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cFs4mSO/x3CAjougRXFGQRe1MOWGkA7I/dryaa4drIVtwyAXjNoEK2cRRD1SMDKy67e34WUsAtfWNh7zY8LKgpZQ6Nhak7fUVllOSOIbu4BopgmWj0AEP3u43q8y0g1zUgUZZlxDiPUoj1lyRBDOzfNhDyrWfmzDPn/Af7Z5mWksfvvAqL1BNGx04BoKkG07BQQrdpnxwVFwD0L+pZLTxCdFwdEb/QA0fZGO376fgsumZKjOBASRJQhv6WZ9awqpp2TgEnhDQajTlA32NMZVlh90A4bPbpfXz8tMT0wWE30AjXRyoqTQSSa6FUuL/laJ/7t4t6eRMJPdMqBMRCtnHVCE0VBpCVoHZhk6V8T/c/HDXjjkBsTGPmV9MZ4ah2Jm8jMjXlqh1ocONwlpd7R2RsM+GHRRbCgLEuxiWTEQFTTRE20Mr5hPa00PogYeE4IRLOpic5jpD6mieR5Dre50RNEG2u68MuPurBydhbSTPTmut1hPTXP/qYuNDAxJ/m6gQ6JlTV4dEj1t+Lhq6ckfPqgNJGA6NbZvTXRKwccyIEL/4+xhqEaAqK3qIluqTh1OdPi5X39g+iNg634/Q43ZhbqcQmTmiJwr5Iv0+Ngs422kJtFAmZ4xGjyddEWiMZIOhkxNvJDfGZx6XHD2sJz3mVcqU8QPb8X08blc3lOg1tJe0SXsxf32pEoiOaML8SSHiASDV9FEL1OUyG2nEnlzEMbjsGjt+LKyQyOdi9n8nwv72rCkboOFOT0Dob2/CY9si0nfSqLNY2NNhjwPTfx6PUZgUiMsRNpDy5nBFH2MIHo1h4gimmiVf2AqIVpkH9lvKc4LxcXlDGaq0SFo6mAarrIfzvkQp7Rh4WlEj7Q4rqpkq2PaqInttZha7set85MO25YC/DeI4iq+9JEBNF0gkjSNYp31g2iv+y244pxWtx5Gs9MnusOGtZiE8XOl+cQEB3tcGM1Qw6P3jAZE7rzWxKpPuoxY+XMdBrW0Si1PN+bVVKJ04lf0E0fqTFoEP2fOZmKtyJGaexlV+23DzmIntxWj00tBtwxSz6mzOwTCVOZ4adbzio5g7+9tha3zstnNpzpju6KXIkxvbavA5GAD/95+fi4rW2eoIv/UbsOt3EZjbr4EchMf+eoHUcb+1jOCKIZZQW48LgmigZfX6u0o8jgIc/q9Br67pf24dzJxZidb2YCtzt9QXBvb3Bh+9Fm/JxLTGFaNIj6/bePoEuXgZuZhZfJEQPRmoM2hBh5fuS604Po95TrhnqyFNwnuOsa0nlEE391cQFpK4mlruS+gwbRHXOjIIoZomJkr6ImytcwFH/R+CGbBJJ9f2RLGxaQNjszz0yBRZOV4uI/v5f0WMaJvrY0PintEL2aB9kfaeW55bSDBESMD/GjNNg8eH5bI9d9usx9qP1ff0hN1KrDXXzPWJxIQLTuiK1fEK1gzk+Ws+jk0uJYpxsv7WjF1dPS8MVF8Y3rt6ra8OZRH26anc98XeB49Fk8r7/sdeGy0jCfhdZ591h/pB1rDntwA70oP/lLYrXJux1kyOSDo524b2E2FvRBW6lhyOA/NjahvCgH+jDPjdlUBNFhWwRWfwf+++reaZ2+PuqgQXRnN4hiaQ/JSD+7kySxgAt3LRhYybRSbU2jbiK5M/HIX/cyl5aWlY0bpmUqEWcZAqI/bG9HAfNAd83LixswjIHotsXlKKNrHMva13W5CaJmfGVJHq5g3qnnkJTHjzfU4yi1WDHPWTm3sJu8xqQoQfT20SiI4kasqYlmUhNd1ANESnSdvzYc7cKOWjeuYAT8Ev58ao8E7loGIx/f0oob5xVjQiaDot1pD8kHSlD12U/asHKqGVdMPvlZb352F66YU44K5t1ioBVuFJURg4ZH8NSnZtBRiKWoT7zlU1yqG7TZuKLMwEkZdRrENBGW5Ys7juGHF43DrIIogS6RMXAQka/zQqUXn56XqazBMU1k4BKxjZHQ9yo7yNLTR+vwExxKBNpoxgPnpmNZnOLFL62pRGFeDq5mrZuTKQG5tHhWH7B5xAfVTkRCPiwdn8E0gRZmuqk3Tsli1tuEgwTCN9+swcr5BUqQzkctJrklsSFe3Mn8HDk1n1mUj6l5qahnbOUAY1w7mPAMGtK4pBg4ky1MB3TnsnhPK9/3b4e6cKCuhQnYKSjg0iI5sdi4kyCaVV6AS5i4dR3nQUVpKimc5W+yZ9Mn9T72rnTxeaNFmqIF1h/swORxebhxVrbybop73h0h39vpQ2V1M3561cmaIcjzHtl0DEc8RtzC8Mfx83hqhtmIF3Y0IIXd6dLSrShL1eBTswrwBLVrlzdC9oADty0sYwUNOVJijkhogF7eNr77G58cwx9vm80cXqKxvsEsZ90guvsUECnagR9WiGEC7kQxJOd0MfgnNsrXluTGBdE9qw4gIzsbK6cLTSMa14mlFLpIsbD5IviwIaDEdewUUiyLX8uE47fXVjG9YcWdBJJ8MPlAolG213Zga70bbnJt3C4Pgc84UW4GtJEgNYkV80qzCCqHItwYb0lA9NreJnxS3YGpBZmMfmsITjOm5JHHQ0B9560qVFATXTox4ziI5FzFoOeNs/hx68h02Ei7ykuWgOS6JNmapiFNZFaukjaKxXzEbtOTd/3M9kbcU5HO4ofelcFHyAv/1tu1uG5OETvPGeFiMjWWhLXzvdZVexgX06GzkzRZBk/T0hhcpCd6MYO7haSFeLpNAwsnSp3NhdcPB3B+QYi5vSKFCZnoGLQm+sz8LCWoFYtRxLLoAooB3F/J97QSeE9ubcTXubwsiyMs4S4/SVrpNGadb5olhDJqE84ghVPd7auaONMbyJ956sMGGrBFWNjNbHyGGet3GjX4pzkZisr282MqPGqeJ63+DjMlIi60pETm8fqFqSlodLix9gDJWqROfHrROCUfKGaDAqJ9zdh1rAPnFGWijTRXE2muwo/2O9rZg8mBRUwlXDW94DiIJBL88q4GtDh8DBeUkSjPpYdLMhlFx7+RyEs0izI5eLxorWAkhFfpPQacnfjRZRMJ/PiaQTrz/oI24/Wz8jCJdl+QchHZyPvJvQWYLVyi97d5KRMLrx0FauwYmVA1pMS8RE/XiAB+eGHR8aj4sIPoswtyukHUd6ePRB7CwJdsY87tqY/6BpFc52VqgD9st2FqkZWBznxyh7VwM+Iai8waKfhGgugPWxvwH5cWY2Z+Gkn+Tjy3ux0HOskf4pxcwYLLReOy4eF5sa4lcn8xSJXkMb9mvd2FZ3e0oMMWRg7p1F9ZUg4/PUIBUSoF/lfyjSTT/avrpqPDxaWGdsQRGrN1JH/trOvEYtotV5HY5eRyJiudaM5fbTwMl1vDUIMFF03KwMQsi5KSEA0Vm3CiQXSM3gtxvoY225Y6Fw6yP8E3WBV8fvnp+xN89bVKtIUzkaX34JY5+chOMSn5wWDMkxViPieQyCtG05EJJM8oxLe/U2NFaMv+5JIykvZOH1+K900HrIleInNQqBl3z7Yy7xKleZ7JiNJaA/gjDd2+NFHs+muokX5PjTSR9kMal5KFRSbkkn8jM0uA0MjZ/ocPjjFbnkcXGdjdFmLrYzOC7i7Y6PHYWDF7NZcNUf0xg1KuLR/uQLufWimAFiYmOxj2X1mRhzdp/6yYWkjCu1mxpxSb6IgdVeQTnWpYt/Ad7iNbYP74AhrAmYomisWJ/uejZhSbQ2gk87LTo8UEarFFRSkE0wnDVjSHkO231HtIGaFdxoj5Z2mvJcLtEU2+rtqO55jaKSkqQpYpghnZOkwiM1O82VOHvO9uEsd3NLhR32JHIQlt/7q8WLEjBzMGDKL3j3Xh0a0dSGGVa4SlLgnzPvp8umjZdTBiwJfPMWJ5nOWs56mr9zfjvWO0f7wufnA/0jPzEWC8J+BjjRWbrXtZ0VCSl4WcrFzoPO1YUGrBhTRixcv55ZZ6ao4Ak5NMtEpj9u6h53LkcbSxv6QOBqMRn2dVh9BD7nphHw0o0nZZbRJ1g8XVYn7N1Yw/3dI77SHHzxEQsSZPQCRcBvmEv/2oDWRd4FYC+GNSUTce86K5yw5rRt7x5xAjQOwXH+M2C4vNuJ0gFirvQIaUCz2/twttNjob5kxOjqjhfuqQ9/U7+b5pqaSSpGExtXuWZfD1bgMGkTyQAKneRSOVH28ohtgBeoOBPGErg4KJz4Z3GCuxB7RMWfiwmV6aM2wg50hHtU7jmEvXwpI0xYPqOcQD28n+kRE/ebXdQ0PPcFa2vleY4K3D7dReXJJ61JHp+JyZvORlpFCcOsQ7mzuhUKnklaVClir5hI9uOEJwpmFuvgmXT7JiNlsy72W2fU8Hl5cez6Gj1lxALdlX7CpRWUuY4l3ynkLUZvGG7GRwHrcyiDECEr1uX8cNCkRnetOhPF9m2vO0e7Y3isAimEPXfAXpsaXypUd4CIjmEURX0+5xEHgxTfQL0l9NXK5y2MVEgofnjzMxeTowCuoIv8qAbjemQbSLxX6rmWrxGLNh8rWTyZfO2E7i4foBSSqBgwVE8ydGQeSkDRarO3v843YsLdAoxv4q8ph1KeSAG524mezQ0gEuWQk8xogfMmZBtJEFfq8eYHNR2jcTLV7SWLMGtBQOh6SjICrCNQqITjAbH9/eAUYdGKAtwu4mB16h3eIx5cISaMfts7MxOU750XA833Bdc0yCaB0bYgk/iAXmWFrE7PsMaiIVNFcXEC0giK6VyLoUBHRn8X+1rQPLCiLH+UStzgBDD62oD2TA4O9ik6502kmJpxmGCwyDve6YA9FfGQR8p4aGMQNql08046ppg2t8MFiBne48AdGiyUW4aWoWu+VG0zPiHD3yEZez/BMgkmtIdPn5Xa2odLFmzmdXgDT/lNLv4XjG4bjmmALR3490YM1BBsYYRLueFIiLJ2UPh0wGfc2YYX0NiWIOgiTmnT2xowvLTgGR3ESKDV/e24ZdNjOMASc+w1TS5NyBNQgb9MMO4YljBkQf1dnxAqkfrHDH5eNZoDjt5Iz2EMpk0Je6/bm90KeyDDnEnkM9rqI1ssNHngOfjVPrHuSBTzNaX+XLoI3Uyc4jueRNJx7mGPTDDuGJYwJENUwtPL61mdl1KwnvEVw/U53usWxJ4WCkPKSkVU4MiZpPSdexbXN8LeMk3fWpbU2oD2UhN9KJL55XyIh84ln0IcTDoC6lehBJXfyvNjegU5uD6Wzy+ZmFA+MqDUoqo3CSBAh/s4XNr3TpmJvuwR3zxk5HXNWD6M87mrDLkYqMUBfuW1bMGZpYYeQo4OCMb7mfUeynaD+FNAbSXlKwpGz0Yl4DeRlVg2gng4lPbu+CkUWEXzw3D5NzBpZLGogg1HLsWjZPXVengYX1e19dWsj9ThKviR+td1AtiOy+MH79AZcxTTouyPez+YD6DOnh+GjCz3rs/QY0hDK4rDm5rKl/+VYtiN5kW7z1zWZk0tC897wipDPDPlrDxV5Cwukeqb3apLHCb5kqEbrvPfMy+m23N1pyid1XlSDqcAfxsw118MCAuyrSSOcYPdtgM7ujbSdB7LY5echLHbml5YVdLdhuS8U4XSe+tLSEJBH1DlWC6PX9bewNpEeJzoEHlp95j+rBiF8CgW+w6GBTLZsjkHf9zQtL2Qhr5EDU5PDjYXaD9QQ1+PLiHDaqUm8QUnUgaiVD8FEKzxUx4i6yJ+cXj3xOqZoE+FUsHGjwGhkdD8ES8eEBeoYjqYkE+KvYCW5ruwlTUlz43Lknas4GMymG8xzVgehddhRbW29EoaYLX14Sv0vrcAnExaDfFvb2ebtKehSF2a3EiF0tQVh1QXxtWcmIg6iRnWH/e1OD0jnlK4vzWYCZWE/r4ZJPX9dVFYiE9yweWR37EF43UYsLJ5y8WcxwCUcCmjtJin/3kI3teC0osQRx64xMNJGI/+xeD8wRD74+CiCS933yoyZU+bOwLMeFa6arK1eoSsO6huU7P9/UyI5pEXz7onJWLQyvOWmj5lnP/dQ+JjnerbHAyC6tF7LmTMkMMxkAAApVSURBVPomiicmRvVL7IAymiD6qN6BP+92IM8UwoPLS+L2zx6uyZXodVWliV5l5/mNTTrMzvDj7gGWYif6wj2P20XS/J8Pkq7hJlWj3IrF9AJjDRPkODWAyMP+AT95txY2csnvPTeH+beBl/QMRjYDOUc1IJLKo0c21bGZZSpun6YdEW7NMVbI7m1xsboilfZOb062GkAkH/M5lnx/zCakF7IXxHXs+Kq2oRoQNdl9eHhTPZuQ6/D1pUWkuo480f7Uj6MWEG0lDWbVYSghj/vPT7z51EiBTTUg+rDWjhcP+lFi8uLeJSUjFh0+naDVAqJa2ooPb25ScohfJ4hOLYMaKbCo3jtbw81XPuxitUaGDTezrlwNQy0gkq73v9xcj3q3Fv9M9uM5Rb37bo+mvFSjiZ7+uAm7O9l8fIpRqVhVw1ALiEQWIp9KXzquKPaxrm5kQh+JfgNVgMjH+NBjJJ4d7fQrlA+pEFXDUBOI1uxrx5ZOCxZnuXDjTHUxGlQBoi7Wz///DbVKN/5vrSgd0JYAwwk2NYFIOq2tPuhDRXaY7E7uQjmQ/j3DKSReWxUgknzZjxgLsbJV3A8vK1eFUa2WOFHs++8gQe+pj9lRLduAL5EaMxR7tw4VtlQBoha2XPnRu/VsExcF0UC6dA2VIOJdR02a6AD3InlscyNbEJvpvRaxN5R6aMKqAFF1hwc/39zCXkNafO/iUqXDlxqGmkB0mES1R8h4LOQu2w8wj5eqIq65KkAk7e4eZcu4/BQNvpsEUdz5U8dYkWT0U8nw/Aa5TRmjyPQ89QFVASJpYPnIB9yxmft8ffcisviSmqgXkERGv6AHK5vZPbi8NKmJTpVQAztJ/WRDA1viavGvl46Lu2XVaCxvalrOYjZRKatj719aPKD9yIZbdqrQROKd/fs7tcrs+tEV45OGdZyvvpuMgyekX2WWEV8hiEaqaCARAKoCRO0E0UPr65QGCN+7qIx70w8vjygRwajNxRde0bO77JiWpcHnFxerZqKJnFQBImEWPryxQelnfT8z+Gpp+qSm5Wwtu+6/26jH/CwvK08Gvnd9ohNnMMepAkTS6/m3WxpR2RVm11R2M5UtylUw1ASiv3zSgj2eTKzI42Yxk5O5s7jweIENn7Z3pWB5vpdcYnXkhtQCImlj/Di559Vu7m82Va+aSRb7kKrQRPIw7x3pxFsNRkwx2nGPSspj1AKidjeX+0213BwnzPr8IkxSWU8C1YBISod/xdYqmSYNvnZBqdKYfLSHWkAk7v1vd3BrVL0P36BsZIsFNQ3VgMhLQvrP1teiLaDnhm9ZqjCu1QKitYfa8U6dDnOz/NwCVF1GtWq8s9is+tMO7uDD/oUXFwdx5dTRJ6SrBUSPbKzDMbeBTkcKFo1in+6+tJ9qNJE84I4GB57Z7USuIYBvMV402tl8NYBIavEeZi2egfzq70otnmX0l3lV5s5iDyVbdf+UQUebP4IvLMrlFpKjy3BUA4hWs7vslg4LKqwO3MWN/9Q4VKWJREAvsUn4dnsGZls7cfs5oyu092tsWH2Ee6X5bHiQ9Iv8tJHrCiKycLIv0sNssdMVNuPOCgtr8UZ3Uo2J5UweUjag+/XHbTBoIrj/vAIUkT8zWuNDbv206oCb1fl+bp438l1BNlR34bXDYaSF7XjwgnEKDUSNQ3WaSIT06800JNmOd2Gmi7vxjJ430knudx23P5ctH8qzzCOa9JS2e//1Xi06kIprJ2hUV+HRE8yqBNEe7jz4u22dMHJf1q8vKxpVbTRaM1+qXp/b60amPkD+UDEZDurUQqpz8WMfLJpLa0BNMBOzrHZ8er76m18OJdjsdDAeYUm5kz2try6PqFoLqRZE8mDCKX5iG7fi5s7T0vyyYpQ9taEESX/XemVPC7a0m5HF3t0PXFCi7Jqt5qHK5SwmsJgwsyM23EcillXFKn2oPvJh8s0f556xsofJZxdkcUtR9fZqjL2zqkHU5QmyBr0RTn0GFpBHc6vKeDRDBZzYdWSPjyfYGa01komZFseI9GgaindQNYjkBcXI/uNOO5c14JYZVm5VwM3qz9LxZ0n7cAsKi79DocDmqDA6HU/0qgeRPPTbTECurQnDGPaxK0YWpqi4He9g8f1OVTter/JDE/LjC+xHMF2FHdH6ercxASJ5+Ke5ldMBVxpSuCfYPfNzBrxn/GA/7kicJ+mVl/e72K9Ww/1jjbhk8ugnnwfy3mMGRLLd5dPbmlEfzkFqsI0aKZfxo7G1uVy8D7OtnvGg3TZEDCncJzaEmypGN9UzEPCMCcP61BeS7iG//ZCbxuhzkcqdnO+am4Py7LG785CkVVYfcCHEzQDnZ3pxy9x81RRuDgRMY0YTxV6qlc0fnvmkDa3IRIqfSdo5tJHG4Jbg73BH7dcqHTCkpGFeZgC3cZM8dj0ek2PMgUik3MbSoud2taHWnw6934Zrp6dhiUoqRPpDgTcYwpuVnfh7jRc6nQ7LSw24gU2r1NRvqL93OPXnYxJE8hLS3/kFtubd3aVDMODDsmIjrmbHeTUHJOvY8nj1/g6C34qQx44rJqXgsiljy4gesy5+XzNDMt3vyV4gVU7oLNnI4aYKV04lF0kl7fpizy3PKZ3O3j3qRsCYiVSmM26Yns7nHPnNbwaqZRI5fsxqop4vJ9UQa/Z3opN2ksfexrosC5uHpqtia3DZ13XdYQdqXAbuWBTBzKwQl99s1bQUTAQk/R1zVoBIXtLuDbJ2rQsba1zQW3Oh8XaQ1J6C87jVwmg0Vj/Q6sEWMiO3N3lhSc+FJWjDJZNSlc2BtSppndMfOBL9+VkDotgLH253Y12VDfvaAkhJy0HI2cqdG62YW2hFWaZpWG0m2Za8usuLbdypcX+bH+Z09uPmviELis24aGKG0lvobBxnHYhiH0lasXxY68QnjW5YM3Lh9zhRbI1wDzMTpuaaCSgLAXXmRYDCfjxE4FaRunKw3QeXhjxouuoarx0LRRPSaywjK/JsHmctiOSjhWmDVLHD2LY6Jw6zR3Zn0ASD2QJXZ4vSZHRClom0VyNyrUakGXRIT9ErrrZJp0UKAaZRmt0ANrIJwoiAHZL55wBcgRDqbT4c6fDx9wB83KHVmpEPR3sDStP1qCiyUvuknrRjURJEZ4EE7L4gKmmnHOn04UCTG23UIAIovdGs7GzotrVzx2uNEvCTMuWeWsrGY4MEZIBbIXFHWJgtmQgFfUpoIeT3KMvk5G4NNz0/lUygf6xxVmuivj6l9EPqYGOtShLAGh0BdHL3ayfVjBjnIWqbIMGiMcgSpEE4FISeGwmLLWxkNWWGWa90dMuz6lFK8EzMSkEmbR3zWA03DwHe/yFBFE9uXhK7O5hSEQDJLzuXLK5g4MqGdINeAZGJzdplX7R/NE3TH86SIOpPQsmf9yuBJIj6FVHygP4kkARRfxJK/rxfCSRB1K+Ikgf0J4EkiPqTUPLn/UogCaJ+RZQ8oD8JJEHUn4SSP+9XAkkQ9Sui5AH9SSAJov4klPx5vxJIgqhfESUP6E8C/wse91SnnR2+fwAAAABJRU5ErkJggg==[/img]La pyramide régulière est de hauteur h et sa base est un carré inscrit dans un cercle de rayon r.[br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA8AAAAQCAYAAADJViUEAAACB0lEQVQoU42Tu09TURzHv+eeey/pw0EC0tLBVgSDjyguRhk0aHwMPhInBwZXB1f/ABfiY2EkGMIABhIXAhJFBh8JmlK0iUkjYB/YWkUwbW9LoaX3+Du9TOa28J1O8vt9zu/NBAmkTHEbisLks6YEBDRFgVNTqj4s/CsnhkO/kTJKaFA5me0lv902BbZKZdw760PPoUawoVBKTC8X4G92IbZqgDH76DLBg03u6uffVv7gwUU/2PNwWkwuGRCigtMeBxwatw29Wa7g4488LhzzIfl3A1/jqxY8sZiDxgSGbndAQa26Be6MRXDmcAtcuorJhQTYKMFTiwY4M/HkagDNLt028lqhhPtTy+hu90DjCqbDKxb8ktLmMPF4D/D5Ix7oBE98JnjkS1q8+m5QuiYeXdk98qVOL3RVwYv5Hfh1lLos9gZfO+6lWXOMBalmGXkmmie4gr7LARxw16/5+olWqplj5FPcgmdjeYDggRsd4Ny+2yZNuHc8glsnfdWGDc/twG8TBWQ2NtHldcOpW6v3v4plE3PxLO52+6HSig5+iIE9m0+J4M8ijnpow9aLdaYM7HdqOBdoRKliYuA9wcFUVjycieHmqVb0tDWRodZ2U2VkkvbsVhlPZ5eoT6Q30XX0v0uirWWfdRzWodlK7r6MHElkLFh6LaRzCCUNqNSweocpnWVXHDrHP4lr/vzDui9UAAAAAElFTkSuQmCC[/img] [b]Création des curseurs r et h[/b][br]Créer les curseurs ci-dessous avec l'icône : [size=200][icon]/images/ggb/toolbar/mode_slider.png[/icon][/size][br][table][tr][td]1. Créer r est un curseur "Nombre" pour le rayon de la pyramide[b][br]Nom[/b] r = 1 [b]Intervalle[/b] min 1 max 10 Incrément 0.1[br]2. Se remettre en mode souris [icon]/images/ggb/toolbar/mode_move.png[/icon]et déplacer le point sur le segment[br]3. Créer h est un curseur "Nombre" pour la hauteur de la pyramide[br]Il peut être créé par copier-coller de r (au clavier[b] CTRL[/b]+[b]c [/b]sur le curseur précédent r[b] [/b]puis[b] CTRL[/b]+[b]v[/b]) puis le renommer (clic droit)[br][b]Nom[/b] h = 1 [b]Intervalle[/b] min 1 max 10 Incrément 0.1[br]4. Se remettre en mode souris [icon]/images/ggb/toolbar/mode_move.png[/icon] et déplacer les points (curseurs) sur leurs segments [br]Mettre r = 3 et h = 4[br][br][br][br][br][br][/td][td][img]data:image/png;base64,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[/img][/td][/tr][/table]