCucLf6zLMPWMijKSDISk+ABY4Xatk/q2j6rbt1Dz2Rq2vakptCD0YNAucEMov8h471d9L9jon+eeGpusv+ccgeVA6oiPv5sz5L552l/luiCUUVN1YK85G5qG4pCCMYyn879mSBMVJUgxIAHjHrGTdsyofsFvvqkQkQV04YhSqgofT86sAEgEHDNW2mSamzd3jCHyPH2ob03i0eXlzsoT2A1qYhnZ58skQ3QxI2w19ytolRPQHoxuMm+Wki21fW11kZDvNpWN8LzPOtwnSvHcfTVUyN1iIT7Eg3HBhqjosO1UEAaLiTOvOzJqtadSRRLKKKCk4gomGgeAFcFVAZhZdy4+LzG5AyBVDfJM11+IC5ov53B8D7MSdGqAyfDf40zvWUP0hCVPFJ9oC/8cZIdYKsPNS14JNzx0vC2HzBqnS/heU8y1vDcEw5JTT8g6X9W2PCxgNA5bv+8CT0tLS2trW21tbU1NTXhcJh++rYb029OG9CRSCREUURoYPv+pjc+CpU45gpizrJf8A2fjiiDSXVEJTIu7MYVQOmZ2H/l9JFrUj+Qaa1ZfyAunPntLDrz20Efc3/aIj5V3iCdouJYgW/eUrvw7viWXxUeXk5Jxi68HBIO2EDOzGvft2BGvLNzwaRJk+jXQ78bIY2LURNC1DT0u0kmk9Ony+PbyLpNiVKGXSlM7N4oNOyLqQMJZVglUvYdgIAxrf+6LvbazgWd3n8gLph/O/Kd7SMdL/T8uLxBOkWFEWFCe4TJT6lHv15IeHkkGbfwsiUcsIHcaKsfWThT7Oo6Z9q0afTr8XiCQ7+8UJrq6ur6+np6+nBLB7/r4JGd+2xuEDaW4UKJ5tmvJHFUTLUDwAMqj3HynHP467q6unL6gbhg/e1c33HnZ4nNe4Y2lzFIp6h2D7xFaBZufIb0fJnFeZaG8ksy7uG5J5yUDfh7S/pCWP/wXJ5jb7pvT2AHBMxuj3Z0dGgWnd9/cS4NXbhqcVMZbeD5R7vo84337Cm7iJHm6VsINySpCRUX68YOT16dKi5/49X2kukX+4iBYop6SYE/EBf0386lHV8pxAb8DdIY1e7Bt3h6ys6PsE0bmYEv5ydYeJKxDc8l4Qi+zGfkO4H1g9lTUEtLi+nrufXWW7WFNWvW8HxGb8xtt92GDGOd161bpy8vPreeWXu8yPEWF2oA1Anowy8nqG3/RCGigpKjpivYowdk3ayUXlLIsWaEL7H+QEzovxfjz8H7SsrCthX/4SEYpzdiG6Q/UbEsJxCGZXBoO8fkawN2SUY7rm0YpmCcwnNJOIIv8xn5zk337S13CPa0t9Q1NjbS1pa+xvjd0KT/9NNPm5zA6g0atVVluIea7/jYFKDUtOxOYgURxUfN8uJX4q6UxkRrwwTTD8SE8feiL3tfqVEtNPgbpI9RcULqQnckbM37521NMowl6WuYEr17eC4JJ1UUKpcHaCUFHWNCMbYGtGXjNsYdrWuMe9HldQ+lFmyzlVXHeCxdykhDQ0MkEsmps4t6g7Zg/c5c4nF677Zhu69x2tf2uC5H8bij7TbGqKzLZxGiSFWtlwZpp3U6ek40rtdWWrfU11gLNaa99I2NezEeTtKdNrN91SVml6M7RVhIqLafqikY/SWPh8v6A8n6K8gPL5+qS5D+RkUwg9CIMYvn9Cuw/QxphFYncDrxz5WydRFbPwtbrNUh6wdnXEO3X/9wF93+zO6OyqYAjJUNPQVrUkYn6BmMTJnCEkI8OgFtCujLJnPe+VncGo/xcNp7N0Xo/vZNb8RlX/0zt93dY9Hf6BlOpSG9cGTaxRbMKCQ1vMR+vIj+86YPY2IyrrTd0ssGjEPiMG1jG5LtZk4i1l2s7yXr0XMN1ftnZRuM98OdYvdOYacYfyBOqcr0c8iJPQPvZH13pjfiHqSPUWHEYJUgOf8xTx6TjKlApP1pdAvTGzElHCOVcaWQns2t56ru57lZexdcHMiWgZEIx3EZk97ly8HjNlfC6O+URq61A3KNMD/cWwleWgMu2PqKrWZiYCrTsJNlWCcnKComPzCdLNuSdRvrBl5ks5JHqIUc2vvhhtgjph+IbVYtJNtSjsZs7rfq/d1Zg/QxKqwwSGaY5FzjS04nQ7a/gkKSjEtRyDbhaATdBvROgqx5P78ida57vbZNumVl9u57vZPAtrdAY8ObA7aRaI0A3b38Lb47YTqKu7kaX8ranmMyWx4mZdNxk8NTqxt2sSxPAjBkLKd+XaccZBLxskseeOw5KEFHxTv9T1/fdaf7D6TAbEt5+fAvc4rKhG2QvkSVumBfJqpEWGVu9h0cfgUek0yuAZsSjpGy2YDJHp3w0jFgldKLQjkF4CXhnhpC61/tv+XzbfoaYyvM2htM1+gXCxm/s9+9fKp3MCPTeXlfdI31tMJ71cX2M7c9ipePxeM36FKzspLom1szZSPPCl5GDmutftvSf1bc9zIpe98sq4jTLsb1Ob2vvEN1kXV5X1l1BqQjLxz82Rc7/8lJXPuxmAoXtqUMp/rGn/Y/1p887CUq06fqEqRfURHEKAkiJ0gILTS9ce+1VmuSMUboHolTeNaEY6ScrQHrKad+7m9dsO7lvtLLtUbuezkpPLOxv6aaX3V5s77G6snGLgHjssYLmweoSNZgvK90X5O1FONF0BYvm+UUSfzI0qbuJ1jeXMQ0/oadlj1u6ZQls66xxXsAWZU9vq/ShOpuEu4H+uP+f60R6q+eeoftq04nsLbrrStfPfwrqu89Kqf1piB9iQojQj0gOYSVWF0tXmkraMLpF+QlyXhfaZtwjJTTBnI9Ew8OT/6h970dI6uXtlzUndtAwS27Yhve7IfBwy5E96+qnf2bcnUPAL7wzCf3f9D752umfnNB+wq/ND/s3fjK4ccLGTVmwpcg9agIbcAmmcQAFgdJRL7NumWuYy3zTjJGPCacQLQGKhH6ye7cd7TcUYxCRj75Cjfufb55S2o6UZbJbyIaoOzQzOhjyi4SfgWptQPEARw7gVF0UT3zd9Zt8kh3JUsyQe8iBsYgw9t+ULvobjac+tlwQno8Dg9+AAQOeqaCVQbJqc6A5CCJ91EPmNPAPFTuuHKmRDaQuvjJj4ssgTGBWhd/71fC1H9nW9YY/9vA/yAgUKTuhKcQVUzZgDSCBfG/NDF3ljuo7GCsEtp+wWfnaym6DXAcExJYSSEIfsNALqiHv8scv4lp+jMOv4W43Uhh4L6jQLAgDFIZRpzLK0sb0Bc4ZkK5A8oO9QBVjstSVJHPXohRdBuoirD1Ndz8Vvbdj+E3DOSIMp459TccQx8M3KYHAApE84DkyAkxdmLZkkn6+qLbQG0V29rIXzd3k6wuf/uDQVURcfq8zrQZx4X4UBUfquH4EMs6jpugbwOrkqok6DOxiAAAAABOEIxoO4B6wNILx3/39ov19cVvDYRZjmOren781YWCklzw+rv9ijRCs7lpM56PhKoaIrWtIbae5e1tQLMyKX5KSgxQG0jN4wfdhgAAAN6gNqDIcdoOMHoAU4q+AZatou15lheOPHbHjNq/n1XFOJ/sP/XBjX85caXtS3pzJj58dNmsj+9eYTOpCFBGSGo+rYQy6Tuk+epyxwIAQA6U6oJRgghOYhWzKOlyCv+17v/gWOatw0sUJWmqHenNmeWdO+688v2i3ZwKyBdCUfhDDyH6Xbf4NmgIAIBiU8JxA1gh9JFtq6/OelSV7nj10245mVE70pozy2d++I9XvAEeEGTEPT/kZpLwBE+D6QEAKDtBHD72te5ffa273EEA+SImyeC7/9J5A9gAAFQGQbQBoKJJymQwNkruJAwAYwGwAcBnMGakAm69BABAiUnZQABvSQ+MVnz5zwYiIAIiPooIdC3GGJwAKAG+/GcDERABEX9FBPo3eABQGnz5zwYiIAIi/ooI2muFSAOAd3z5zwYiIAIiPopAFzEAAMCYpgAbIBgmgAdMqJioiCCY9A8AKod8bEC7hQBBIiFweThwFuoBcZEMJ0gsAT4AABVDPjag3UJAafgc1/ei7wEBFYrmAT396ES/2j7nhnKHAwCAV/KxAe0WAqIwt7pZih3+UyJJZIVY60OCwNRE2OoqLiyk5hl1UqPpIymThEgkhWA4iaxYVJRqB1APaO68ftHKB8sdDgAAXsmrNXDmFgJoxvdxC+7f/YdoHCuq2QciYbapjm9rYvgajuPtpbRTyN4B1B9F1AxYjoEbCFQoCDOxBKbtAPAAAKgs8uobMNxCoEWobe2e43ILgeGhEywbt31JLyMcOamMG9dw9ZKpeQQzysh71v6AD1MEERABkcCKFHKlkKdbCNTXRGRJiSYka+1ILyO0jqtack49lgfzD2bUkNes/cEfpggiIAIigRUpbNyAt1sICCmPIP1RZKodaWWE8S3cRXO5Me4BkfHL6bN08jV9TU6z9gd/mCKIgAiIBFakRMPHGmr47ukO/QNjnlBDV9N5D2BMeoaOhaS92spcZ+0P+DBFEAEREAmsCIwiLjOsUN947vcZoQ6rTG33g9Ft36piYwzM2g8AQKkAGygzTef9QGiYpabvtlnfMod0/yCx454Qz8Ks/QAAlAawgXJSN/tbVRMupx6g5/uGjiuSg//AHH+8nGEBADCWABsoJ7FPf7nzrV8cPKF8+Xs76J+//8m52vrpE0LO114BAAD4CdhAmZk+UaCPcIiRldSfyy6o1tYfOqGWMywAAMYMYAMAAABjGrCBkjLxC1ucXjq0Y0MpIwEAANDItAG4hUDx0Yo/JqgHvP/n+ye0nP46YNZ+AABKRoYNwC0Eis3xly564wPR9iXqAV1TQwzM2g8AQGlJ2YA++Dh9C4GXyh3SKEfvBLbFOmt/RU9ZBSIgAiLBFxGMUxHhKXcxRIkd+mMiiW1vIQAUG9Os/ZU+ZRWIgAiIBF9EME1FhKfei+O4f/fz0Riy3kIAKDamWfsrfcoqEAEREAm+iMBYpiKqm/e9ufO+V8jBAB+p6CmrQAREQCT4InDBKAAAwJgGbAAAAGBMAzYAAAAwpgEbAAAAGNP8f/pIjHYDUDEfAAAAAElFTkSuQmCC?nolink&314x119}}+{{:6394eaa8f8c063979ac0f8a0b3d6d650.png}}
  
 Si le bord est touché la balle dira « perdu » pendant 2s puis le jeu s'arrête. Si le bord est touché la balle dira « perdu » pendant 2s puis le jeu s'arrête.
Ligne 68: Ligne 68:
 Pour rendre le jeu plus compliqué, on peut accélérer la vitesse de chute à chaque rebond. Pour rendre le jeu plus compliqué, on peut accélérer la vitesse de chute à chaque rebond.
  
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?nolink&314x173}}+{{:44c99a9408ce19a1464f004abbbf9575.png}}
  
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?nolink&314x255}}+{{:dd7f43c46c3badd29f1dbff3f50fb5c9.png}}
  
 Pour cela on crée un variable Vitesse. Pour cela on crée un variable Vitesse.
Ligne 76: Ligne 76:
 La vitesse est fixée à -5 au début et à chaque rebond, on soustrait 0,5 pour qu'elle tombe de plus en plus vite. La vitesse est fixée à -5 au début et à chaque rebond, on soustrait 0,5 pour qu'elle tombe de plus en plus vite.
  
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?nolink&314x203}}+{{:229f5ce586ab24c10494c1661124935b.png}}
  
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Ligne 86: Ligne 86:
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-<font inherit/inherit;;inherit;;inherit>Pour la suite, on pourrait aussi</font>+Pour la suite, on pourrait aussi
  
-<font inherit/inherit;;inherit;;inherit>- accélérer la remontée de la balle.</font>+- accélérer la remontée de la balle.
  
-<font inherit/inherit;;inherit;;inherit>- mettre un score qui correspond au nombre de rebond</font>+- mettre un score qui correspond au nombre de rebond
  
-<font inherit/inherit;;inherit;;inherit>...</font>+
  
  
  • le_crabe_jongleur.txt
  • Dernière modification : 2017/12/06 10:13
  • de physix