3D erlernen - Toolleiste

Toolleiste
[url=https://www.geogebra.org/wiki/de/3D_Grafik_Werkzeuge][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAY4AAAAgCAYAAAAFZZ9WAAAABGdBTUEAALGPC/xhBQAAAAFzUkdCAK7OHOkAAAAgY0hSTQAAeiYAAICEAAD6AAAAgOgAAHUwAADqYAAAOpgAABdwnLpRPAAAAAZiS0dEAP8A/wD/oL2nkwAAAAlwSFlzAAAOwwAADsMBx2+oZAAAI/dJREFUeNrtnXl4VfW19z977zMPOZlPQuaEIUCAMI8iIIgTg2K1rbRy1Ra91mtbr7X0se3bPtZ6eZ+3b729V8ttq1YtVn1BRSwNIFUcmAKEGULCnHnOmc/Zw/vHzkAQMCc5QdtmPc95EBLP2r/f+q3pu9ZvbSEYDGoM0iAN0iAN0iD1ksTBLRikQRqkQRqkaMhw6T8IQvcnlqSqoF0ltxFizFDTPj+RiiXPQX6DMhzkN7in/ywyNFzqNEIhqKsT8ftj6J0MkJys4XJpl30oWZZRFCVm/ARBQJIkDAbDZX/eya83QugtdfK7nNBUVSUSicSUnyiKGAwGRFG87J5GIhFUVY3pnhoMBiRJGpThoAwHZfhPLkOhs8YhCNDeLlBSInH8uEQodPUMIVrHkZKisnChwtChao+FBoPBLgHEcrGKoiAIAhaLpcfPQqEQqqrGnJ+qqqiqisVi6fHdkUiESCRyWUH3l2RZxmw29xCqoiiEQiFEUYx55KEoCgaDAZPJNCjDQRkOyvCfWIaGbsawY4fEuXMSd90FGRmxg6uCQSgpESkpgZQUjfh4DU2DcDiMJEk4HI6Yb66qqng8HsLhcNcGy7KMqqrExcXFdHM7Bef3+wmFQlit1h4RjsPhwGg0xvzAhkIhfD4fkiR17V84HMZisXQ9Q6wVxOPxIElSlwIOyrD/MvT7/YMyjKEMfT7foAwHWIZi98PAkSMiEyfCmDGQmAgJCbH5pKfDggXQ0CBSXy/QeVY6NzfWC+30umazmUgk0uU5I5EIRqMx5oe18/stFguyLPeIDARB+PzDWlMDL76oe9goyGQyoWlaVyrcmapeGt3FDnLUU+SL1xitDHfu2ElZ2YF/PBn2kUwmU1eU3BcZappGa2sz4XDomsnwy66HVqv1C5WhqqooivKl1sP+yPAzGUcwCGbzgKwVhwMURXdQFx/6gVjopalrJ49rwU/TtC4+nf/dC2AWTpyAujrIyYmKX+e6Lv7zcuT3+zl8+BCiKFJcXIzBYOz3nl681t5SdU0NTqfzH0+G/eB3qSOIJvJcv34Da9eWMnp0Et/73jdJTk7ptcPpiwzVSFh/RgEEQUTsxTmKpQw1TUVVFSTJ+KWV4bU4p/2R4cWZRG+d96V6b+AakfYPfFskGAx2Fcn6RImJumc9fToqx3Glw3S5f3vhhVdZvfoMJlOEX/ziLHfffecXsleiICIOsEJdSgE5gKzJOI3Ov4vz1Fsj19hYz3PP7ebDD7/CBx9sYebMvdxyy00xfx5VkWk9c5ym4/vx1JxBk2U0TUEwGHFlDydl5CRcWQUgDGx3f0tLM2vWvEZFRT3f+MYNzJ59XZ+MsyyD3693ehqNYDLpddhYH8tr4Tz6Svv27WPz5s3MmjULp9NJTk4O8fHxvc96omHW3t7OsWPHmDBhwoClfb2lHTtg0yZYsQLy87+456iqqmLjxo0sWLCA/L4+iMEARUVQXg5z5sT8GRVFZs+eI5w//1WglV07Pv7CHMc1N8JovFb5Gue953mi+AkskuWacoeBMxxms4X4uCCisBOb5QxxcdfFPihqa+LU1jfx1pzDmuQmPnckosGAHPQTaK6n7uAOavZ+QOLoqTTH56EJIlOnTsM8ANDFpk1beOopDz7fLKqq3qGoaBRJScl9yBCgrQ3OntW7SG02cLn0T3y8/vfL2XuPz4fFbMZoMPxd68S5c+dYs2YNxcXF/M///A8NDQ08++yzA+s4XnrpJSorK7n99tsHpPDTGwqF4JVX4KWXIDUVHn449tFCb2CCXbt2sWPHDqZOnUpmZma/2u4qHQ42/O4FUq12lty+GIcjdtGxJBm45Zbr2LvrBQTNy1Cjk/pDO0kZPQVBvEZ3QL1eiERAU3XMsrkZrFY0i4WqqguEQiFycnL6DKFdiQ41H2LTub8iqzJbTn/EXPcCrDYdHRwoUiMhwt52wr42JJMFa6K7V5BOtOS02XhgfgI5xhJSJA/D3bHNqPwN1RxbvwZTXCLZ192K0WpHUxVUWUaJhDDHJWBLTiPQVMOfXn2DP3yQiWhw8LOfneKBB+4dkBqGpvkBLwYDiKLQR33Qa6/nzsGFC/qxNBrBaoW0ND2GS0zsmTls2rCBv774IvkTJ/LN73yHxISEv1vHsXv3boYPH87KlSupqKhgw4YNUWdGUTmOSCTCmDFjsNlsvPLKKyxbtoykpKRrvvDycigrg/vvh3ffha99DQb6MVRV4dSpU1RVVZGens7OnbsJBPx89atfJTMzswsz7BOUEvDzf97azfObbiLu4yPYnfEsXXprzJ5dEATuWLqI5OAFjCYLuVlZnPvkL7SdKyd3zlKM9riB2bS2Nti/H0pL4dQpmDwZLB3Bxtq1cPw4pa54Hvu4hZY2iVU/nMPX7r69X+l9Zx0tFIQ6TxvPlb/AGNt0XIYEflf2Z/zOUYzLyiAzW0cHYwVJqJEwcsBLe0MN3sZahIAHOehHMltJyBtJXNbQmDuP5pMHSJZbuWtSOqIhh5odfyUxaygGi63/gVHQx8m/vIrJGU968SwQBDRVBQQESULSTGDW9H/TFCrbLdQ33gWYOXBgG4oiI4qmmK3V4/Hg97bzxA8c+AMnWbbsqyQk9F3p7XYdqWhq0kuLoZD+8ft1xzJ+vJ55ANQ1NvL2L3/Jvbt2sbWkhO1jx7J0yZK/S6cRCoU4fvw4c+bMobW1lb179xIKhairq2PYsGED4zgEQcDhcLB48WJKSkp47bXXWLp0aZfhvFb0l7/A8OGwciU88gj87W9w5wAjL8eOHePee5/n+PFkxo49xOOP38Ndd30lJp0TshyhqTEA2kz8QWhp8cT8+QVNIcNpIS6jAHNCCpnTbqT+8G6OrltD7pyluLKHxZbhnj3w+uu69s2YAXffrYdxJVt0i33vvdDQwMe/+i0fb5/G9Xgof2sr8lcWY5QMvTTYerQYDOoK7/VCe7vur3xe2ObbRJMtwGznJBRVJc68nzfO/5FQw+PU1hsZNgzcbh0p7FMwIYcJez0EWxsJtdZTUX6CP677kOZmL3feUEjx8DwiAR9NJw+iaRqu7GExcx6RgI/qPdtIHFZMe1UlRqudsKeN2rKPyZx2Y7+/v7bsE/xNNeTOWXpJOq914T2CJCEZTWhmG3OnDuXQyZeQgwFmFi/EaIyd0/B6vby17i2ysrJZcd+Kjktp/YOLBEGX/YgR4POBp0PlwmE4cwbi4mDkSP1smE0mzPHxVAsCTRZLv2C4xsZGRFEksSOlCQaD1NTUoCgKoiiSkpLS1TwSiUQ4duwYra2tDBs2jPT09P5nkX4/jY2NZGdn43K5uP/++2lqaqK9vX3gMo5OEkWRm2++mR07drB27VoWL15MYWHhNXEa9fXw1ltgsehBa20tvP023HJLd4QwEFRZWcHevRnAg7S0/IwpUybHrN3Obndy333X01r9e7KMYebP/Y8BgE/ChDztSFYHmqJgMFsZMnE2becrOPney7jHzWTIpDlIpn6uSdPg00/hzTdh8WKYNUuvPl6ssaIATic4nYy4dT6Z77xDsr+Bu9vbMBw9pveD94LNiRP6efB6deUPBjvQMAXOa0fZZ1rHsuSbsAUDBOQAU01FvGvZxEH/DuRTs2lu1qPOvDzdUHx+oqOhyjIRv+4sAs31BFsbifg8CKpMyfvb+f2bU9C0fCKR31E8Ihc0gYivnZbKQ4BGXNYwpP4aVU2jdv92JJMZOejDlpRG2NdOXNZQLuwoIWl4MdbE1L4HMqEANfu2E5fZkSVpao/CtygIqB1ziQRRBFFizuQx5Kc58NdXkWv1oyoyotT/WkAoFGLLlq2kD0ln7ry5fW9Auawd03tR2tvh6FE949CNq362nE795wkuFyueeopd11/P9fn5XD97dp/4NTU18d3vfhez2cyzzz6Lw+Hg6NGjrFy5sgvqtlgs/PznPycvL4/Vq1fzySefYLPZCIfDPPnkk0ydOrWXmbdCRUUFDQ0NNDU10draitVqpaCgAEEQcLvdSJLEPffcQ1ZWFunp6Xg8HiwWS6/q1/2SwvTp03G5XLz99tvccMMNTJ48ecAdx7Zt+p9LluiC//rXYf16OHgQpk0bGJ4VFRUcOHCQ6dNPcfbsT1myJJOUFHcMD7DIwoXzmZ+fhfCHPyB+TrtqJyIWDYSsqQpKOHiJ0RKIzx6BNdFN/aGdeKpOkTvvDmxJaX1fTE2NnmmsWAETJnzur98w73r+9JoVj8dHZjiE8PLL8OSTeqXycxxHebkeOHT+vdPwa6qfA+rvKLaIFPiBcB1KJEBy2MM0xckeZQ3ZSiFKYypeLzQ06BlsRsbV9zTs8+CpPo2v9jwhTwtKONQB34BBkjAbJUxGDxG5DatZ7MrS2zweak6fIcvjIR9wZQ/vV+YRaGmg/vBu3GNnEPF7UOUw/uY6jFYHosnM2Q/fYcSS+/tcv/LVnSfi92COG4WmKGiS2tF+K+D1ejhx/CQGSWBoQS5GUQAEDEYD2W43IZsZf/15Qq2NWPtzjoBwJMLG19+E1lauf/Db3U4jENAFbjTqn36QxaJnHe3teqahKPpXt7bCsWN6cpycDBMnTWLCpEn9anXYv38/Bw8eRFEUDh48yIwZM/B6vYRCIX7yk59gMpn4wQ9+wNatW5k4cSIlJSU888wzjBs3jtWrV7N3714mT57cq9qRqqrs37+ff//3f6eurg5N03jooYdITEzEZrN1ZU2iKDKnoyFnw4YN7N69mxkzZnDDDTdcNbPqt/seNWoUNpuNl19+maamJubPnx/TqKBnygobNuiB7Pe+11l3gYoKeOcdmDIlOmP6eRQMBtm2bRsnTpzg1ltv49vfHkIg4CUlJQ2TKfZdI1J2DogGqK7uKtrIcjccEwh0R9ZpaZCS0vvvVuQIGpdr1VUxOVxkTL6BpoqDHFv3W+KKZlLeEsRkMjNjxkzsdnvvGR06pFvg4uKrxO3dZDabuW7Wdd04wc6dukAnTvz8/ZJ6JjIdvhCx4n1m+/dhWvRNPInD0QQBv+wnGPbgCji48f03IbAOddxDBIN6d01rK8yb17Mo+pnnVhTCnlaCrY0okRAXd0ypqsqCaeMIR47Q6jnOLbMmIiDS0NLK0y/sofRoGrPGb+HJhwXyBQFn5tA+Zx5Vu7diTUjBYDLRduYCzox81EgYVZFxpGXTcHQP7rHTSSgo6hsM5vchiCKiJKHIEQRJQhAlVE1j01+28cbrrRgNYR64r5GZ0yeiaSqaBoqqIposaKqCHAr2SxcUReFvW95HLT/BIlXBVF8PmZm6brzzjm7llyzRYdB+UlwcjBql61Zdne44VFUPSo4f1+Mfm61//XGqqvL222+zaNEivF4v69atY/r06QiCQDAYZO/evYiiiKZpFBUVsX//fnJzc5k+fTqiKPLEE08gy3Kv63/BYJDy8nKWL1+OJEk0NzezatUq6uvrr1iXnj17NvHx8WzcuJHKykpWrlzZY6xJTBxHJBLB5/Px+uuvo6oqDoeD48ePM3PmzKgueEVDRiN861twMSpmNMKqVdDYGFteVVVVbNiwAYfDwfLly0mJxkr3EeFRDBa0jFzCe4/TkjgGT7uOvba364c6ENCdiM2mH/aoUv62Jkw25xWZC5JEcuEEzPFJ/Oezv+P5d0ZgNqv813+18o1vfIVeq01jo/5wV/Dg4yeMx2i8wrEzmfTWlqamXsEMI0bo+9bQoO+LANQFGvio5TgPHEsiq+UDImPrCbkcBJUgqreNuKMVhE7Z+O+cWkZ5z1DgyEVVdccRCl0drjI5XMRlFhDxe/E31qKpSldW0dzuofJ8DdPHZpGT7kYQ9BlFp6pq2XUoh+b2VZQe/V9cOHeWRFccCGIHFBSdCrZfqKTtXDnOEZPYvfcgEZ+H4iwTqhxBVWQMJgtmVxKVW95gfGYBkjn6zkdBEBBECSUSRg2HUEQRUTKiqDJ1NT48baOQRC811fWocljPSlRZP0eCQH9bkFVVZdvW92k8coQ7brsVy9GjemHzW9+CykoYMkQXuid2tUC3W7crfr+ub51B6cX1jv4kN8eOHaO0tJRHHnmEcDjMmjVrqK6uRhRFPB4PH374Iaqq0tLSQjgcJhKJ4HK5urKLqIK3DlisvLycRx99lIkTJ6IoCkajkdra2ivO64qPj+e6667D6/Xy7rvv4vf7Y+c4JEmipqaGF198kbvuuotQKMS0adMYPXr0ZwZv9Rfb/Pjj7ZSXnyQvL5e5c/XUae7cz/5uLMorzc3NlJRsJhKJEB/voqKigilTpjBt2rQByaAURQ+wg8Hu4lybB0R5DK5Nm9hnvpNwWECW9d/tdC4Ggz7CJYqWaz0CaW3CaHNcxViIaJoKRjPHzgcJheYTCrVx4kQFmqYiCL3sXx06VC86+f2XLTo1NjRgsVgYMmTI5U673qabl9crVvn5OqJVWakreFu7wqe1OzhvSObN8Y8wuq2W3J1VSGorsioT0gzss8ygfGQ+1YY2Gqu3kTPyqyTabVht+tSEq47+F0VsyUP0X9I0/E11aKpCOBLm+Td3sX5bHtlpx3n6OzIj87NQNY2c9FTGF+5k9+EnGT+ijpSEXCLBAIHmOmzJ6Zgcrt4bVEWmZu8HONJzOHG6mqMnJCQpFfFIOekdRlsFrAkpNJUfoHrvB2TNuJk+eA69SyzoRzb79Y4qo37LeMqkbGqqSjEaVMYWTUBTFFQ5jCrLaKp+q1s/L9E7j5Mnyzl9+jRBn5+mYye4Y+YMrCaTbrVLSnRn4XbD4cO6VQ+He2KUMax3dE7/ubjekZvbd1Zbt26lubmZV199tcvebNy4kaKiIrKysnjmmWdISUlh9erVvPHGG0yYMIHq6uqu+VBHjx4lGAxSXFzcK6gqKyuLO++8kxdffJHt27dTXFxMQUEBPp8Pn8/XNT6kc45XTU0NFRUV7N+/n6qqKu6++25cV4GLo+6qOnPmDG+88QZms5lPP/2UqVOnsm/fPiZMmBAzA6uqKr///R946qn/R23tCJKT1/HjH1fy8MP/OiDTLTVN47XX1vP441UoionFi7fx618/RUZGxoBkFi0tOjzS3KzDb36/rgOyDAZhNENcVfiaQqiXFKpFUcdbCwv7kHG0N2O0dVSAL7aOHX/31p+n9ewJUFWWf20ObdrLmM0CN930L713GgBjx8KWLfDnP8M993xmho3T6bx8cOHzwcsvQ0FBr2/Pi6IO1zmd+vDM1z7dT2V7BemG0UTMTiozM7ggzSCihZG1EAohNCmAaPJSaDFwSthHVcpbLJrwdex2gbi4z59wIIgitpQMHW47eYBAUx1+r4cjpwz4Ag9zpno9Z2uOM6ogG1VVcScm8ONvT6extY3MjDGkZ2ZjTUjBlpIRddts2+lj+OqrSB07g9bDHyCKw9E0qK/YR5yhGbMrEbMrCQQRa2IqlX97B589hXh3Bmlpve/IscQngyAQ8rTqzRKCgKQoqJJE0ajh5GS6QdOwW63I4SBKOIQaDoGmEvF5MFrsUTnETqfx4IPPc/Cgg7FDj/HKT+/HFefsvt6dlqYrzcSJemYqSboy9NNphMOhjqkPRsxmvdbl8ejd450BW1tbd72jL8BDTU0N7733HqtWrWLBggVd9YTNmzeTkpJCU1MT69evRxRFtmzZwsKFC5k3bx7r1q3jueeeY+zYsTz77LMsWLCA8ePH9zrAX7p0KcXFxezfv5+9e/eyefNmqqurOX36dJdjb2xsJBwO43A4SE5Opri4mBUrVlw+sOur41AUhbKyMh577DHGjh3L888/T3FxMeFwmPLyckaNGhUT49rQUM+f/vRXamsfBxbS2LidV1753yxdupjs7JyYG3NZljl8+CSBwEzAgdPZNiBOA/RDeeiQHiGHLjOXTjE7OW0eAfWNkJ0JHS/AEkU9uh45Us84otWXYEsDtuT0HgZQjUTwNVbTdvYEGpA0bBxpxbMYZ7Vz89cbEEWRhIQob+ZarfDtb8Ovfw3PPKNfssnN7eqsampr63lxNBjUQ7q1a/UFPvxwzy6sXhY4jakX2Gn/T3KGjSCuWcOsqMRZVOy2EAarH6Pdi8nhQbK1I5g9aCYPGSoc9K6l2VZEZsK4jqClFwGUKGJPzUBAoEkrQ1ZkZo5TOV/7I4bneBmRMx5N1RBECclsIT91CEUJqZgTUjA5EzDYHFF1HLW2NnP40CF8e94jO7cAb/Vp0gwBInEnEQWBEdmFRM4epvH4fpzpOYS9bUhWO+u3H2DzH/6LgpEJrF79AKNHj+4VP1tyGg53Fv7mWh3e1DRUs1WH1QQRu6WzjhFAjYRRQgEdsgJCbc0kFU6I2nGcO3eO0tJ02tvv5bD6OH/bt5e5EyfjstuxWyx6ACLLuiLk5sZEFw8cOMiaNeswmQz827/dQ35+fhcs5fH0rHfU1en1DptNvwMSLXqyYMECFi1aRHKyrk/Lli3D4/GQlJTEkiVLqKysBOC2225j+fLlpKen86Mf/Yi1a9eya9cupkyZwp133hl1Jpebm0tubi6KoiDLMufOneOpp55i4cKFXVBYUlISZrM5qsGTUTmOpKQkVq1axfjx4xEEgQkTJlBWVsaECRMoLS2lsLAwJrdFFUVGljXAiT7A104koiDLkZgb8vb2drZs2UJiooHFi7eiaUbuvXfpgDiNYFA/fFdyGl0ZgMOJ0BFRG4y6zjidOoKTm9u3W89qJNj1bgBFjuC9cAZPzVk0RSF94hwSh47pAWUlJfW9nZPUVPjhD/Xbmb/5je7p8vIgPZ38xkY9M22oh6oqfT5XayvMng033tjnnuo3T79BwFTP5IkjsPgasEcMDIkXcDo1MHtRJC9hzUdI9RGQ/QQiIeJlB/aAhZdOvMTTU34Z1TgSQRCxpQwBNBAF7rt9Nouub8Rus5OSnILRHoc1IRVrYipmV6Le8dSHTqrW1ha++93VbNqkkO08wI/uqmXUlNnkFU0gs2NiqNFgoMWTiigZkCxWpHCQ5rpqth+ROFH1I06c3sLNN2/vteMQRImsWbdw6E//l7CvDU1TUeQwosHU3amlaXpdJRJGlSNoQMTbjoZG1oyboo5shg8fwW23fcC+fb9i9uwM0iZNYcupMwgBP26bjaRTp8jJySH5osF+VVUXEARIT8+I2u4EgwHWrHmT55+fDLSTnl7CE088BOhZxciRek2xra273nH2bHchPZp6R3Z2Nt///vd7oCVut5vHHnsMQRCYcVGB/+JW2Hnz5jF9+vSukfD9sa2dI9jdbjdutxubzUZBQQHBYJC6ujoyMzOj+v6oHIfL5WLCRS2WU6ZMobS0lPHjx9PU1MT58+fJyel/RpCamsatt07h2LGn8XqnYrOVsmjRNLKyYpttnDhxgs2bN5OWlsYPf/hDJEk/kHZ77Iv7sqynv5WVn3UagtDhJAxgtoB1qAP70T3EDU0mLtWC06lHOQ5H9JfVFEXmww8/5v2SPcybZyIv4KfpZBnWhFQypswnIX800gB0iBEXp0NVN90ER47oiz9yhNCeUlSzGYrH6QtasEC/t9HPa9xljQdwW9KxWUXciWHSbUFSrDZUVAKRCIGIQlhWUTV9/LWq6R+3JZmDjWW0h9uxWKO7wyKIIrbUDARRxGC2kpyZi9EehyUhFUt8ku4s+nlno76+lo0b62lq+iXtrb+mRanXW3A1DaO1I/TVwGh14Kk5iz0lnYhkQJJDjMgzcsb7Z9zudoqKbouKb3xOIVnTF3Luk024coZjUBWUcKi7+K1paJqCpqoIgogc8OGpOcPQm+/pUzt3VlYWv/nN96itrSEnJxe73YEGtDS3UFlRQX1iIifOnkN5+RWysrOpra3juec+BWR+/vOvMHfunKgNqc1mRBDOI0khTCbbRT/T0VKPR693dHb/+v1w8qSeGGdn976D80oGuRPavxr8brVaYzrayW63k5GRQUVFBYWFhZSWlvLJJ598xrHF1HFc7iFmzJjBSy+9RFpaGqFQKCaLMxgMfP/7j1JQkEtZ2WFGjVrKHXcsi9lgRVVV2bJlCwcPHmThwoUUFRUNyFydS+u+p051jzQwGPRMwmrVnUJcnP5xOMGumLEe+BvGnDGI2Zn9gnHLysp46KE3OXVqJh/tf59fPjqNUTd+jbjsoUhGMwNOSUl6NjF7NigKZSnrcTidpC+8Maa905mODEobDjKKkZgkEwbJgICIqsqomoqC2jGSW0PVVDQ0NE2lxl9HljMHm6FvmY4giFiTh2Cw6Xi8wWpDNMTu1rTbnc6yZRmUlPw348cpjJ1xPXJLFf6WBjRFwWR3giOBv5Se5EjZWaYVBRmdZGTovNv51SMz2X/0JOnpaRRfpT36Sk4xZ/ZilHCIqj3vY01Kw+JKRBCliy7MaGiKgr+lhrCnlfwbvsKQiXP6vNbExCQSE7tbRQUgMTGBxCmTYcpkfD4fXo+Xo0eP8Nvf/pmPP34ECPHuuzuYO/d6ounmMhpN/Ou/3oPLtR6j0cjXv357j5+bTHq9w2DQ23Lb23XEIBSC8+f1WVcuF393JEkSY8eO5b333mPatGl88MEHjB49Omrb2u9q9uTJk7HZbGRnZ8d0bpXTGcfy5d9g+fLYb56maRiNRlasWDHgbbbdOKceVDsc3e20nZmE2aynvlKXTjohMxmOH4Gc/o1zaWpqoqEhEVmeiUerZMjspSTk5X9RpxbVZEI1GmN74QZ4oPABavxPUda8F4thGmm2VCRRIqJ23BvpfGcBoKLRFGzmpKcCJAOPFP0bDmPfMx5BEDAN0Lwvlyuep59+lO98pwq3O43UVDeaquJvrMZXd4H2s8fZsqWEZ16w4w0+xdHGNbz+x/sZNnUegiCQkT+8z7xFo4mChV8jLnsY57a/S+vZckz2uI7pAhpyMEDE78E5JJdht3yDxKFjBvT42O127HY7qe4Ulh0u5/DhEgwGGD26iL60AOfnF/DjHz9+xZ87HDosVVDQ3abr8+k6GgjoPx/IYZkDRZMmTeKjjz7iJz/5CS6Xi/nz50cf3Pf3IUwmU68r/V8mrztv3rxryjMlRY9SOi+7fu6BGztWh3gWLuz3IVm5sozDh9eyeHERmZlZX+zmawMzaLwgroD/mPoMb51+i131uzjccpBMewZxRidG0UBECdMcaqIl1EJDoAGLwcb09Nkszb2d/Lj8L/V5TUpK7jE+XC/OZ2JPzSS1aCpnzemYXt0IQQ1zgpvEoWNi9h4IQRRJHT2FpGHjaD9fQdu5cpSOtw0aLDbi80biHJI7INN/r5bl3XffcoYO/QhJEpk9+7oB42Uw6B+7XddhVe2+XX61Lda+xC8gcjqdPProoxw4cIDCwsI+3bszXIq1D5i96Njoaz3+/It8kYogCF38o4Yphw3Te9dbWnSP08s1XrrexMQkfvrTRwkEfDidrn63TPdXIfryNrbeytBtdfPgqAe5I+92znrPcbLtJE3BJlrCLaiaSqI1lTHJ48lz5pHnzCPNmtar777WZygqfoLAjFnX8YtfVLN9+zvce+9tJPfhHRWfG2yZzCQUjCahYPSXQg8dDge33HJzn/Wiz1mY2Ltk+WLd/zKSy+VidpQzty5ej+HiDUlM1Kiv1y+dxfrOW1VV98z7TrshSRKKogzYiJLOiZOdhkoUxX69M6O3/Do3uD+vdSQjA5Yvv2pr6qVr6Tysqqr2KHRZLJaYDWTUNK3HnkYrw0mTJ2KMIjrtiwxTrW5SrW4mp0zuSHL0/1foRa5zqQxFUUSW5QF7m1tvZXg1slptPPjgv/Dgg717cVR/Zfj3oofdtu3ayPBivRcEAUVRBuTe2ZdBhoaLU7Jp0xQ2bhTQNIHU1NhlB8Gg/kqGwkKF9HS1y3GYzWYCgUD/Xrt6BYpEIgSDwR4G02QyEQwGCYVCGI3GmB4iRVHw+Xw9LrdJkoQgCPj9fqxWa3T8LJbueU1XeB2sz+frarPrPLBGoxGfz4fdbo95wT8YDKIoSo/hZ9HKMCsrq9eZS6xleLlZXb2VYSAQwGKxxPTMDIwMtQGXYSz1MFaTJr4oGaqqit/vR5KkLlldCz1UVfULlaEQDAa17k2HI0dEdu6UaG4WYvaecIsFRo1SmT5dweXSenxvJBIhHA6jqmrMcEFBEBBFEbPZ/JlNVBSFUCiEoigx5ScIAiaT6TOKoKoqoVCoK+KJJT+DwYDZbO6hCJqmdc266QssdDWekiRhNps/E0UNynBQhoMy/OeSYQ/H0QGZIsu9u0EbBQyLJOlw2OXWE8uN7Q3G2Mkrljw/D9OM9Rr/0fkNynBQhoN7+uWV4WccxyAN0iAN0iAN0tVIHNyCQRqkQRqkQYqG/j/9ScTsp9ba3QAAAE10RVh0Y29tbWVudABGaWxlIHNvdXJjZTogaHR0cDovL3dpa2kuZ2VvZ2VicmEub3JnL2VuL0ZpbGU6VG9vbGJhci0zRC1HcmFwaGljcy5wbmcDVxRvAAAAIXRFWHRDcmVhdGlvbiBUaW1lADIwMTU6MDU6MTIgMDk6NTY6MDYF+CCzAAAAJXRFWHRkYXRlOmNyZWF0ZQAyMDE1LTA5LTI5VDA5OjQzOjE2KzAyOjAwP/yUjQAAACV0RVh0ZGF0ZTptb2RpZnkAMjAxNS0wOC0wMVQwMDoxNjozNSswMjowMF1K0+8AAABHdEVYdHNvZnR3YXJlAEltYWdlTWFnaWNrIDYuNy43LTEwIDIwMTQtMDMtMDYgUTE2IGh0dHA6Ly93d3cuaW1hZ2VtYWdpY2sub3Jnb5+iogAAABh0RVh0VGh1bWI6OkRvY3VtZW50OjpQYWdlcwAxp/+7LwAAABd0RVh0VGh1bWI6OkltYWdlOjpoZWlnaHQANTFlVoxrAAAAF3RFWHRUaHVtYjo6SW1hZ2U6OldpZHRoADYzNMVvejIAAAAZdEVYdFRodW1iOjpNaW1ldHlwZQBpbWFnZS9wbmc/slZOAAAAF3RFWHRUaHVtYjo6TVRpbWUAMTQzODM4MDk5NYkEU0cAAAATdEVYdFRodW1iOjpTaXplADExLjRLQkLWU45LAAAARHRFWHRUaHVtYjo6VVJJAGZpbGU6Ly8vdmFyL3d3dy93aWtpL3VwbG9hZHMvZS9lOC9Ub29sYmFyLTNELUdyYXBoaWNzLnBuZzx4z2QAAAAASUVORK5CYII=[/img][br]Erkundigen Sie sich auf denGeoGebraWiki um das Toolmenu zum Umgang mit und zur Erstellung von GeoGebra-3D-Arbeitsblättern zu lernen.[/url][br][br]Stichworte:[br][list][*]Punkt, Gerade, Ebene, Körper, Vieleck, Schneiden, Spiegel, Transfomation, ...[br][/*][/list]
Kennenlernen durch machen:
[url=https://app.geogebra.org/#3d][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAMoAAAC1CAIAAACRc/frAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAPwElEQVR4nO3de1STZ54H8G8AE0UulZu6JlIuhpsiI3jBRdGqaBX0uGOxceix6qy6ZUb3HE87e3psd2uV02lnPUK1053OjGc7XqaOVwJeoLaVtDLIdIEIoYqgjKE6SIPBC0nQZP940xhD7vAYQn6fwx/45nmTX8LX3/vkyZuEZzAYQAgbfp4ugAxnFC/CEMWLMETxIgxRvAhDFC/CEMWLMETxIgxRvAhDFC/CEMWLMBTg/NCWFv3p036trbh/n109xDsEBSE21rBokT4piefnZ7NJ8Zx8SfvLLw1nzvBWrkRiIsaMGbwyiXfq7sZ33+HECcyZ83jpUvj7+1sd5lS8Wlr0n3zi9/bbCAoa7DKJN3v4EDt2YO1aXUJCgNUe5tTc6/Rpv5UrKVvEUmAg8vNRWRnw6NEjqwOcildrKxITB7UuMlyIxWhv9xtQvO7fp/kWsS4oCN3d0Ov1Vi919pkjndNKrOLxAMDWDJ7WvQhDFC/CEMWLMETxIgxRvAhDFC/CkAsvadPaBHEVdS/CEMWLMETxIgxRvAhDFC/CEMWLMOTCGRO0MEH6486YsIW6F2GI4kUYongRhihehCGKF2GI4kUYooUJwhB1L8IQxYswRPEiDFG8CEMUL8IQxYswRG/lIAxR9yIMUbwIQxQvwhDFizBE8SIMUbwIQ3TGBBkQ+6mg7kUYongRhihehCGKF2GI4uVYVRVmzMDdu56uwwtRvBx79100NGDGTH1DAz15dg0tTDhQVYWqKgBob8fiJY/OngmYOtXuxyoQM9S9HNi50/hLeBiCgjArU3fgwGOPVuRNKF72cK0rPBwLFuAHFbZswYQJ2Lipb1dRn6dL8w4UL3u41pWXB5EIAJRK/PKXmD4Du4r6Nm7SerY2r0DxsolrXWIxMjMhFgPgtbRg1ChIJJiegQMH+5YsfXj3rk9OSJ1G8bLJ1LoAhIcjPAzXWowXrX4Z+fmQyR69uOx++9+tf5UhAcXLFlPrEouNW0QiXsu1JwMyMvDKK7h69fHsLLVcbv27WImz8eIWJnznx7x1cbjj4zWzhCUn4+c/h1ZjeDFXLS3TerxmT/0MQrx8Sv/WBS5eBr+WlqdGjh+P117DqFEGScHdg4d6n3GdQx/Fy4pdu4CnWxcAkQgG8Do6LAc/NwavrsW4sdhcqP6PN9XPqEQvQfGyZLV1ccSTnjo4mowciX/diKmp+OjjB//2i251D032jShelqy2Lk5CAnp7rTQwTm4esrJw8NCDZXmdlDAOxespdloXfpx+tVprYJysLCxdisuNumXLb19u1LGr01tQvJ5ip3UBEAphgJ/V46PJ5MnIX42rLbply7+/3OjrK/suxMvjT4BZ/1y4YK91AQgMhEjo19rq4IESifDSS9Bo9XPm3zx4uMfj94vpz6DFa9grKgJsty6OWIzeh7zvbUy/TCIjsW4dIiJQuPX2b3+nGrQSvQ3Fy8j+rMtEJIIBjhsYAIEAK1ciJgZvvtX5i393lMdhiuJl5Ezrwo+z+47vnbpOgQAvvoiEBBz6892Cde09PT53ohjFC3C6dQEID0dYuFPdy2T+fMzKxOmzPbn/0uprCaN4AU63Lo5IyOtW8bpdmVBNnoyZM9HU1Dt1RpM79XktipexdaWlOW5dHLEYBoNfa5sLN6HTGk/m2fWO0J0SvRa9lcO41pWf7+x4sRiAf1tr37RpTo3XalFejh9U2LtnoiR/zHB9GK1y4bNVhyWZDDIZMjMRHu7sLiKRa93r4kX88AP27hFK8se4V6T38vWDo/1lelvEk/y6u9Hd7XjkF1/gyhXs3TNBstrnsgUfj5cbrYuTkACDwb/NUQM7fx7ffQfJ6lDJ6ufcLtKr+XS83GtdMK5++d+6ZW9MZSWamyFZHbKveLyb9Xk/342XVOpm6wL32rYhwE73qjgHhYLL1riBFOntfDdev/oVAFy9ivPncfOma/tyr23fugWNxsqlZ8+gSYE1LwfvK4kahEK9me8uTOTmQiaDXI4jRwAgPBxpacjMNL5j1iGxGB23/Nva9IlJT20/fRpNTVgjCdpbHDHMHjE3+O7CxK9/DQDt7Sgrw8GDkMtx/jzOn3c2ZyIRYAi4fr3PPF7l5WhsxM8ko/cWu37EHY58N16c6GgUFqKw0Jizr7+GVOpUzsRiGPT+168/2VImxeXLWCMZvbfEF9cgrPL1eJmYcqZWQypFebllzsRipKU9GR8ejrCwgFu3oOkFn4/SUjTI8bM1gftKfHQNwiqKl6XQUBQUoKAAajWqqp7KWWAgpk5FWpoxZ2IxamoDrt/QNTejoQFTJo+gbFmgeNkUGoq8POTl4eOPn/Sz6mpUVxtz1tsLGAKOH9dptZgyJaCslI6Jlnx3YcIlXMg6OnDmDAoLERmJ6mrU18OgD9BoMGVKQNmpsNAQejAt0deFuiYrC1lZeO89yOU4dAhSqX9YpL/0ZEhICM83Hx/795oOjm5KTUVqKt57jweEerqWoYv6OWGI4kUYongRhihehCGKF2HId8+YIM8AdS/CEMWLMETxIgxRvAhDFC/CEMWLMEQLE2RAhvMZEypV1xdfnG1ulvf0qPl8QXx8wooVq8PCIrhLjx49UFMjs9glJCRUKIyePv2fJ09O63d9VtTWXmxsrFMq23t61NzucXEJmZnZMTHxAyy+sbG+vPxYV1cngJycvIoKqVAYvXXrmwCKi4uUyvYPPvifAd6Ex3l3vD75pLirq1MojE5KSr13T61QyK9du7Jt29umhAEICQkNCXlyjnJn522FQq5QyHNy8hYtyrV//fv371Mo5Hy+QCSKTkpKBdDaeqWu7lJTU8O8eTkOd7fvxIlDPT3q5OTU4ODQ+PjEigrpQK5taPLieFVWlnV1dSYnp65bV8htKSs7euFC5dmzp9as2WAalpSUumpVgfmO3LCKCml8fKKdJsRlKy5OnJ+/1jyvtbUXT57881dfVdjf3aGeHnVERJSp+GHQq/rz4qm9Wn2XzxfMm7fYtCU3dxWAO3f+YX/H3NxVM2fOAfDVV+dsjamtvahQyCMiojZv3maeLQDTp8+eNy9Hp9NWV18Y0B0ARo4cNcBrGOK8uHutWlVg0ZYaG+sBCAQCh/u+8MKSurpLCoXc1oBvv60GkJmZbfXS9PRZf/1rFZ9vvKHXX98kFEZHRo6tq7vE5wsyM+fm5q5qbKyvrf3GfNJm6qOmSaFS2c7tu3Xrm6Zf+t9cY2P94cN/BCCRrHdyyjhEeHG8LFRVfc61k6ysBQ4Hh4VFREWNUyrba2svTp8+u/+AmzfbAcydu9DW7m+99b75ls7O252dt3/ykxlarWbs2H8yBSI+PiE4OFSn07a2Xqmpkel02jVrNkRHxwKoqZFxmQsNtff2Ne/NFobHWzn+9reLR478LwA+X5CX91JKSppFqVYrj4wcq1S2W730xo1rOp1WKIx2/i7rdNr8/LUZGcaklpUdtdiiUnXt3r2jqanBYEBGxuyMjNk1NbKQkOd++tMC8xrMb9FgQFPTk2z1v19D33DoXr29D2fOnKPTaZuaGqTSv2g0Gmee05kObf1xiwX9vfHGJost77//ZD5uShKA3NxV3ETQxNQvHRZmolJ1mWfL+R2HjuEQrzlzjIcw7v96ZaV00qTE55938JyOmxJZNWpUoNXtQmG06ffOzts6ndbqRSYqVVdb29Xbt7+/d0998+YNW6m15fe/L9bptBERUV6aLQyPeJmkpKSlpEytq7vU2FjvMF737tmMF/fn7N9ptmx5Mu8uKSmy04pUqq5Tpz5rbjY+deDzBUJhtE6ntZPp/np61LGx4ra2q8eOHeCOoV5nWMULPx7ytFprH+tmRqXqUirb+XyB+RHNHPd3lck+N7VGl3DZio0VZ2Rkmm6ipKTIpXhJJOvHjxfu3r2jru5Sevosh/9hhiAvXvfav3/f9u1bVKou843c3y8qysFHTn755VkAcXEJtgZkZGQCcHtlq7lZHhISunnzNvP4ujTxApCSkhYWFpGdnaPTaUtLj7hXiWd5cbwA6HRaLiicpqb65mY5ny+w33LKyo7W1Mj4fMH8+YttjcnImJ2UlNrV1VlSUnTjxlNfEKpSdR07dsBhVjQajXn09+/f5+DO2LBoUa5QGK1Utstkn7t3DR7kxWdMLF+++s6d2zU1so6Ov0+YMLGnR81l6+WX15uXqlDIOzqKTP80Tcmzs3Oio+Pt3KlXXy08fPgP9fWXPvrog9hYcWTkWAB37vxDqWzX6bR8viA7O8diHcEkLW1Gff2lffveT05O5WrQajUREVFdXZ32F02sXuELLyz99NPfnjtXmpycZvESwhDnxXOvsLCIDRu2lpZ+plS2cxOp2FhxVtYCi+dZ9+6pzWfxwcGhcXEJ8+YtdmYqI5FsSE1N5xbf29qu4sdJelxcwsKF9tY+Fi9eAUChaODaJHeLTU31VVWVbsznUlLSuLyeO3dKItngeIchg2dwoimtX48PP0Rf3zOoh3iZ0aOxaROKi+8FBwf3v9S7515kiKN4EYYoXoQhihdhyIsXJsjQR92LMETxIgxRvAhDFC/CEMWLMDQczrUnHmQ/FdS9CEMUL8IQxYswRPFyVlLSpG//71tPV+FlKF4uePfddyhhLqF4uaDqQiklzCUUL9dQwlxCZ0y4rOpC6dzs5du3/2f6tHRP1zLUUfdyR9WF0p07qYc5RvFyEyXMGRQv91HCHKJ4DUhl5XFKmB0UrwER8AOkpYcoYbZQvAYqNDToL0f+QAmzihYmBsHYsZEH/vRRwSuvHT9W6ulanrXh/K0cnvLggWb06JEA5mYv93QtQxrFy2UPHmiiomI+O3Igd9kCHo+3ceNri3NsfpCTj6O5l2u4bB0/UfbG69s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Információ: 3D erlernen - Toolleiste