Wenn du mit einem Zirkel genau in die Mitte eines Din-A4-Blattes einstichst, kannst du einen Kreis mit dem Radius [math]r=10,5cm[/math] einzeichnen.[br]Wenn du nun zwei Punkte auf dem Kreis wählst, diese mit dem Mittelpunkt verbindest und den zugehörigen Kreissektor herausschneidest (bzw. als Klebelasche verwendest), kannst du einen Kegel basteln.
Erstelle zwei solcher Kegel und ermittle jeweils das Volumen. Vergleiche!
Nimm dir ein Din-A4-Blatt und versuche, den größtmöglichen Kegel zu basteln.
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JgVuvdOL2fDnxE7LyqmG+JhUO5Lk9jCADUET6Iv2OVLXsU8iFi6lQLsUG9PHROxzZpHAGAOsEqbXhjc54mI+kjYkVt39OTvhr2KFaclsYRAKgTfAAfWRrIsQ0vzXkQMfUVC/FBDwQPuBunsQQA6gALR+sq6Wt7TmzDS9JHxGp1CJeq+GdbiBffTGMJANQBPng/b2GdToleg1oH7tB7HxFTVe+jGDHEvdldN40nAFBwfOB+3H3EwjGaOmBDR+tyyh4ipqoPvwr6tL1XT/ufTeMJABQcH7jd3XvdwRYSvhK/pvLSAY+InVut5y+yECeecS9J4wkAFBwfuBu7v7KwB1fVuZq+UyV/OuAREV+28LSvwt/H3c3TmAIABcYH7fru1RZO0lJjHhXz6cS9dLAjIqreR7OBWt/XFP930pgCAAXGQive80sDWNtydBevlpvpYEdElHMsPBwMd+9zN0zjCgAUGB+0J1tI+rHz1qwaAx0RUcaeHooTihsHpjEFAAqMD9oDSoNXh2tw6A4irsomd5k7yL3e7ZLGFQAoKD5gd7BQlKPqXBXyqSuffp0OdEREGQ/o0j/7u59K4woAFBQfsJu491houqEe228aDXoQccXqoUBb97SFT0XAP07jCgAUFB+w73N/bmHvbdy2N77GQEdEjM6w8LSvFt6Put3S2AIABcUH7FlWqeBXkY6m7dJBjogYVedOretrq69ix/FpXAGAguID9pDSwI1rdVTwI+KqnGvhIUFtvO90109jCwAUEB+sO1s4eEdr+RrEar6RDnBExGrVvVPxYrqFh4Yvp7EFAAqID9Zu7v3uUAsdt1SgwxG7iLgqVQekAuCB7lVpbAGAAuKDdV0L7XhVzLfQwlodB+8g4qp8ycKS4IsWtu99PI0vAFBAfLD2sDBFp/V8evAjYkvUjKC2+ephQdv3/jeNLQBQQHywfs7Cnbq26+nOXZX86QBHREydaSFm6AbgIffDaXwBgILhA7Wr28cdZmF6X3fudOZDxFWpvfrq76Fqfs0WHpnGFwAoGBZO3OtllSY9rOsjYkvVfn0lfhUD/9pdL40xAFAwfKAeb+FOXd22aNKDiC1VhXyKGTqaWzFkjzS+AEDBsLBf/0kLT/hao5tdY3AjItbyDQtFfQPcn6XxBQAKhg/UjS0cvhP362sQs66PiC1xqoWHBTXtUbOvrdMYAwAFwwfqjy1svWky1vURseWqo6ceFl6zMMV/ahpfAKBg+ED9YmnAxqYbuntPBzciYi3joV36tbp8fjCNMQBQIHyQfqQ0WIdbqMalDz8itlTNDCrpK/nr4eEbaYwBgILhA/USC1P82rqn6Todo5kObkTEWupBQUuDg91fuuukMQYACoQP0v0t3KXHwhxN9acDGxGxlhOtEjcUR3ZJYwwAFAgLp+6pneYIC1N1aryRDmxExFpqx49O6lxsodnXhWmMAYACYaE732WlAattezo6U5W56eBGRKzlyxae9rXG/7i7WRpnAKBA+CA92MLU3HTj1D1EbJ1x+57W9xVHeqQxBgAKhIUDePpamKpT0tdhGunARkRckXMsxA7tBLrX3SCNMwBQIKzSqEcn7jHFj4itUcd0K+nr6F097e+fxhgAKBA+SD9XGqw6eIcqfkRsrerOp2n+QW5vt0saZwCgIPgAXd+93UIvfjXqaaoxqBERV2R8YFBNUH93xzTOAECB8EH6bQtP+/MsJH568SNiS1VNkE7e0y4gLRWencYYACgQPki3dvtZ5bjdGTUGNiLiilTMUOxQZ89H3H9P4wwAFAQLe/avsnBGtu7Y1XRDd+/pwEZErKWSvdryqsmXZg2PTeMMABQIH6QHlgar7thVjftCjYGNiLgi4/LgMPcOd/00zgBAQfABuqF7n1Xa8rJnHxFb4wQLsUPNvvQA8cU0zgBAgfBB2qM0WNVhS1tw2LOPiK0x9vsY6F6ZxhgAKBA+SLu7j1mloE+9tdNBjYi4IqdYiB0vuk+6/5HGGQAoED5Iz7VwCI+K+SjoQ8TWONrCk/7rFrbvnZHGGAAoED5Id7TQYKO64UY6sBERV+QsC7FDNwA62+PDaZwBgIJgYfueWmmqpaa24DTVGNSIiCtSy4Oq4tdhPKoROjyNMwBQIHyQ7lsarDpEQ9W4OlQjHdiIiCvyVQuJX+29b3XXTeMMABQEC/3473KftZD0dceeDmpExBWpQj5N8U+18ADxhTTOAECB8EH6rdJgVYctTfOr41Y6sBERV6R68avDpzp9/jSNMQBQIHyQfsB9wEIxDv34EbG1TrMQO7Q8+IS7VRpnAKBA+CA93sLTfpOFbTi6AUgHNiJiLdXcS02+mizEkVPSGAMABcIH6cbuQxam9mnWg4itdbaFuiD9uo+7URpnAKBAWKU172sWnvZp1oOILfV5C0n/FQtx5OA0xgBAgfBB+mEL52OPs/C0r3W6dGAjIq7IJgvFwIPdG90uaZwBgALhg/RkC3fpaq2palye9hGxpaqrpx4YXrIQR3ZOYwwAFAgfpF0tHMSjqbq49zYd2IiItdRDwmILZ3noXI/z0xgDAAXDB+ppFg7Q0N5bDWCe9hGxpU638MCgFr16gOiexhgAKBAW1vY1WLXnVoNXR2imAxsRsZbaAaR1fbXn1RT/t9MYAwAFwwfqiaUBu9DC0346sBERV6TaeauSf7h7t7tBGmMAoEBokFro0hf37VPJj4gtVbOESvrq7qmHh33TGAMABcMH6mGlAatpOvbtI2JrVL8PdenT0d0/N7bvARQbH6TruneWBjA9+RFb6xZbjLOddppgX/ziRDvyyKmrdL/9Jtlee71o22zzXPZ70z+vvtS2PcWNiW5/d4c0xgBAwfCBur+Fp32t0ak4Rz2208GN2Dldd91RtuOO4+3rX3/Jzjprll122Ty79dbX7P77F9lTTy2xUaPebhOHDFlujz/+pt1xx0L7yU/m2sknT7cDD5xsn/jE89lrSF9XMdT5Her1oV1A2g30wzS+AEDB8IHaxf2lO9QqLTbTwY3YOdxkk7F2wAGT7ZRTZtjVV8+3Pn0W2fDhb+WS9OjRFceMCY4b19yxY3+7QuPPxN8bjX9m+veNGvWW9e272K6/foGdccbMbGZho42KcGiWZgf1tK/aIHX77JrGGAAoGD5Qv2DhaX+mu9xCm950cCM2phtvPCZL9OefPzt7gk8TbnViryTtvPo5Pf336fOG3XnnwmbefPNrfhPxatlbbnkt++/9+r3pv2dp7s+KxhuEFd0UjBjxlt1990I799zZ9rWvTbauXdt7pk6xQjFjnoUY8q00vgBAAfHB2stCP+04gNPBjdg4rrfeKPvKVyba2We/kiVNPUmnST4+rVcn4aFDl9u9975hP/vZPDv11Bl2zDHTsmn4XXaZYB/72HP2kY+MWSM322ysffrT47N1/6OOmpotKVx77avZjYT+7hXdEKSzA337LrJzznnFdtvthdx7b3sVLxQ3hrm3u+9L4wsAFAwfqNtYKMZRW15N86tNbzq4EevbLl1GZgn10kvn2oABS2sm+urE+vDDi+2aa16100+faYce+lK2xp4m6vZ2u+2ezwoCddPRu/er2exC8xmC/I1Av35L7IIL5tiee76YfQbp57Jm6sZCMUPHdetpf680vgBAAfHB+t8WCnJUnNNUY3Aj1q966lXiqy7AU2JMn+hVUKeCvWOOmWrbbrvmT+/tpQoOjztuWvbadbNSPSOQ3gToM7jkkrm2996qvM9/Vq1XTb607XeA2yuNLQBQQHywbug+bJXDeCbXGNyI9WX37mPtzDNnZcl8Rcl+8OBlWeHe8cdPsx12GJ9LqPWqlhy0BHHDDQuygsTqZYHqmwDdJPToMd0+9KHVrQlQK2/FDD31P+luk8YXACggPli/bmGKboFx9C7WuzvvPMGuuGJ+uQI/TuPHZD9s2PJs+v4b33jJunUbm0uajaZqBtQvQMsCw4eHGoF0JkC1AxdfPCebOUg/zxWrnQR60teR3Yofp6exBQAKioUtfM9auHNXRX86wBGLrfa2H3TQZLvtttfLT7PVyV5V73r6VQJUIkyTY2dRsyCqVdCNz8iRYSYgnQXQZ6g+BSp+TD/n5s6yEDP0cw+6H0pjCwAUEB+sO1m4W9ceXBXoaA9uOsARi+n73z8qm6quns6vTviayj7ppOlZR7w0CXZ2VcOgPgD9+4fiwDgLED/Hxx57M7tRqt0wSEftqop/toX4cWgaWwCgoPiAPddCUY669M2vMcARi6eS0dFHT82q1avX7uMTrPbLawYgTXaYV3v+DztsStaBsPozjLMA2haoGYDm34HO8VDiH+Le4q6bxhYAKCA+WLu6/dwXLUzZ6Z/5IItYJPfff5I9+GBosFOd8LWm37PnPNt11wm55IYtU5+dWgTHWoDqG4B77nnD9tlnklXihQr79LT/+TS2AEBB8QH7rdLA1XacRbkAi1gktSUvruFXJ3wVpv3gB7PapHkOBrUMoGK/WAdQvQRw/fXv2Gc+oxnCZ9yfpHEFAAqMD9pbS0FVd+9qvpEPtogd7ZZbjssq0qvX8JWM1GlPyame9tvXm6ry1w6JcKOlIsk/2sCB79nw4b+zL39ZBcFbpHEFAAqKD9gdrFLUp7W61d3Hi7h2VIe5E0542YYMWZYU7b2dVaWrrW2aqHDtqHbEN974mg0b9jd79tm/+Hew1H72s+vTuAIABcYqnfq0D1eFOvnAi9hRqi1t9bR+rNJXAdruu7+QS0y49j3vvGU2dOh72fcxbNgC69mzWxpXAKCgeGBdz33AwoladOrD4qhqfR2DqyY71dP6ajOrhjtpMsL28bOfnWKDBmmK/0/Z0/7NN1+YxhUAKDAeYPeyMM0/111qdOrDIvipT43PKsebP+W/nVXqa50/TUbYfl5//R9syJD3/EZsufXvP8W/k3XSuAIABcaD7EXuIAtr+3NyARixvT322GnZFjIl/VitrzPqtXUvTULYvn7967Nt6NC/28iRf/CbsSX2858fnsYUACgwHmQ3tuZ79yfkgjBie7nBBqOzE+Wqn/L1z4sumtOpW+sWxW7dxtl9971rw4b9NZvif/DBZ9KYAgAFx4PtNy1M879m7N3HjnSbbZ6zPn3C1H5cy9dTvo6LTRMQdoynnLIwe9ofPVrbJxfZlVfumMYUACg4HnB/7g6z8LSvrXz5gIy4tj3ggMk2aFDYphen9m++ucm23pq1/KK43XYvWP/+2r73bva0/5vf3JzGEwAoOB5wu7n9LbTa1IE8qurPB2XEtaWq9tVlT813qqf2zzxzVi7xYMd6ySVvZdv3xox5y4YMmWs9e3L6HkC94YH3UAvT/Do/W21684EZcW2p9fzevRdUtdz9bfbUf+CBHKZTNHffXY2T3rMRI97JnvZvvPF/03gCAHWAB98r3aHGND+2txtvPCZrvlO9nn/ffW/YDjvQfa+I3nLLH/1p/282duwye+KJCWzfA6hDPPh+2H3SQrMeJX6dp50P0IhtbbduY+3ee5sX8V199fzsv6cJBzveI46YlxX0jRgRtu9dc80BaTwBgDrAA/BBVqnmfyMXnBHXhltt9Zw9/PDiZkV8F144J5dssBh+9KPPWd++fylv37vvvsfTWAIAdYIH4Z7uEAtFfTNzARqxrdU0fv/+S6qS/tt2+ukzc8kGi+P//M/i8va9kSMX2uWXb5fGEgCoAzwIb2Shac9EC9P843NBGrEt/dznXrABA5ZmST9W7p944su5RIPF8ZOfnGhPP63te3/OnvZ//etr01gCAHWCB+L9LEzzL3AX54I0YluqI1zjHn0l/ZEj37LDD5+SSzRYLC+//LfZ9r2xY5fbwIGzrGfPDdJYAgB1ggfjCy305tc0/yu5QI3YVu6443h75pnKk75O2aPffvH90pdmlLbv/TF72v/FL05O4wgA1AkejNd1H7bQk1/T/C/kgjViW7jdds9nx+dWP+mT9Itv165j7Pbb3ylv33v00bFpHAGAOsID8mcsTPPPtnAEbz5gI66p2pr36KNvlgv5tKbP9H59eOyxC0qn7/3exox50665Zs80jgBAHeFBuYf7tLvEnZ8L2Ihr6kYbjbZ77gn79GP1PoV89eGWWz5vjzzyV3v22b9kU/z33HN/GkMAoM7wwPwLd4SFaf6puaCNuCaq9/4NNzQ1a87Dlr368Uc/WpIV9GmGZvjwJuvVa/M0hgBAHeGB+SMWDuV5yUJh39hc4EZcE3/wg1eaJf0LLpidSy5YTD/zmck2YMB75e17t9zSM40hAFBneGDe18L6fpPRrQ/bWh2uE0/ZU9Lv1Wt+Lrlgcb3mmt+XTt9bbk8/Pc169lw/jSEAUGd4cD7bHWhs48O2dtttn7PBg5eVk77W+Om9Xz8eeOCsUj/+sH3vuuuOSeMHANQZHpy7uH0sHMaj9f0Xc8EbcXXccMPR1qfPovK2vYEDl9knPvF8LrlgMd1kk7F2991/Lvfjf+ihYWn8AIA6xAP0xy1M86sv/3J3VC6AI66OV1wxr9m2vQMOmJxLLlhce/R4PXvaHzXqd/79LbZevXZJ4wcA1CEeoI+wkPgXWVjjzwdwxNZ6/PHTmhXznXEGFfz15LbbTrB+/bR9793saf/OO+9IYwcA1CkW2vQOtjDNPyMXwBFb6047TbDhw5eX1/VvvLEpl1iw2J5//rJSQd9bNmzYfOvZc5M0dgBAnWJhff95o00vtoXrrTfK7rsvNOnRuv7jj79pW289LpdYsLh+7nNTbdCg9/zm7U/Z0/4vf3leGjcAoE7xQL2lhWl+Pemzvo9r7ve/P6PZuv5ee72YSyxYbG+88Q/ZQTzqx9+//2R/2l8njR0AUKd4oP6qhcT/esl8IEdsqdtv/3x2yl6c4j/vPJr01Jvf/OacUj/+P3jiX2LXXvuNNG4AQB3jwfoH7gAL+/dn5QI5Ykvt0mWk3XHHwvIUvw7i6d6d/fr15KabjrP773+3vH3vgQeeTmMGANQ5HrBvs9CeV+v7k3LBHLGl9ujxclUV/9u2zz4cs1tvnnrqG9nT/ujROir5Dbvyyh3SmAEAdYwH664Wpvl1II+e+MfkgjliS9xqq+dsyJDKFP+ll87NJRUstv/xHy9a//5/K2/fu/32m9KYAQB1jgfsL1pI/AuM/vy4Jt5ww4LyFH///ktsiy2o4q83L7307fL2vUGD5ljPnh9MYwYA1DkesE92n7ZQzT8nF8wRW+Iee7zYrFHPQQfRna/e3HPPl7Mq/hEj3sme9m+88Yw0XgBAA+BBu5c73ML6vqb780EdcVXeeWeloO/mm2nUU4/eeus7/rT/t2z73uOPj09jBQA0CB60H3QnWEj843MBHXFV6uk+Pu3L3XZ7IZdUsNgeddT80va935e27+2TxgoAaAA8aH/Uwvr+dKNxD66O6tD30EOLywV9V145P5dUsNhuttnz/h3+pbx97777HkljBQA0CB6497ZKYd/CXFBHXJXHHhsO4dHWvZEj37IddhifSyxYbM88c3F5+96IEa/bFVdsncYKAGgQPHB/20LiX+bOzQV1xJW54Yajs+r9+LR/4YVzckkFi+2OO06yZ57R9r0/Z0/7t956VRonAKCB8OB9qTvMwvr+tFxgR1yZp5xS6cc/ZMgy+9jHnsslFiy2vXr9Ntu+N3bschswYKb17LlBGicAoIHw4H2vcSIfro5a2+/Xr/K0f8YZM3NJBYvtPvvMKG3f+2P2tH/99SelMQIAGgirdOzTk7469o3OBXfEFXnIIS+Vn/Z1IM+WW9Ksp57s2nWM/eY3fypv33vkkVFpjACABsOD924WEv98d1EusCOuzLvuWlh+2r/4Ytb2680TTlhQ3r43ZsybduWV/5nGCABoMDx4H24h8b9pIfnngztiLbVPv3rf/qc/TSV/PbnVVuPt0Uf/as8++5dsiv/uu+9L4wMANCAewP/HKkfxzswFd8QVefXVr5a79N1wA1366s1zzlmSFfRpxubZZ5usV6+PpvEBABoQa96q96VccEespdbyR4x4q9yTf//9OXa3ntxllyk2cOB7Nnz4n7Kn/Vtu+UkaGwCgQbHmFf1q2ZsP8oipZ5/9Svlp//77F+USCxbbn//891kl/5gxy+3pp6daz57rpbEBABoQD+AfcPu7U4yKfmypXbqMtKeeqmzhO/74abnEgsX1a197JSvoi9v3evc+Ko0NANCgeBDf3kJh32x3SS7AI9Zyr73C0btxC99mm43NJRcspt26jbN77/1zuR9/375D0rgAAA2MB/F9LST+193XcgEesZY/+cnc8jT/tde+mksuWFy/853Xs6f9UaN+5y6yXr0+k8YFAGhgPIifaJUe/XNyAR4xVZ36BgxYWp7mVwOfNLlgMd122wn2xBPqx/9u9rR/5523pTEBABocD+TnuUMsFPa9nAvyiKn77TepPM0/ePAy69aNaf568cILl2fb98aMecuGDJlvPXt+JI0JANDgeCC/zh1lIfFPygV5xNQrrphXSvy/9V/PzyUXLKaf//xUGzSosn3vppvOSeMBAHQCLGzlG28h8euf+UCPGN1gg9HZU36c5j/wwMm5BIPF9Kab/ljux//kkxP9aX+dNB4AQIPjgXw9C1v5JltI/GNygR6xWiX6OM2vdX4d8JImGCyehx46t7R97w+e+JfYtdcenMYDAOgEeCDvbqGwb4aF4r58oEes9oIL5pSn+S+7bF4uwWDx7N59nD3wwLvl7Xv3398/jQUA0EnwQL6ThcQ/1ziVD1uiOvTFaf6jjpqaSzJYPE87bVH2tD969G9t5Mg37PLLP5HGAgDoJHgg/4qxhx9b6qabjvWn/dib/23bdtvnckkGi+XHP/6iPfXU32z48D9nT/u33faLNA4AQCfCg/lRFhK/OvbNywV6xGq1Xz+u7/ftS2/+evBnP3u7vH1v0KA51rPnB9M4AACdCA/m33efsdCjf1Yu0CNWG7v1aZr/kkvm5pIMFsu9956RHcIzYsQ72dP+jTf+dxoDAKCT4cH8QneohYr+ablAj1jtww8vLq/vH3bYlFyiweKo3Ra33vpOefveY489l45/AOiEeDDvbTTvwZa4xRbjsqd9re8r+W+99bhcssHi+K1vvZoV9I0c+Xv/zpbY1Vd/JR3/ANAJ8YB+u/uchcQ/IRfsEaPV6/t9+ryRSzRYHLfY4nl76KG/2LPP/iWb4r/33ofSsQ8AnRQP6H3dFywkft0A5AM+ojzzzFnl0/jYv19szzrrzdL2vbdt+PDX7Yortk7HPgB0QjyYr2N07cOW2rv3gvL6/ve+NyOXbLAYfupTk23AAJ2+F7bv/epXV6ZjHwA6KR7MP2RhK5+K+lTVnw/2iNFHHqkU9u2//6RcwsFieNVVv8u2740du9yeeWaG9ey5fjr2AaCT4sF8SwuJX9v4luYCPWJ0ww1HVzXu+S2NewrqfvvNLPXj/2P2tH/ddd9Oxz0AdGI8oH/SKu16F+eCPWJ0l10mNDuYJ0042PFq+94dd/ypvH3v4YdHpGMeADo5HtC/YCHxL3AX5oI9YlQ9+WNh3223vZ5LOtjxnnhiU/a0P2rU72zMmMV21VW7pWMeADo5HtD3tZD4lfSbcsEeMfrjH88ud+y7+OI5uaSDHetWW423xx77a3n73l133ZOOdwAAJf5DLST+N40+/bgyqyv6Tzppei7xYMd6zjlLs4I+fUfDhi2wnj27peMdAECJ/1gLiX+ZOycX7BGjd9yxsJz4Dz30pVziwY5z112n2MCB79nw4X/KnvZvvvmidKwDAGR4QP+2hcSvrXyv5II9YvTRR98sJ/69956YSz7Ycfbu/YfsIJ4xY5Zb//5T/Gl/nXSsAwBkeED/rvu0heY9nMyHK3bIkOXlrXw77jg+l3ywYzz44Nmlfvx/yJ72e/c+Ih3nAABlPKCfZuFIXiX+mblgjyg32kh7+MPhPNrOt+mmY3MJCNvfbt3G2b33vmvDhv01S/p9+w5MxzgAQDM8qJ/pDrSQ+KfnAj6iVLOemPiHDFmWS0DYMZ588sJSP/7f+vezyK688tPpGAcAaIYH9bPdwRYS/8u5gI8ov/CFF8rNe7TWnyYgbH+32+4Fe/JJ9eN/N3va/81vfpWObwCAHB7Uz3eHWkj86tefD/qIBx00uZz477xzYS4JYft78cVvZdv3xox5y4YMmWs9e34kHd8AADk8qF/iPmsh8U/JBXxEeeSRla59N97YlEtC2L5+4QvTbPDg92zEiHeyp/2bbvphOrYBAGriQf0yd7iFxP9SLuAjyqOPriT+G24g8Xe0v/zlH8v9+J944gW27wFAi/GgflUpuCvxT84FfER5zDHTqhL/glwiwvbz8MPnlU7f+4N/H0vs2mu/lo5rAIAV4kH9ylJwJ/Hjij3uuEriv+46En9H+dGPPmd9+/6lvH1Pa/u33/5L7CDPO++nPj6OR1yFh7gbpPm3w/AX08sdYSR+XJknnPByOfH37v1qLiFh+xhP39P2PSV+7HgPOmiMhe6niCvztDT/dhj+Yi43Ej+uyhNPrCT+a64h8XeU//Vfr2WJHzveIUP+np2PcOSR71iIn4grUnV0PdP822H4i/lZ6UXpxVHch7Xt0aOS+K++en4uIWH72LWrkn+TnXnmYuxAH3jgdzZixJ/s2WffscMPf91C11PE1Fct5FbtnLskzb8dhr+Ynkbix1X53e9OLyf+K69svMT/jW+8lPUnmDLlD/b22+/Ze+/9n/3jH/+yd975h82e/Sfr12+JnXLKdNtkk/zvxc7nr371WjYWNCYOOYRt0Lgip1rIreqVc2GafzsMfzGXGvv4cVVWT/U30hq/tinOnPlHaylNTX+2Y4+dlvtz9t13UvqjtnTp33I/h43hXXctNDWz0pg44ACWSHFFqimecusQ99w0/3YYFhr4DCu9OBI/1lZPNTHx//rXr+cCYb2pKXMF7//7vzRdr5r/+79/5W5+br75tfTHbPBgzjRoVPv0WVRO/F/84sTceEEMvmwht6ot/o/S/Nth+Iu5yCqJX9MS6QtHHGn77DOp3LK3T583coGwntR0vZLymnLzzZVGRnPn/in939az57zc342Noc6riIl/t91eyI0XxKAOvlNuHeSelebfDsNfzIVW6dVP4sfa7rrrhHLi79evvg/pufvuhWmOztC6/lNPLckKGT/3uRds883HZf886aTp/t+X2t///q/0t9iPfzw7C/y10BRw+ndjY6jrJCb+T396fG68IAZnWMitOgH3f9L822H4iznXwvqDXhyH9GBtt9mmMY7lPeKIKdlUfcrcuX/O1unTn692//0nZT9XzV//+k+77743mv23+N8pBGxcBw1alo0FjQkdWZ2OF8SgKvuVW59xv5/m3w7DX8wZFu5G9OJ0d5K+cMSRWbCLiV9qjTwNhkV3003H2uuvv5vm6Oy/bb/987mfr6V+bt685sm/FtodkP5ebAx1Qzd6dBgHGhPduo3NjRfE4CwLufVp9+Q0/3YY/mJOKb0ovTi9yPSFI460Ll1G2siRb2XBbty432YzAGlALLqnnz4zzc/Z9L2Ks9KfXZl77PGi/e1vK68KrPc6CFyxn/rU+GwMaCwMHbo8N1YQK77ivmWhc1+PNP92GP5iTii9KF3As2u8cMTggAFLy4l/l10m5AJi0R0//ndpfl7tBH3LLfkq/mrOOeeV3O/BxlBLPhoDeurv23dRbpwgVpxjIbcqxx6b5t8Ow1/MkaUXtcSdW+OFIwa1hUnBTkHv619/KRcQi+zOO0/Ibd37178sK95Lf7Yl7rjjePvnP/O1ApH99lt5vQDWr+ppERO/jqhOxwlixXnumxZy7CFp/u0w/MUcXHpRunOdX+OFIwbVoz9U9v/WTj11Ri4gFtla0/wzZvwx93Otcfz436Z/ZIZ2B2jdN/15bAzPPvuVbAxoLFx0kZ7o8mMFMbjAXWghx+6X5t8Ow1/MvqUXpX7TTTVeOGLwzDNnlRN/ve1RVzvelDVtRKSnvVqoxW/6s9g46qyK2K73lFMoiMaVqbyq5K8cu0eafzsMvZjSi2oqvcj0hSMGDz+80r3v9tvXLGm2ty+8kF/f141M+nOt8Xvfm5H+kRmqhUh/FhtH3UTGxK8lr3ScIFbUTLqm+5Vjd0rzb4fhL2bn0ovSNP8bNV44YrC6iY8a2qQBsciqx37Kmq7D7733xPSPzLjhhgW5n8XGsbp5j8ZEOk4QK6p2TpX9yrHbpvm3w/AXs33pRWmtSkUI6QtHDG68cWUvvwKfOtulQbGoLlv2tzQ/ZwV/6c+1Rm3rqsX3v19f9Q/YcrfYYly5l4XGgvpZpOMEseIyC/1xlGM3TfNvh+EvpnvpRenF6UWmLxyxop52YmX/Xnu9mAuMRfUvf/lnmp/tYx9bs14ESgK1qKfPBVun2jDHiv7HH+dBCVfmKAt7+NUKXzl2wzT/dhj+YtYvvSidzKcmPqNrvAHEoAriYuI/7rj88bRFtVab3jWtvN9ss7HpH5mx9db1MxOCrfOMM2aWK/q1yyUdH4gV1dFROXWS+0Saezscf1EPuS+WXiR9p3HFnnfe7HJl/89+Vj+V/e+++480P2c91tOfa43ay1+LNa0dwOKq+o1Y2HfyyTp5LT9GEIPKpcqpOr3xgTTvdjj+on7tjqt6kekbQAwedNDkcoHfQw8tzgXGorp0aX6Nf027D2pKvxbqGZD+LDaG1YV9e+6ph6X8GEEMKpcqpyq3/irNux2Ov6irSi9UL3JyjTeAGNT0+KhRsWf/22u8Tt5e1jpY52tfW7Njc48/flr6R2ZQ1d+Yfvzjz2czXbr2dW7FRhuxLIorU1s9lVOHu5enebfD8Rd1gTu09CI5mhdXrp704zr/oYfWR+tevd4UdWBLf641Xn31q+kfmfHMM/W11RFbpvpYxMK++++nRz+uSi0FKacOcn+Y5t0Ox1/Uae6A0ovU+cHpG0Cs+NOfzi2v81944ZxcgCyiN93UlOZnu+OOhbmfa40DBy5L/8iMmTPfyf0s1r/nnju7XNinMZCOC8Tmav9+PKCnOCfzRfxFHVt6cdrOR+9pXLlHHjm13MHv3ntX73S79rZHj+lpfl6j1rqq6P/Tn/IFg+Ldd/+Z+3msf3WSYyzsO+YYZkZxVaop3mILufWbad7tcPxFHVR6cZq+YosKrtxttnmu3MhH6/1KgmmQLJqq4P/b35Lj+Zzddlu90/m0rWtlrO6fi8V0u+20vl+55tXDIR0XiM2N598ot+6V5t0Oxyr9+uNJQukbQGxu//6VRj7f+EZ9rPOrh37Kgw8uyv3cqlSB46uv5osFq1Ef//T3Yf3ao0flKN777qO1ObZENXjSDLpy6w5p3u1w/EVtU3pxs9ylNd4AYnOr1/mvuGJ+LlAW0aOPnprm5+wI3d13b93Tee/etYv6qlFNQfr7sH698cam8jS/DndKxwNiXq3vq8BPubVbmnc7HH9RG7j9LXTvU4tBtqngyt1nn0nl/fyDBi2zTTbJB8siOnny79McbXPm/Mm23LJl3fZOO21mrgvgggX5p/8RI97K/V6sT7t3H2vDhy8v9+f/7GfpdYKrUmc4xO3xT7rrpnm3EPgLu88dX3qx+mf6RhArvu99o7Kq9jjdv6Z74ttLNd2ptdY/ZcofVtrQR4ex6Bz2v/+9+e/Vcb+a8UhZuvSvuT8D61MdvRun+dXAp0uX/HhAbG51Lr0nzbeFwV/ctRYOFaCJD7bMyy6bV5fte6+8Mp+oxTvv/CNbvz3ssCm2ww7js1mAL31pol166dxsB0DKP//5r6yT4b77Tkr/V8anPz0+93dj/dmz57zyNj79Oh0HiHlj8x79+po03xYGf3HnuINLL5Ye1LhqdVJZnO7X07+eitOgWVTVgGVNuf76Soe+xYv/mv7vrPI//XuxvtQ1/dRTS7NrXNe6bvTScYCYV6fdKpcOdM9K821h8Bd3ooUiBBUksJcfV+0GG4y2IUMq0/31djiNWuvqqX11+M1vXm/2Z91558L0R6xv3/o5ywBrWz3NP2TIctr0YgvVzNASCzn1W2m+LQz+4g4svUht59O2vvSNIObVunec7teUeBo4i+4hh7yUre+3lIUL/1Jzq55mP1IWLfpL7uewvqw+jY9pfmy51Xv4907zbWHwF7dz6UXq4qYPNbbM6tP69PRfD818annwwZOzp/apU/9gv//9e/aPf/zL/v73f9kf//j3bH3/8cfftO9+d3q2hz/9vdiYqulTpVHV21lTpvT6R6yttsWrZa9y6rZpvi0M/uI2Lb1Ire9ruj99I4h511tvVFbpHKf71Ro3DaCI9aiOV47T/H378jCELTVu5VOBn7bJr5/m28LgL66L+4irM6b1op+r8YYQ855xxqzsiUhTogqQaQBFrEcfffTN8jS/ZnvS6x6xthOskkPvTHNt4fAX2dvY0oet9aMfHZc1rNGUqJ6QtL0tDaKI9aQaVOla1jU9fPhbtskmY3PXPWJt1QhPOXS4e3maZwuHv8izLGw/UPc+jufFlquz6eNT/3XXVba5IdajKlqNe/evuYaDy7A1Kncqh+qo+9PTPFs4/EUebmGdX0cJcrFjy91jjxebFUJtv/3zuWCKWA/uuOP4ZtfyV74yMXe9I65Y5c54HO9haZ4tHP4iP1t6sVT2Y+tVU5xY5Hf22a/kAipiPagDqGJRn65pWvRi61TSn2shl+6S5tnC4S+ya+nFTrMwVaH1/vRNIdb22GOnlbf26eAenVmeBlXEIquZqpEj3yp36lOfh/Q6R1yxavCk3Kl1flX0b5zm2ULiL/R+47AeXB3V1ezpp5eWn/p/9COe+rG+vPjiOVVb+BbztI+tNO6KG+fekebXwuIvtpeFakS9eN21pG8MccWedNL08lP/0KHLbZttnssFV8QiqoY9quCPT/tHHEH8w9b6soXcOdS9OM2vhcVf7GnuMxamK9R5KH1jiCtW/fv79as09Lnggtm5AItYRM8/f3b5aV97+NWcKr2+EVeu6uPUtU9L5sen+bWw+Is9qPSi1bP/tRpvDHHlVq/16wmKCn8sunraHzZseflp/5hjVOeUv7YRV+4bFqr6lUP/M82vhcVf7HalFz3LXVbjjSGuXD0pPfzw4vJTvw43SQMtYpHUNRqf9vv142kfV0ddM2p3r+l+5dDuaX4tLP5i17HQulcHUmit4vkabxBx5R5yyJRme6E//enxuWCLWAT33PPF7DqN1+pRR03NXc+Iq7a6KP6BNLcWHn/RV1qlwI9BgK1X1dB9+lT29V9/Pd38sJjefffCck9+ndBIJT+unsqVsVXvFWleLTz+or/jPm1hqn9OjTeIuGp1Rn186lfy157oNOgidqTHHTctuzbD0/5btssuOmAlfy0jrlo17VHOVO78TppXC4+/6L0srFEssFCskL5BxJZ5001NWfLXE5WO76WpDxZFXYsDBiwtP+1feqkCd/4aRmyZ6nYbC/v2SPNq4fEX/e+lFx87+KkbUfomEVdt2Bu9vDzlrwYpaQBG7AgvuqjSrGfgwGWcwIdr4Bhr3rHvQ2lerQv8hd9l4TxhrVmoG1H6RhFb5plnzipP+cu9956YC8KI7enuu79Q3nKqf554oiqx89cuYsucZCFX6gbgljSf1g3+4i9wB5fezPQabxSxZaqpj7b3xSn/vn0XWbduY3PBGLE97N59rD300OLyFL+KUNddl+17uCaq2V08ivfMNJ/WDf7ijzKO6MW2Mhzb+1Z5yv+MM2blAjJie1jdj3/EiLds110p6MM19fWSypn7p/m0bvAX/8nSm9CdjFoQpm8UsXWqJWqcXtUJaLoZSIMy4tr0oIMmZ9df3LN/2mkzc9cpYuuMjXs0M66cuXmaT+sGf/Hrug+5uhvWdD93xbhmbrjhaHvkkcqU/+OPv2lbbkmVP7aPKjR95plKFf/tt7/Onn1sA2OzO9XE3Zvm0rrD38RP3CGlNzWjxhtGbJ3aJ11d5U9jH2wvb7hhQXmKf/DgZbbVVgrU+WsUsXUqNypHqibugjSP1h3+Jg6zMHWh/YlNNd4wYus94YSXmzX2OfXUGbkgjdiW9ujxclWjHo7cxba0yUKOVK48PM2jdYe/iW1Lb0brYFrDoPIV28arr55ftZ3qLbb44VrzS1+amNWUxK17uvbS6xFx9VSPG+VGPfUrV26T5tG6w99EF7ePhYN62M+PbecHPzg621IV1/v7919iH/vYc7mgjbgm7rjj+Kw5T1zXV12J/nt6PSKunhMt5MZx7j1pDq1b/M2c5w6ysEeRClhsOxWUdQZ6XO+/5ZbXbJNN8sEbcXXcfPNxWc8IJX1dY0OGLLdPfUonp+WvRcTVc7aFJ37t3/9Bmj/rFn8zB1uYwoj7FNM3jrj6Hn301Gbr/VdcMS8XwBFba9euKuZrKhfzaTlJh0al1x/imqm1fZ1poxz5lTR/1i3+ZrYovSntUdSdDX37sW39yU/mNkv+Z5/9Si6QI7bGc8+d3ayY73vfY1cStrWa3tdM+EtWz/35V4S/oTss9CDWWgZ3zdi2ql2qtlrFYj8F7JNOmp4L5ogt8fjjddRupQ//ZZfNy11ziGvuVAs5cYR7XZo36x5/U6e5z1g4a5hBhG2vmvvceefCcvLXk9rhh0/JBXXElalteqFmJCT9O+5YaO9/P7uRcG2o3SFLLMyIfzvNm3WPv6nPld7cHKN9L64ttS7bt2+l0l991PfZZ1IuuCPW8rDDppSvnVjBr8Og0usMsW1ULlRLe+XGndK8Wff4m1rPQvteVcRqakMtCtMPAXHNVTc1be2LAXzIkGW211709MeVe8ghL2UFfDHp9+u3xLbZhs58uLaMbXqVE5Ub103zZkPgb+x8q2zr011O+kEgto3acqWWqpqyVSAfOnQ5T/64Qg8+eHLWoCcmfd04qi9/el0htp3xGF7lxPPTfNkw+Jvb18KUhrYuaAtD+kEgtp177vlitu86Jv/hw9/KTlZLgz52bg88cHK2JBST/lNPLbWPf1wNx/LXFGLb+aaF4+obaxtfir+5jd0nLFT1x5OI0g8Dse3cbbcXbNCgZVXrtm9lxVtp8MfO6aGHvpTdEMak//TTS+0TnyDp49o2Lnmrk+3j7gfSfNlQ+Bu8yh1WetPa159+IIht6047TcgCekz+mgHQdq00CWDn8pRTppdng3Rt6LhduvJh+zjLwjS/TuO7NM2TDYe/ySMsTG284b5W4wNBbHu33/75rFirss8/NGRJkwE2vtr5cdFFc7JeD3HLnqb3dYOYXjeIa8d4Wq1y4YFpnmw4rNLFb5qFOx62ymD7qGr/Rx99syr5/9Z69pyXbddKkwM2ppttNjZr9FTdkU+9+HVtpNcL4toxHlg3ycLSd2N161sR/kZvcIeX3vzLNT4YxLVj9+5j7cEHF2UBP7b3vfvuhVkxV5oksLFUlf69977RLOnfeutr2f9LrxPEtadaPyv3DXWvSPNjw+Jv9igLT/0LS6YfDOLaU4H+5pubmiV/1QB88YsTc8kCG0Pt8NBST+XAnbftiivm2/veR0c+bG+V83RYnXLgN9P82LD4m+1m4UACHUyg6X6m2bB9VW//H/3olSwBxAIv7eP+9rdfziUNrG9PPXVGeY9+TPpnnqniqvx1gbh2Va6rPpRnkzQ/NjQWqvs11aEPgVOvsGP8xjdeyvb6p+v+WhJIEwjWl+q6d9NN4VjdWMQ3fPhyO+ooHYySvxYQ174zLeQ85b5r0rzY8Pib/rqFqQ5V9tPMBztObeGKRX9x6l//vvfeTP3Xq+rSqEr96vX8hx9eTOU+drCLrVLNf3CaFxsef9MfslDRONEq/YrTDwmxfdQWr7juH6f+9U+dyU7Vf/2o7/EHP5jV7DuM6/kbbTQ6970jtp+xN7+a9jzmfjDNi50Cf+M/tdDAgN792PFq3V/rwerkVj31r9P+VByWJhksljqIqU+fULUfp/a1jHPkkUztYxHUybTL3YHWyL35V4W/+f0sTHmoX7H6FqcfFGL7u+OO47NtX+nTv4oBefovnltuOc4uuWRu+buKU/u6CaDnPhZD7R7REbxK/sp5e6T5sNPgb35DC1MeWneLUyDpB4bY/q633ig744yZ2eEt1U//WifWSW5p8sGOUYV62opZvZavCv7zzptt738/W/WwKMbzaca5faxRj+BtKf4BnO0OcJe582t8YIgd5847T7D77w8Nf+ITpZKMGr/oAKA0EWH7qCK9X/3qtey7qF7LVzMmfWfp94jYsepE2iXu0+6paR7sdPiHsJOFqQ9t6dP6B120sFiqyctZZ83KtoLFyv+YbC67bF7WES5NTLh23G675+3ii+dkT/XVT/mDBy+zE0982bp0yX9/iB2r2tKrjk2H0inXbZ/mwU6JfxC/skoLX07sw2KqfeHXXPNqlmiqt/4NHbrczjhjFnv/16K6ubrggtlZ4WUs3otP+VdeOT/77NPvC7EYqi29ctsI95Y0/3VarHJin9oYsqcfi+3uu7+YTSnH6f+4/j9w4LJsK5luENLEhaunPkttqdRsS5rwH3pocdZmOf1+EIul9u7HFr1Hpfmv02JhT//jFor7KPLD4qsp5cMPn1I+6rf6BkBJSlXm2h2QJjJsmXrCP+ecV2zYsHzCV3MlbdHT9sv0e0EslrFPjfbwq5C9c5zE11L8AznXKkV+82p8gIjFc4MNRttpp820Z55ZmrsB0K+1NLD77hQBttT99ptkvXsv8M8yP6X/+ONv2jHHTM12XKTfA2Ix1VZ1beN7xv1Rmvc6Pf6h7GJhKkSHZ1Dkh/XlhhuOzg74UXKKNwCxBkDeeefC7P9vscW4XLLr7G699biscZK2SsYqfX12MeFrVuW446aR8LHO1Na96qK+HdO81+nxD6WLe1vpA9PUiAoi0g8SsdgqOR1yyBS7777QAKh6F4CSmvoC9O79atYLQO1l0yTYmVQ/fbXS1WdSnfDj59a37yI74YSXOToX69R4IM8w94Y050EJ/3COtkqRnwoi0g8SsX5UYrvlltfKiSzOAsSbAC0PXHTRnKzVbJoUG9FNNx2b3fBoC+SAAaHpTjqdr6r9q6+en30m6eeJWD/qZlX79jXVr5z2tTTfQQn/cD5szTv5TarxgSLWlypU0/nvcRkgrQWQSoRXX/2qHXvstIbqC6CljWOOmZbNclQK9UKyr36612ej6X61RE4/P8T68yWrdOrr674/zXdQhX9AZ1oohFDv/tdqfKCI9asO++nZc54NGbKs2VKAEmGcCdCv1Wf+xz+ebfvuOyl7Uk4TalHVTYt2O2jPveoaYpFeeG+VJ3upA3RU/KiCPhrvYGOp3KUcRqe+luAf0tZuf6vcMdF+ExtP7QY47LApdsMNTVkDoBUtB0j9N613awr8+9+fkS0hFKFIUDUKupE55ZTpWQLXU3vliT5fpCfVV183PvvvPyn7DNLPBbH+1RHzWttXDlMu2zLNc1AD/6B6uoMsVPeztQ8bWyXAL31pYrZvXQk+JsnqG4HmMwLBRx5ZbNdfv8AuvHBONk1+xBFTbO+9J9r22z+fS9Krq24w9tjjxezPPv30mdn6/G23vZ5V2lcvVcQn+jTRy8ceezObvdCfw5M9Nr46c0a5SznsZ2l+gxXgH9ZnrdK/X3dOWidJP1zExlTJ9uijp2Zr/rE/QPWNwMpuBqL6/089tcTuumthNuUudaiN/sxqr7hiXvbPG29syn7mnnveyH6frOylb/4UX53kayV6HWp06aVzs/egm5D0/SE2rnELn3KXctiuaX6DleAf2C8tbIPQh6i9/ekHjNg53HzzcXbAAZOzY4Kvu25BuVtgavVNQbwxiMaEXW2tZB6Nf0ZM7Glyj+pwnJtuaspem5YgNt6Y/hvYmZ1tIWcNdX+R5jVYBf6hHWjhjklT/ep8xHogYlTr60q0agp09tmvWK9e87MpeK2z6+S6NEGviU89tdTuuGNhNjvw3/89M6tN+OxnX6ACH7GZuunVFL+Sv3LXl9O8BqvAP7T3ufdaSPg09EFsjTqtbtddJ2T74VVIp972UU3B6wk9quNs9d8POeSl7Oflxz72nG211XO20UbccCO2TDXsUa7SSbO3u+ukeQ1agH9wx1qloY+2RtDBCxERi6ZukDUzrcI+5axvpvkMWoh/eBu7D1somNCd1NQaHzgiImJHOs1CjtJ0fx93/TSfQSvwD7CH8dSPiIjFVDlJuUk5SrnquDSPQSvxD/FD7iPuc8ZTPyIiFkvlJOUm5Sjlqo3TPAargX+Q3zGe+hERsVimT/snp/kLVhMLh/fw1I+IiEUyru2rDk056sNp/oI1wD/Q71q4o1po4chenvoREbGjVA7S0buvWchN/5XmLVhDLDz1P2o89SMiYser3jLKRWpk9ZCxtr928A/2ZOOpHxERO1bt29fTfpOFnHR8mq+gjfAP9yPW/Klf6yvpF4KIiLg2nW4hB+kG4AH3A2m+gjbEKhX+WlfRHRctRRERsb2MXfpetZCLvpXmKWhj/EPeyMIdlqb5dcel/sjpF4OIiLg2jD35lYPUpW+DNE/BWsA/6MMs3GnNtXAaEqeEISLi2lbb9pRzlHuUg45I8xOsJfzDXs/C6UfDLJx9rC8h/YIQERHbUh0Tr8Sv3KMctF6an2At4h/4lyzccc2wkPyfr/ElISIitoUTLOQaFfYp9+yd5iVYy/iH3sXt7Q5yl7kLanxRiIiIbaEKylXUN9C9Ks1J0E74h7+ThTuvlywUW7xY48tCRERcEydbyDET3f7u9mk+gnbEv4CL3GcsHJTwRo0vDBERcXVV9b4axim/PO3+MM1D0M74l7CV+4Q73sIdmdoopl8cIiLi6hib9aiiXw3kuqV5CDoA/yJOsTDlr3V+rfezvQ8REddU5RLllNish9a8RcG/jA3de9xnLVRdastF+gUiIiK2RuUS5RTllruNZj3Fwr+QL1u4I9NUv74oCv0QEXF1VQ5RLlFOUW75cpp3oAD4F3O5O8BCod8i4/Q+RERsvbGgT6p4/LI030BBsFDo189CMx8VY6goI/1CERERV2bsx6+CvsfczdN8AwXCv6AeFqZlVIyhogx9cemXioiIWEsd+17dj//YNM9AwfAv6f3uHRZ6KevLm1/ji0VERKxlk4WHxiHurUY//vrAv6i9LNypTbUwXTOpxpeLiIhYbewCq5yhDn07p/kFCox/YT+xUJShbktL3DE1vmRERESpHKFc8bqFDn0/SvMKFBz/0v7d7Vv6Qtnbj4iIK1PLwsoVI9wH3A+neQXqAP/iDrQw5T/NmPJHRMTaxkN4tDysnLF/mk+gjvAvsKcx5Y+IiLVVW14dt7vQwhT/JWkegTrDv8Ru7kOlL5gpf0RErFZbv7UDbLiFKf6uaR6BOsS/yK9apZ0vU/6IiChjFf8UCzniK2n+gDrGmPJHRMSKcYo/VvGfn+YNqHMsP+VPYx9ExM6rjnHXFL9O3utjVPE3Jv7Ffs2aN/bR9E56MSAiYmMbc4Cq+ZUT9krzBTQQ/gVfZGFap8lCW0b1ZU4vCkREbEx1iJue9PXEr1xwdponoMHwL3lj9y53qIX1Ha35j6pxcSAiYmM52sKR7Yr96sWvc102SvMENCD+RX/GfdIqx/e+UuMCQUTExnKOhRovndr6hLtjmh+ggfEv/EQLazuzShcCW/wQERvXuHVvuoXY/600L0CD41/6Ou411nyLn7Z3pBcLIiLWt6rlUk2Xtu4p5v/M7ZLmBegE+Bff3X3QQscmFXs01bhgEBGxflUNl9rxKvGrtute9yNpPoBOhF8AX7Qw7TPRwjTQzBoXDiIi1qeq4VJsH+/2dz+b5gHohPiFcIaF5B8LP1jvR0Ssf7VPXzFdtVyK8T3S+A+dFL8Y1nevdwdYZUqI/f2IiPWrdm1Vr+tf666bxn/oxPgFsal7v1X292uvp/Z8phcTIiIWW53FsthC0bb262tdf5M07gMo+e9qYX+/9njSzx8RsT5VVz7FcD289XM/lcZ7gDJ+gRxlYS1Iffzjns/0okJExGKq9fx4/Lpi+dfTOA+Qwy+U80oXzDwLd40v1ri4EBGxWMZiPlXyK4afmcZ3gJr4xbKB+0t3oFX6Omv6P73IEBGxGKbFfD9335fGd4AV4hfM5m5fC2c162LSDYAKRtKLDRERO1aK+aBt8AvnCxaK/dTKV9NHTcZJfoiIRVIxWU/56r5KMR+sOX4BHWphrUjr/CoYmVvjwkNExI5Ru6/0YKbOfIrVX03jOECr8Qvp1NIF9bKF5D+jxsWHiIjta2zHq11YitH/lcZvgNXCL6Yu7iWlCyu29dURj+lFiIiI7eM0C0k/tuP9sXHiHrQlFir9f2GhWvQ1C+tJL9S4GBERce2qPfp6AHvVfdq9yqjgh7WBX1hd3TvdQVbZ5kdPf0TE9lNr+dpppXNVtOX6VnfjNF4DtBl+gW3jPuQOs5D4tYVEVf/pxYmIiG2rHrS0Ze9NC9v2+ribpXEaoM3xC+1z7hMWtpFoyp89/oiIa1c9YOlBS0/7w93H3E+m8RlgreEX3P5u/9LFqOSvaSdO80NEbHv1YKUHLMVaPXCpv8peaVwGWOv4hfdNC9Wkmn5SoYmK/mjwg4jYduqBSg9WSvp60NID1wFpPAZoN/wCPNZC8leFv5K/joMk+SMirrmKpXqgUmxVL37F2kPTOAzQ7viFeHLpgtQWE+0r1al+6QWMiIgtV0lfD1JK+nqwUow9No2/AB2ChQY//1u6MKdaSP5q9JNeyIiI2DLVilexVA9Uiq0np7EXoEPxi3Id9/zSBaqWvrpgZ9e4mBERceXqTJTqVrxnpjEXoBD4xbme27N0oc4sXbgkf0TElqulUsVOnY2iWHqu0YoXioxfoO93Ly9dsPHJn2l/RMSVqzX9mPTVh18xVGekrJvGWYDC4Rfq+lZ58p9eupA5zhcRsbZK+nFNX3VSip0XGkkf6gkLyf/S0gWsKSuSPyJiXiV9HbZTvaaveimSPtQffuG+zyrH+cYjJNnqh4gYrE76ky3ESh2vu04aTwHqBr+A13UvKl3QcaufprR0waeDABGxsxj36Vcn/R8aSR8aAQvJP27101SWLnRd8PT2R8TOqGLfaxZi4UQLsfEso3ofGgkLyV/bUnSB60JXNyr1n+ZUP0TsTKrf/hvWvCPfGUbSh0bEQpOf/yld6Oo7HY/0HVc1KBARG1UdaPamhdinuKdYqJbnJH1obPwiP6F0wetpX2dLL7FwI5AOEkTERnGCu7Sk1vd1yt6RaXwEaFj8gv+6hTOlR1hI/BoMmvZKBwsiYr2r5U095Ohp/1n3CXffNC4CNDx+4e/tPuYOtTDlr+mvSTUGDSJivfqSVWqahriPuJ9P4yFAp8EHwM7uQ+5g9/XSAFHDn3TwICLWm2pbrpjW5A5073d3SOMgQKfDB8J27r3uAKu0rVR/f/b6I2I9qtgV++6rY+kz7h3ulmn8A+i0+ID4qHuL+7RV+vtrnyvb/RCxntR2Pc1eVh+2c6O7SRr3ADo9PjA+YJXDfV60MEW22Kj4R8T6cLxVtuvp14pl6ly6QRrvAKCEhb3+p5YGjLpbqdpf1bCqik0HGSJiUVRhctyerH9XDOth7NEHaBk+WA6ysOVFFf+xy5WmzdLBhojY0Wp5UjFKU/yq3NdupX3TuAYAq8BCxf8DFqphY9GfCmUo+kPEIqhZyeoiPhUo3+fumMYzAGghPoA2d39lzYv+NAOg1pfpIEREbC8Vg+JspE4ejUV8m6ZxDABaiTUv+tNg0zqa1v5p9oOIHaGO0Y1xKPbcp4gPoC3xAdXFPd5Cf+thFrpg6U57ljH1j4jto2LNbAszj1rPVw2SapGONor4ANYOPrg+5/ax0BDjldIA1H5/7Z1NBykiYlupJ/u4P3+mhRikxmOfSeMUALQxPtC6uT+3ML2mg320Z1ZbaLT3Px2siIhrqrYTa1q/en/+lW7XND4BwFrCB9y6VtnvP9zCIT+a+tedOFP/iNgWKpZoOVGxRYV8OllPy40nueukcQkA2gEffF9yH7aw5U/9/TUNp/V/qv4RcU1Ux1DFEsUULStqq15fd480DgFAO+MDcUv3BgtP/xMsVNtKbbFJBzMi4qpUszBN62t6P07tX+9ulsYfAOggfECu537XwjScKm2bLNypv2oc9IOILVNFwgssxA79U134nrTQenfdNO4AQAGw0O3vLgsNf16ysDanwj96/SPiylRfEMUKPelrn76e8nWU7k5pnAGAguEDdSP3vNLAHWGVwj/tv1WLzXTAI2LnVTGhuj5IxcKKHWe7H0jjCwAUGB+0+7kPWSjKUbW/BraOzOTpHxGlYoFigmLDDAt78x90v5zGEwCoE3wAd3evtsoxv3r61yDXwRqs/SN2TjX24+E6igmKDYoRvdxuaRwBgDrDB/I67uHuIxbu6F+2ytq/1vLSoICIjatqf1StH4/6VkxQbDjUaLsL0Fj4oP6oe7lV1v7jHl1V/tPyF7GxVcvdWLGv1ruKAYoFPd3uabwAgAbCB/mBFtbxVPk/xUIVL/v+ERtXPdlrjMeKfY39B9z90vgAAA2KD/iu7vkW7vjVhrPJKlW9agKUBg5ErD91lkec2dPTvk721Jg/1/1wGhcAoBPgg38vCydsxa5/WvfX2t9cY/ofsV7V2FXxXqzl0djWGFePD1ruAnR2LOz7P83Cudrq+T+9FDA0NahCQA79QawPNVY1fjV2NYb1a41pjW2NcfblA0AFDwrbuldZZfpfRX9xuw9H/iIWW+3Jj9t1NXY1hjWWdXzutul4BwAo40FiH/fuUtDQCV2LS8FkvnHqH2LR1JiMN+kaq/r3OK1PIx4AaBkeMDawcDBHPwv7fFXxr4pgTR+qvSfr/4gdq8agxqLGpMamduhorD7uftvdIB3XAACrxIPHFu5PLTxB6KSuWaVAozVEtQGm9z9i+6oxp7EX1/E1JjU2NUYvMY7OBYC2wIPJ592bSsFFa4eq+tfUojqAUQCIuPbVGNNY05jT2NMYjOv4v3Q/n45bAIA1wgNLF3df9zelYKNA1FQKQjroQ1ONabBCxDVXYysepqP9+PpvGoMaixqTtNoFgLWHB5n1LPT1vr8UfNQKNDYJUVWxghQzAIhrrvrqx0p9jTGt62vM9XEPcddLxycAwFrDg84H3BMtHPChFqDj3TdKQUrVxSoI5AYAsXVqzGjsxN00SvwaW0r4D7vHuxum4xEAoN3wIPQR978tVBPrBkBbAOMMgKYn1SecGwDElasxorESp/Q1hjSWNKa0u+ZUo80uABQJD0qblILTY1ZZAtApYApiahuqwiR2ASA2V2NCHfY0RjRWNGY0djSGNJY0prql4w0AoDB4kPqw+x0LSwAKXlqXbCoFNVUka/sRfQCws6sxoG15sUpfRXtxDV9T+hpDPOEDQP3gQWtjCzUAfUvBbIyF7n8Kcmo4okNEOAkQO5u65nXtawxoLGhMaJpfY0RH5WoNf+N0PAEA1A0WigD/n1V2Aeho0BlVgU9TmzojPA2QiI2iErsq9OPSl659Pe3Hffiq0j/aKNoDgEbCg9r67kHuzaVgp1PDlPBjMZP+qbVOzQykgROxHtW1rJvcuH6vSn1d87r2NQZucb/urp+OFwCAhsID3efcS93+VtkJ8FopOMZlAE4ExHr1BQud9eKsVpOFw3N0reua17VPpz0A6Hx48NvSwjnhj1p4AlLQVPFfDJh6QtIsAMWAWHR1jerpPu6/1zX8ijvcKgV7qtDfIh0HAACdDg+GH3SPcu8oBckBFp744yyADiPR0aOTLB9wETtKrd1r6l4V+bpGda3qmtW1q2tY1/JtFjpdfiC97gEA4N+ym4Bd3XMtNARS4NQTk57647YnrZdqVkDdzNJAjNgeamlKT/Nx7T72qYjFerp2z7dwuBV99AEAWoKF7YCHWTh5TMFUZ40r2evJPz5dqZ2pqqO1fpoGZ8S2VMle11rsna9rULUoce1e1+iNFp7u2Y4HALAmeCD9pPu/VmkKNNidaJXGQFLnBGhmQF3P0qCNuDoqqSvZxzMoYqGelpx0DepafNBCy+rt0+sWAADWEA+uG7j7uz91nygF3iEW1lnjHmmpX+smgJkAbK26ZlSkV53stW6va0zXmq45XXuXuV8xtuIBALQPFpYC1Begl4UtUgrIag6kY4Grg7aqrLUeq4IrFWOlgR47t7omdG3oGonT+PHmUcl+qIVr60n3CgvXHK10AQA6EgsHBKke4OelIC0VsBW4q2sCVCCodVl1UePAoM6rtt7p6FtdG8ussmav6vzqZK8bSt1YqskOyR4AoIh4gO7uHlkK2HE5QJ3SVBiop7rqQK+nOq3hMhvQ2Oq7VVMd7QaJR0ZLVePrmlDhXuymp2R/lftNt2t6fQEAQIHxwL2Ru697jvtQKbCrAltP+y9b87oANVzRWq7Wd5UkuBGoX+P0vW7q9J3GhlBxvV7LQfq5ODukw3HOtnCtUJEPANAIeEBf193ZPcVCU5UY9AdZ7YIuzQxo6ldFgkoiLA0UV3032uWhJ3rdzFUnej3h67vVU72+6/i9/8LC6ZGfMvbaAwA0Ph7sN7dQqKVmQTodLSYEbdPSsoCSSGy/GpcGdGMwx8L6MA2EOkY9zeto22kWvgt9J7GGQ1bv6KhO9HqqV1Odr7qbpNcDAAB0MjwZbOMe4l5klWWBeCOg3gBKNNXFYHFWQFPHWidWwaBuBlgiaDv1Weoz1Y1WTPLVT/NxVkbLNvqO4jq9vNc9z/2G+7H0+wYAACjjiaKLu717hHuhe1dVQpFqI6w6AK0h6wmz+olTv9a2MN0k6P+rSlzTzGlSw4qaqleC182TPjN9dmmS16+bLDzN62dje9yovqOzLczibJl+pwAAAK3Ck0lXd0/3OxZ2DMQuglLthHUzoISkp09tGXzTKkkrJi7dEOgJdXbp53RToN/TGeoHdDa93uskC7Mn+gyaLP85Sf23+RaSvKb10ySvbnk93ZPcvdzu6fcFAADQpliYFdjW/Zr7fQs3A1pHrk5QmnpW0lNxoJKYbgjSJ9moegyoEE0JT9PaevLVFLcSpWYXtGZdxGUE3bTotSlB632qYl7FdHoPTRZudqqXR6KaGdH7ra6Z0M1TPNUu2te93P2uu7e7WfpdAAAAdBiemD5s4VQ2NRTS+QLXW/PZgahqB+IatpKl6gQ0G6BEWevGIKokqidiLTGovkC/RzcUUgWJumHQTYaSaS31dylBV6uK+Oqf0WyE/pyokrP+fE3B6+/Ua9RrqF7iSNXrVGLX79OfUV0DoQY58WCbqAostX/+dAsH3ezmbpp+vgAAAHWBkpi7i4Wq8v9yf+z2LiW89KZA6slXCVKJUk/U8WlaSXSuhSQcbxRkPLZ4bbnEKksVmpXQTYZuEPSaNCMRk7qm5auL7KpVwV1v9wL3ZAvr8Z90P5h+XgAAAA2LhcOHtnH/0z3YPd49w0JhoZ6C73AftXwiXZE6TKbaERaS8srUz1T/nhUl71pqRkOv8ToLa+9nusdZOFBJvRM2c9dN3zcAAACsBE+e77fQkninUkL9Uim56slZNwvyNPcHFircVXfQGi8t/d7o96zy5x5r4e/SOrv+7q2NojoAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAaAP+PzAAlHFXjwpdAAAAAElFTkSuQmCC[/img][br]Wie sollte α gewählt werden, damit das Volumen des Kegel möglichst groß ist?
Mit dem folgenden Applet kannst du mit Hilfe des Schiebereglers den größtmöglichen Kegel finden.[br]Vergleiche mit deinem Bastelergebnis.
Markiere alle Aussagen, die ohne Wenn und Aber korrekt sind:[br]Wenn der Winkel α vergrößert wird, dann...
Begründe deine Einschätzung der letzten Aussage:[br]"Wenn der Winkel α vergrößert wird, dann vergrößert sich das Volumen des Kegels."