Challenge Cut - Pavage d'hexagones réguliers

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[/img][br]Le pavage d'hexagones réguliers ci-dessous comporte n hexagones réguliers, chacun de longueur de côté L. 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[/img][br][br][img]data:image/png;base64,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[/img] [b]Créer des curseurs L et n[/b][br][img]data:image/png;base64,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[/img] [b]C[/b][b]onstruire un hexagone régulier de longueur de côté L [/b][br][img]data:image/png;base64,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[/img] [b]Tracer les vecteurs u et v[/b][br][img]data:image/png;base64,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[/img] [b]Créer une liste et des séquences pour réaliser le pavage[/b][br][img]data:image/png;base64,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[/img] [b]Améliorer le pavage (un seul chemin)[br][/b][b][img]data:image/png;base64,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[/img] Mettre les tracés en rouge et enregistrer en ggb et exporter en SVG[/b][table][tr][td]1. Créer L, un curseur "Nombre" en saisissant "L=Curseur(1,5,0.1)" et un curseur n "Entier" en saisissant "n=Curseur(1,30,1)"[br]2. Se remettre en mode souris [icon]/images/ggb/toolbar/mode_move.png[/icon] et déplacer les points (curseurs) sur leur segment afin d'avoir L = 2.5 et n = 1[br]-----[br]3. Placer un point A puis un segment de longueur donnée L.[br]On obtient le segment [AB] de longueur L[br]4. Construire l'hexagone régulier ABCDEF[br]5. Désafficher ABCDEF et tracer les segments : [BC], [CD], [DE], [EF] et [FA]. Les mettre en rouge opacité du tracé 100%[br]-----[br]6. Tracer "u=Vecteur( E, A )" et "v=Vecteur( A, C )"[br]-----[br]7. Créer une liste "L1={Segment(A, B), Segment(B, C), Segment(C, D), Segment(D, E), Segment(E, F), Segment(F, A)}"[br]8. Créer les séquences : "T_u=Séquence(Translation(L1, Vecteur(k*u)), k, 1, n)", "T_v=Séquence(Translation(L1, Vecteur(k*v)), k, 1, n)"[br]9. Créer le pavage "Pavage=Séquence(Translation(T_v, Vecteur(k*u)), k, 1, n)"[br]10. Désafficher la liste et mettre les séquences en rouge opacité du tracé 100 %[br]-----[br]10. Améliorer le pavage de manière à ce qu'aucun segment ne soit superposé.[br]------[br]11. Choisir L et n[br]12. Désafficher les points, les vecteurs et les curseurs[br]12. Ne conserver que la fenêtre "Graphique" et zoomer le plus possible sur la figure. Elle doit apparaître entièrement à l'écran.[br]12. Exporter en ggb puis exporter en SVG[br][br][br][br][br][br][/td][td][img]data:image/png;base64,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[/img][br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIoAAADcCAYAAACvUDmOAAAgAElEQVR4Xu1dd0AUxxf+6L1LU2NDY43YsKBiL4i9a+waY9cYe40aEzUaicaamJ/daGxYELFrrKgxdmOvd/Qu5eD4vV0CSgS5vdvbXWDHP0ScefPmm+/2Zt+8YpBBDXKTEcgHAQOZKDJHNEFAJoomKMl9IBNFJoFGCMhE0QgmuZNMFJkDGiEgE0UjmOROMlFkDmiEgOBEOX78JBITE9GhY3sYGhhopKTcSXwEdCJKZFQUoqKjYUB/ynuUy15NSkoq0tXp7L+NjYxhamrC/nzh4iUcORIEe3t7+p0pxo4ZJT4CsgYaIaATUYaPGAkHewc8ffoUkydPgled2uykO3f9gX/+ecj+XLNmTbT382V/fpuUBCNDI6xavQZWVpb4cvgXGikpdxIfAZ2IMnLUaPgvX46AAweQ+PYtBg8cwK7o2LETePXmNftzBQ8PNGrUMHuliYlvsWbtOjA3B+PGjoGZman4KMga5IuATkQZO24CEWUZdvy+CypVKgYPGshOeObMOShDlezPZcqUQb26XtkEik+IR6eOHTB4yDD4+/8IRweHfJWUO4iPgE5EWbV6LYYPH4bTp84gLS0Nvr5tPrqiNwoFVtMY5jDr5+eHli2aiY+ArIFGCOhEFI1mkDsVCgRkohSKbdT/IngjSlhYGOLiE2BuboaSJUroX3N5BkER0JkozCvvmdNn8eLlC8TGxsHCwgJubm70puMNd/pbboUDAZ2JEhQUjCshIWRIC8QzsqcUK1YMrdu0Ze0n3bp1gYW5eeFAqoivgjNRFEolHj18DCNjI0RFRuHU6dMIIpLcvXsnG0prW3v06dMb3t7eqFSxItJUqiIOM/flq9UZMCUbU9UqVWBjY81dAM8jOBPl0OEjuH37NmxtbfHs2TNcu3oVJ08e/0Ct2rW9UNurDjyreyI1NZVntYuGuJSUFDI5tEX1z6qJvmDORHnx8iWZ5x/BjO5qnr94gbPnzmL79u1IjI/LsZiu3XqgSZMmqFmjBhnj5CcK151mLNcmJiao7vkZ7O3suA7nvT9noryvQVJyMnb9sRsnjp/A9m1bkJ6eeRHo06QpunfvgQ4d2qNM6VK8Ky0LFB4BnYjCqHvn3n166zmDR48e4dWrV7Aj9leuXJl9kjRr1kT4Fckz6gUBnYnCaPXq9Wvcv/eANc0z7gOlypRG1cqV9KKwLFQcBHghijiqy7MKiYBMFCHRLsBzyUQpwJsnpOoyUYREuwDPJROlAG+ekKrLRBES7QI8l0yUArx5QqouE0VItAvwXDJRCvDmCam6TBQh0S7Ac8lEKcCbJ6TqMlGERLsAzyUpoqjJByNNlZYdq6wprozX3X/9cxmXh1By+Gb8OtxcXWFkZKSpOLlfLghIiiiPHj/B/v0BmPT1VxptVmqqCv4/rWA97YyNjTF16mSUKF6cHbt23S9sTDTjwzviy+GScCfUaFES7SQpotx78ACbNm7Gou8X5oDr4ePHCD56jP0dE6vcp3dvNsidyaYQFHQUn/ftgyU/LEOJEsXZn5nWp28/1K5dm/x2G8C7QX2Jwl9w1JIUUe4/+Afbtm3Hgvnf5EDw2fMXOH/+PPs7UxNT+LVvB0sKC8lqEZGR2LDhf+jVqyfrURcbF4dVq9awzlNHg4PZ3zeoX6/g7IoENZUUUe7ev489u/di9qwZOaBifr93zz72d0zcEJMuw9raiv03E8+8Y8dODBjQD870NcO0mNhYPCdyeVb/DJu3bmPzt/Tv11eC8BcclSRFFMZZe8SIUWjVqhVFHJpj4ID+7FdMXo05o3Tq3BnFi5dg44hatGyOyIhI1PD0xLz5C1i3zPj4eIyhhD2flCxZcHZFgppKiijMW8/Vq9cQFxdPmZqM0IDOFh/Ln6KiDAo3bvyN5KRkpFBISNWqlZFA7phMThbG8fvSxcvs71xcXCQIfcFSSVJEKVjQFS1tJU0U5qnwljI5McFmJvT6KzfxEJAkUZhkgRcpMeBrSu/FRBky5xU2c1O9unImSZG4IkmiMGGrN27cwJ/nziEiIgKflPoE9es3oBRfddG0qY9IUBXtaXMlCmP+DgsPZyP/DATMBcuY2R89eowTJ05i187fcwS+ezdsRJGHHdlYXFdXl+yoxIK8fZlho8ZwdnaR/JMyV6JcvHSZffsQOmOjCQWP3bl9ByEhV3D2zOkPONCmjS/qeHnBo7wHVIUg8J0hiorutpismTU8q0ua87kS5e+bt3D9r7/YZMJCNiZx8a1bt+m19iI9VTJN9u+3Dh070TmlPipUKA/mHFPQWwYyoFarUb9ePUoP8qmkl5PnGYXJB8ssQshmaGiIR3Svw9zfbN+2DTdv3sievknTZujSpSsb+O5KdhGhddMXDkyemfevI/Q1j65yJXmYDQwMwl90mL18+RJCyYWgdJmyqFOnDvvJ8/FppOua5fFaICBJojAW18uXr+Al5WJhLK7MJ65cuXKoU7uWFkuUh/CBgCSJkrUwhjCMwc2ODG5yExcBSRNFXGjk2d9HQCaKzAeNEJCJohFM0ukUOmEk1Pf/BugNkd6uuTWmjha9yZp0G4hiX3zJaaxMFE5wids5eu8eJC2dBrOhUxifUCIKR6YQudKfPkZa4HY47giGeekyGi9IJorGUInbMZ0O9aFtvGDa+0sUGz1OJ2UUPdvDwNIKbht3aixHJorGUInbMXzRQqiO/gG34BAYUlpRXdrbf/5BzCA/WC/aAFsfzS5ZZaLogrhAY5OpzkBUrxawnPsz7Nt8vCaSpiqFzpwK9ZXTcD92WaMhMlE0gkncTsohfZCREAf3XYd5UyQtJhZh7cnV9IspcBo4OF+5MlHyhUjcDnEUppIweRDsfzsIy0r8pmSN3LIJKesWweXQBRhTEdGPNZko4vIg39kVrevDsE5juH73Q759temgqXyZKNqgK9CYyK2bkbLmu8xPvIOjXmbV9IklE0Uv8OsuNI2KZIX51YPZsMlwGjREd4EfkaAc3BsZiQl0BjqUZy+ZKHrdAu2Fh82ahvTLpzR+K9F+JiD5xXNE9W4Jq7mrYNemda6iZKLogrCexiY9fIjoge042Tl0VSXs+2+RFryHiBkCg1xCY2Si6IqwHsYreneEgZk53Dbt0oP03EVmW377jECxUWM/6CQTRbCt0GyimKAgvJ0/jvNdjGbSP94res9uJP04C067T8LMPTPPTFaTicIHwv/KSKFyNFFjBgEpyYAB3e5ybYYGyIh8A+MO/eEyfTbX0bz0V7T1huGnn8F1xTqZKLwgmosQ5cjByHh8F6b9R7HX+Zwb3e6mBvwOpKfBfd+HUQic5XEcoKJYrvCuTclaS29aA4jw8hOFI4IadI+/dAnxE/vD/tcAWFJlUW1bCoXRRnanzRo1G079BmgrRqtxrK/L43twP3j6g/HyV49WkH44SNG2IQyre8F1ib/OEsOXfA/Vgc1kaLtEpnVhCk8mUNRD3KgesP15J6xrfejELhNF520FonZsR/LP8+F88DxMHJ10lqim6vRK8j0xauwH14WLdZaniQBFpxYw+KQc3H7+JdfuMlE0QfEjfdIp6U8oWVBNB05AsWHDdZT2bnj0/n1IWjIF9hsPw/JT/UYRRu/bi6QfpqHYvrMwdXWTicLbLr4nKGzebKSfC4LbsSu8B/QrOjanpHVWcN95UB+qszIzn151YdJ9KJzHTchzHvmJosMWJD15guh+bWC1cD3smjXTQVLuQ7PODVbzVsOO8trpo7HnocCdRPSPe87JRNEBfWW/rqyDs9u2zIyV+mih40cg/daVTNM6z9m3U6hOdWTPZrCcvQL2vr4fVV8mipa7G3vqFBJnDofD1qOwoHBXfbVUStMe0bkh2WboDDRyNK/TKIf1Q0Z0JNz3HMlXrkyUfCH6sAOT10TR0gvGPr5wmbtACwnchkSsWoHUbT/DOYDeqpyduQ3Oo3f8xQuI/3og7DccgCVVvs+vyUTJD6Fc/j9ywy9I2bgcrocvw8jWRgsJ3IaoVSooW9Prco2GcF2+itvgPHqzpvrq9cjus1wjeTJRNILpXScVpVMP79gQ5mPnwLG3cNmwY48GI3HeaNit3QOr6rplZ4ravhXJq77lZPeRicKRKKFTvoL69lW4B57jOFL37opeHejCMQnu+49rLUwVxRC9EUUbToLT4KEayylSRIk5fAhJPy+iuF0tavcwSQ/VaciICYWN/zbYUIZKoVvW67iBNVl/Tc21CCml2+m4KIoStIUbEZ1LIsciQ5R0Sn0e2q4+jGo2gnEtqrRBGS85NSJKBp0VUjf5w7QXhXWOzds4xUkuh84xR4/i7YIJ9AY0jhybtIg9ZmKV6YbasmFjWFSowGFm8pqgEzzHSGdO8iXTOWzhPKSdCEDxk9d10on1jF+9AE47ybnnk090ksVlsJqyeLMW1E4D4DxxEpehvPQtEkTJirW1mr8Gdi1b6gwcEwtjUKo83H7dqrMsTQWE/7gUqoDNFHt8FYZU3EroJmmiMAmRs5o2NQHZhMpkzQxnDqAvn8B9RwAv+GbFwtgs2wSbBt68yPyYkCwfFcvpy2BPSZnFaJIkSmpqGvYHHKBsznTopDOkOX0ft2jZFBaUE1/TFhgYjLiEBJjQpZpdbCQaNfOBeQn+avaw8cCvn8P96AVNVdK6n3LEIGSEvhbF6y1LaUkSJZoCqI8fO4Vu3Tuxqb+ZOj7M31za7r0H0bRJQyR8PRpXy32GioMG4LNS/BElK8OA+Zi5cKT6hfpq8VeuIH7C57Bbvw9W1arpa5p85UqSKG+pUNOWLTsoR3wxqNPVKFGyONUE9Mp3Me93OHjqT9R4cBNGZPpO8t+KR7GJaNO8MScZ+XVmc5Yc2qpXTzRFu0YwrFILrktX5KeOXv9fkkSJoXDKUyfPwM+vLZunzNSMe+KYQ2cvonZwAMw8a0Lh7QPl/Qdo0aIpr2BmxcIYN+8Ml3k5K6vyMVHUrt+R/NPczDuef+sl8iFXGxmSJEpCQiJ27tqL6p9VI6MQYESRa1WrVOJUOHtn4DE4kze7qaMDXrx4iebNfdhC2Xw3NhZm2XQ4bAmCBZWo46ul0/kq1LcuazMpNnwEX2K1liNJojCruXX7LltbkKkwakLFFDyrV9OYKG/v3sW9dWuQ1LUXjC0tUb5saSqUrbsva14oK9rTk8rWHu7b92u9Ef8dGLZgLtJOHYL7iaucLKi8KfAfQZIlii4LVvRoB2IXrxv3MX0SqBJJ3OiesFqwFnYtWuiiOjs2+dlTRPVtzZs8nRUiAZIhyqlTZ3CEqmpYW1ujf//PUbZMaU7ru3P3HnZSbeTkN2/Q8tIRND3yJ0zd3DnJ0KWzcuxwqO/QZeGJazo/AZT9uyGDbEB8PqF0WRszVhJEOXnyNOZ+M5/qBpZHYkI8nV9VWLd5I1yINJq0J1Qke+SgYbC3c4Ix2VwUYQosW7YENatpH4ilybzv90kNVSKiiw9MB03U6UyR7Tm3+Qgsypfnqobe+kuCKNNnzMbrV2Fwc3OFMR1cb96/g76WRmhFVbEy0lQfXbyBsQl2UiWOEya2qETlWpg6Pk+p0HZdL09MmijsxV3E+rVI3bgMBg4U4M3R7sMukuxFGdEUe+zbFy6z5+lt07URLAmiLFq8FJev30QV+gQxd5RXroZgco+OaFCZngj53fISsQIpnPO34+dQp2Yt9rF/48F9dPVrhaGDB2mDidZjQqd9DfXNyzDp0l87GbR2AyqXZ9+1hyCec1yUlARRntFXx1c9+0Dt6IwkijNp0KAuZs2bA02tJwlUl2/mpKm4c/cBvSNlwCUhBv5HDsPZ3p4LFjr1TbhGFeDH9ubFA00nRfQ0WO9EYYxnr169/vfJmsEeUq2trXIsJ/H2bSjXrcTMhDTUqloVUyZN5LxcdYYaZ85dQHKoApWXz4LDQnoD0UOsTV6KMa/IhuUrw9V/DWfdC8IAvRPl9Ok/EUYhByVKlmDN8dU+qwyH/3zSlaOHwWb4WCw7dhK1KlVE+/b0eqtDy/I90UcsTG5qRe3+A8lEzmL7zsGU6h0WxiYIURgXgfLly1KNX5MPDF9MjK3q2hW4LPgeM2bORm0qB9etaxedsGa92dqSVbPvqI/Gwjx4+AhvXirgWtwVVSppF9+bndKq70iaa4xOekt5sN6JcvbseTx5+gwuFI9ibWWFRj4UJvDvGwGTIjNi/BdwWLCU9RbjiygM4FF/7GI/5XnFwly8GILQ0FCUKl0Kj4gwbM3COjU471XY9wuQdmwf3IMp9jiXJHmcBUp0gN6JcuLEGfZrp1LFD20C4Sv8YcA8Zf6NgOOTKAzeCr8mMKxQlc4Nq3PA/5YOzAcPHkGvnhQSSo1xY4iOioaTE7ekv9lpN7+htJutc0+7KdF956yW3oly8VIIHBwcPiBK0tMniJ0/A86rfoMR3ccwjW+iJFy9irhxfT54E2EuHYODT6JrVwp/+Lcx5OFaf1iTRL6cd0SiA/ROFObTyrT/Oh6FTp0Is8bNYN/+3WbxTRRmXuWooeSJ9gzuASdybMHhw8FwoJvlSpXK4+bfd9iLx4be5J2vYYv7808kTBkM+/8dgmXFihqOKrjd9E6U3KCJO3cOSX9s/SDzIEOUOnVqo1PHDmQTuce6Gdx78ADFnJzgrKU/RqpSgYiuTWAxdQkcOnXOVod5qpw7ewEJdPBlbpa9iSRmHJyWFa3rwdCrCWVEWlJwd5+D5qIQhfEBtRn5Faw8PXOoyhClHgVWtWjRHFOnTceqn1dg3vxv0ZzsIY0bN+SwrJxdw/1/hGrf/8iD/RovHuxcypdorbTEBgpGlKCgYFwKuQbTJ4/Qo6IHKkyb8QEU7xNl3vwF+GHJIixdtpwstfXpa6GB1tAx1wLXW9RHgFMpGHjWQgufxvDxaaSVvOyCSMOnfpBiUyuBBWSQIEQ5cOAQlixZBg+PioiMCodLSXf4U6YfW5ucmQCyiOLr2xaDhw7F2DFjMH/BAsydM4eeNNx8Zt/HPzQiAqPHTGCvjazMLfDi2WN8u+Q7+BABubbQmVOgDjlDr8OalVjjKl+q/QUhyqjR46FKzYA9pcJkjG7X/7qGWQR4o0Y5v07eP8weOhSIvyilpaOjIzp2bI9PSmrvQX/8+En4r1yD6lWrIS0tHaF0LnE4fxxTPXKm8c53k+iaIEP5BNZL/gfbRto9kfKdQ6IdBCHKlKkz8PKFAmXLloGaru2uXr+KpYu/RQ1yI3i/cXnryQoOywoMS0lJzfUw+uLlS/Lo34ZjJ86ikXdD1iHo3rNnqJ6WgNEcPftBscdGZT3g2LOXRLdTf2oJQpSbt25hOuV2V2cYIlH5Gu06+GHaN3NyPaNoasKPjYvDypWr6Mk0HczTJ5nyz3fv1hXx8Qm4T29Kd+/dw+1bt3H//j0k01PEgZy04xJT2CyLVpamWPbzTyjjLpwHnP62UBjJghCFWYpCqSQ/k+uwUb5B1cf34fr9Up2IwgxevGQpvBs0wKnTp9G3bx+U9yjHXkAO/3IEwimvO+MEZWRqhikTJ6LG8UO4VbsBUuwcaExdOOqp9Jow2yb8LIIRJcfhks4npl4N4NA55+Ufl68eRh5jY5kxfQa9Ovtg4lfjWVP8YXq6rF6zhgxoGWRpNcfoSZNR5d4dqMOiKAvAZOERLiQzikIUJhwzZvZkOK/4NYcnV5bBrWuXTMPYrp3J8KxpjIqfGucJ97jxX5Ezdj8wZ5W169YhmaIMe/XsQQ5QHnSksEXJ8sXgePMoKnbzprzy3O5yCske87IMUYjCaB6x5mdKTJPGZktm7ByMC+Os2XPhVacOOnXqgOfP07F+bQo8axiiZ6+8g9OZm+ktW7bi+vVr6NylC3p27wYruqUODk5F3bomiL9yGdeSasK3kxko9YzctERANKIwPiPhY4bCfv4SqN2KY+Vyf1ylSzwzczPa7A4wNemAMuWM6ECaBp8mpuSmkLNQEnNo/X3nTgQGBpIPSx0MHNg/xyt0QEAKrGwM8PbBQ5iUKAPfjjm96rTEq8gOE40oDOIxhw4i5cJZOFPx52lTpyMk5AoZxVQYS2mvXj73pWt/A/IVUaNZC2MKCX2XPCYwMAibt2xhbSxDhw5B7Vo1P9jAwKAUeFi9gaXHJ7h/V40qVYxRorgWVbmKLDVyLlxUojCqMIFT1kNGIkgZhpWLF8HV1YYMbIvIyckDXsxXR7wa58+pMHSYBW7euon16zewbzYDBgxAe7+803IfOEJEMX8DGw8X3PjLGDVqGaPUJ1ok+ZOJwiIgOlES//4bCf9bB+WX4zBh7DhUrlgWw4YuRenSVvREyXwChITE4djxTbh8+RjateuA3r17wc7WNs8tZDznbpxVItamDBhqlCSClPeQSaIL50UnCqM8U3PXyM0NYy5fRL3KVTFhfKYXPuNMtHvPXpw9E4xSlDPt88/7waNc2XzXG7F6BQztrSnBjX4rkOerSCHqIAmipMVE4uQXA/CNkjIPlC+N+d98iZcvw7D+l1/JLG+GwYMG5nt7fI+iC/cF/In0xCQ0fnQGjSkRn5GlfIDli6uSIMr5KxcwdsQ1FHfuTqb4WETHr0CF6tH0FTMUHdq0ZL8+PtaevnmOr0eTI5RLVxibGOHpq4P4bmErugTULRU4XyAXBjmSIMrkyStx7XJPuLhYU9Ic4NGz6xiRMRq+lLMs423ix8NKydC256kCN+psRsVSpVmbzNNnCnxa8RS+mjCsMOyRJNYgCaIsoKi+o0faoFRxFyZOG4+ensA8n6PwKkGpL/LLl0yGuiP3/0Fg8gB4eXqxseF/33+IRvX/xhdDtYwBlsTWSEsJSRDlybN/MKztYiRY9ERaehyatnyBxT9+rXHscVx6EmaM96c4naowzKAMTRH7sXTPQrg55V5IUVpbUDC0kQRRmCqZYUum4va4BbB3LUbGtcbktcLN4J6UHE+3yOeRRAHvNdYvhPPSTbBtqL2fbcHYPuG0FJ0o2Unt+o1FsS9H8rLysLkzkX4+GO7HQ3iRJwuRgMEtO6kdUw6Wp+KKbC3idhR+MWQinIbIB1o+iC7qE0WfSe2itm+jKlcLOFW54gPQwipDVKIoB3Sn1Ftpektqx7VuXmHdZD7WJRpR4sh9MWEGZTLQY1K7+IsXqRLnANj/GgDLKsIl/uNjY6QmQzSiMOVgjRq0ZPOi6LNxqe2rTz0KumxRiBL5vw1I2bAULlQO1tgu71tgPsDNrhY+6yfYt9MtkxMf+hRUGYITJS06CmHtvWE2aiacPhfGchpOUYmqwN/hdoyqZ1EAmty4IyA4UdgUm39dFKQgUhYcbD0+KjBt2mOoKEUjuW+L9EYIShSmmEHMsE4QqsTa+3BHB+xHEll/nXafgpk7x1BS6e2b4BoJRhTmVlfZpRUMnN3h9ssWwRfKTKjo3BIGLsXhtn6zKPMX5EkFIwoDknLUEAryptp4e48Kjhljr1H6esOosS9c5kgrfbjgYGgxoaBEUVH6ifBOjWA+fp7ggd7hPy2Hau9vcAu6AkMLCy2gKtpDBCUKA3UEFVxK3boSrkeuwEjD6hm6blGK4g0iu1GV06k/UHquTrqKK5LjBScKk3ZC0coLxs07wmXWN4KAnlfCP0EmLySTCE4UBrfY48eROGckHLcHw5xKp+iz5ZVCVJ9zFkbZohCFfQPp04mSEZvCbfMfesVV4ecDw08/g+vyVXqdp7ALF40oSQ8fInpgO1gv2gBbHx+94JxVzMB5/58woRTrctMeAdGIwqgcNns60i+dgDs5LfHdNC2cwPe8hVWeqERhQj/D/MgTbdhkOA3iN6pP6FIshZUgWesSlSiMEpFbNyNlzXdUtv4CjHlKl5X8/Bmi+rSCVREoZiAUQUUnCnuwbdMAhrUa5prXTRsglAN7IiM5Ce47D2ozXB6TCwKSIEr8hfOInzQI9r8dhGWlSjptFJNnP2HqEDhsCoRFhQo6yZIHv0NAEkRh1FEO7YuM+Fi47zqs0/4oWtf/t5jBYp3kyINzIiAZorAFprs1g4GtE2BCwV/5hZL+dyeZWNKkRGSkJsPtyEX5PodnpkuGKG/v3EHMl91h3IwyQmqZriIjOpJet4/B6fejMCtegmeoirY4yRBF0bE5DEqXh9vK9TrtiKJHOxjY2MHttx06yZEHS/Crh4k9TvphWmY5WFdXnfbo7f37iBnSAdY/bJRjj3VCUmJEYcvBMqVne36BYmPG87K00OmToL5+nvxyL/IiTxYigdjj8MXfQRW0i8z4V3krB5vt6T9yBpz6DZD3mQcERD2jpFCJlMhezWE5ZyXs27blYTnvRERu/A0pv/4gSOwQr4pLVJioRFEO/RwZsVFw331EL/AoWtWDUb1mcPl2kV7kFyWhohEl2xq74QAsK1fWC+ZxZ88iYdpQ2UrLA7qiEUXRxhuGNerDdfGPPCwjbxHKAT2oOEMq3HcE6HWewi5cFKJEbtuClNULeb0xzmujsm+S562GXatWhX0/9bY+wYmiTx+UvFAK+/YbpJ08QG9WIbxlddLbjkhUsOBEESO/WmaeuHow7TeGtzxxEt1PvaklKFGy/WS//xW2TZrobVG5CY76YxeS/eeQ9fcsTF1cBJ27MEwmKFEU3XxhYGcv2j0Me59UsizcVm8oDHsn6BoEJQprN4mP0dnnRBuE2CD5thR77NVEtqtoAaCgRGF9Trr4wGLK4g8qlGqhO6chEWtWIXXHGrhS7LGRpSWnsXJnEe56Ilb6I/WPX+F2NEQw56JUqhgW0aUxLCYuhEO37vK+a4GAoE8URj81la1XtqoDk3a94TxluhYqcx8SOmEU1A/vwP3wGe6D5REsAoIThZk05sgRvF0wDk67KPtRyZJ63YrEmzcRO6IbbFf+DuvatfU6V2EWLgpRGEDZNyAqWO22YZte8VV0apH5prPqV73OU9iFi0YUIfK5RQcEIGnxZBTbewambu6FfS/1uj7RiMKsKnTqRKj/vgT3oAu8L1JNhdIJ/dYAAASaSURBVCuV5Dln0nUInMd/xbv8oiZQVKKooiIR3qEhzEfPooqi/XjFPvyHRVAd3iHnluUJVVGJwqwhM4v1MvJEu8RbFuvsbNUz/WHv58cTVEVbjOhEYQ+2TF5871Zwmf8dL7uh/KI/MqLC4b4niBd5shCRXo//C3x2pY0tQbDw8NBpX+IvXUL8xP6w/2U/LKtW1UmWPPgdApJ4ojDq8FW7R9G2IQyre8F1ib+8zzwiIBmipLx+TR75lFm6RHkYMCGlajW3ZVKZuYyYKGREKuB6+IJgqUm5KVlwe0uGKKyvyqAOMKxUCzAz1w7RuBioXzyE856Tcs427RDMc5RkiKLo2oby5LvBbd0mnZaoYPLtu5aA29qNOsmRB+dEQBJEiTl0EG+/o4qiu0/rnIUg8fZtxA7vAhv/bbCpW1feb54QEJ0o7G1yy9ow6dQfzhMn87Ks0K/HQn3vL7gH/smLPFmIBF6Pw5cvg2r/JvJPoWIG5lqeTf6zk6pIsvh29P63OENveZ95QEDUJ0p2MYNpS+HQsSMPy3knImL9WqRuWSFocQZeFyAxYaISha3f8+YF3Pcf5x0WxkdW0bIOjJu2h8tsuT6PrgCLRpSEkBDEje8Lu/X7YFWtmq7ryHV87IkTSJw9QpDiDHpZgISEikYUoYoZKPp2ZvOuuG3eLSHYC54qohAlMxhrNoQoZpD06BGiB/jC+rtfYNu0acHbIYloLDhRMosZUGnZfmMFC+8MmzMD6ReOwf14iERgL3hqCE4UMQLGxQiML3hU+LjGghIl+dlTRPVtDav5a2DXsqWgWEZt34pkSrXhHEC1e5wo6bHcOCEgGFHYkE6m6pepmd6rfuWFgMKvCQwrVIGr/xpOIMmdBbTMMkQJZapepKngvn2/KNizviqe9fSe5UmUxel5UsGeKMw6WJ+THs1gOfNH8mVtr+el5RQfueEXpGxcTlme+PPNFXQBIk8mKFGYtYYvWwLVwW2ZscdmpoIsP9vbf8wcOPbpK8ichW0SwYmiTk6Gso0XTLoMhvOEiYLgGTplAtQ3r+glfkiQBUhgEsGJwqxZyAi+dxGJm2HToIEEIC+YKohCFAYqNia4RGnKfvSbXpFTdGsLA0dnuP2yRa/zFHbhohFFiCwDMYGBePvteEGyJshE0SMCoV+NhvqfW5S35Czvs2TnYfHrA+fJ03iXX9QEivZEYYBWhYcjvHMjmE9YAMcePXnFPvyn5VDt+S3Tc87CglfZRVGYqERhAI9Yuxqp21Zl5lazongeHpqYueJ4UF+SIkQnCuuJ1qI2jFt0gsvMubyApBw9DBmvnsI94AQv8mQhAprwPwZ27LFjSJw7Co47jsG8dBmd9iXh2jXEje0NuzW7YeXpqZMsefA7BER/omSpoujdkZcLw8yLv6p08bda3mceEZAMUbLSnxtWqAlY22pV9zgjIpS+ciikdP85OaSUR5IwoiRDFEaZqF07obpyXvslUpFss+ZtYe/rq70MeWSuCEiKKPIeSRcBmSjS3RtJaSYTRVLbIV1lZKJId28kpZlMFElth3SVkYki3b2RlGYyUSS1HdJV5v/jpbVOwX/vpAAAAABJRU5ErkJggg==[/img][img]data:image/png;base64,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[/img][br][/td][/tr][/table]
Pour Challenge Cut - Pliage Fractale de cubes

Information: Challenge Cut - Pavage d'hexagones réguliers