AR Cone

Cone
[img]data:image/png;base64,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[/img][br]where [math]r[/math]= base radius, [math]h[/math] = height.[br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOsAAABGCAYAAAAtiGPlAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAEnQAABJ0Ad5mH3gAAAjrSURBVHhe7Z25ixRPFMfbXy7iEYmBeICiIHjjESjoeiEG4pGIgSgaCCJ4IiJqoBgZeKGpF4KRZ2CgIt6sqJiogRiueP0B/vpTW2+3trZnZ3Z3Zuxyvh9oqut1dferV/Wqqqtqdof8ycmEEKXnPx8KIUqOnFWIRJCzCpEIclYhEkHOKkQiyFmFSAQ5qxCJIGcVIhHkrEIkgpxViESQswqRCHJWIRJBzipEIshZW5CTJ09mGzZs8DGRCnLWFuL27dvZhAkTsr1792Y/fvzwUpEKctYW4erVq9m7d++yZ8+eZW1tbV4qUkI/Pm9Bli1b5sK7d++6UKSBelYhEkHOKkQiyFmFSAQ5qxCJIGcVIhHkrEIkgpy1Bfn27Vv2/PlzF4p0kLO2CG/evHHrqyNGjMhevnyZff/+PZs4caKTca0ZPH782G1zHDJkiNPj4MGD/sq/A1s5Z82a1ZVH4nWDTRFCNAOq26NHj9z5uXPnXLy9vd3F/xWK8vjp0ycXHyxJ9KxslaOl4qB1FmmS17dswYIF7nzt2rUuHDp0qAsNeiIr62b1+H1x/vx5p8vnz5+9pG/CPE6ZMsWFw4YNc+FgaZizsmHcjM6wICS8tmPHDi+tDEOnK1eu+FgahA0MwyHiRnytDJWy2Vy6dCk7cOBANm7cOC/pZM+ePU4+fPjwbNq0aV7696Bs0CXWsxrcd+zYMVdvR44c6aWDxPWvDaCjo+NPnkk3DCgC+YkTJ3ysOgwtuMeGGClA/irlExn2wU6tRl6B/2zfvt3HepM765/169f7WPmwun3r1i0v6UlbW5sr95kzZ7q81ouG9ay0JvabyXjW0XoSGwr9q1j+fv786cKQ169fO/vUrdVNBEYVDx8+zM6cOeMlvbl//362aNEiHysfhw4dchN0c+bM8ZJuqNv8QCL3rezIkSPZxo0b6zdy6vTZxkDLwyvi1iVuOWmpkFlPPH78ePdxHhL3rExMEI9l9oxKMuvRiPNOKJKFoAs6cZ2wP5MitK7cE0J+eVaZJ1fQzXqISgc2AyZQLC22CsvT0kDco5LWyimE5/B+KxeOonQG16x84nTca++M9QT0JM794UQQz0HOYT0oOpksPMKRE3HTwZ5Rr3JuqLNapYyHPBgmHEJgQCq1GQtDcp8ZFCzjYWFgpFhmDUSRjPeYHJ2Q0WjEstC4VmEsjVVC8lYLVhnCikClJb9lBrugM/kPG1bO4wbN0lo5Epqz2b3YC7thi/AIywmIm4NhJ+6jvoQ6hPBe0lpdCx2Ha8isswj15CAfvK/oXigqO0CfuE4bPMMaDsL4mYOhoc4KGAjjGxRiHCdjcaFhTDJrcD1OhyFiWVE6k4U9vMnCileUDl3DNFawYUPSF5a/MD02qeV+y18tRz0rRQi6hs/mXaF9Qigz7BXavr9YnkP70ABUctaQ+D5rpMPGF4r0LLIh8bAOgpV/JRs0koYv3axZs8aN723J5fr161neKrlzuHfvngttuttYvHhxlrdoPlYfxowZ48+6KZpW//LliwvRGd2XL1/u4sA3Zl55utJUgxnNvMCzmzdvujjf79euXavpe52Z0byMajpIWwmbea52FMEGinnz5rlzK8PJkye7MIZdUXyHx2XZH/iWx17btm3zkk4dqn3Dmm62XAL8ZYzcKXvNKqPn7Nmzu/S0b8qpU6e60Hjw4IEr65APHz64sJINGknDnXXJkiUuvHPnjgvPnj2brVu3zp2nwsKFC3tUairPq1ev/NXq5L2Ca5Rw1Bs3brh4MyeWipy76IhhbZEG0yrmkydPXFi0pEKFp2FbtWqVlwwMJpe2bt3qY91OOHfuXBdWwnQLGwqcDacMMT137tzpJd0OGE8Y4dTTp0/3sU76skGjabizWk9EIfAHu2g1y7B+1h/y4VKvit2fP4kyf/58F/L3jy5evJht2rTJxasRbhCodtR1W5uHykp5WcNCr5cPId15TKUK3x9oHHAk68mhVueIdeNZNJCM0EJMz0mTJrkQmJ2mjoYNqDl1qAvQAFSyQaNpuLPCli1bXG90+vTpbPfu3V7aiQ09cOQQjB8PQWJiQ8KvX7/82eCxHuX9+/cuHCgrVqxwwzHyTwUgXgv1GgYPFKvEBmU4Y8YMH+sJaUPHHgg0DhAOMWt1DjqD0DFPnTrlwnho+/bt216bHLh36dKlPtbJ06dPXRgP6dGxkg0aTVOc1YbCtHR2blBxqRCHDx/u2tLFFi++61inMr5+/erC0Bltq9rly5ddyJCJ50CYzs7tGWCycA00llHx+L7ev39/13AMHdl1ZXGopWfjW478MwROAYbsfLKEw0CbQyDv4Y4sePHiRdXGtRp9OTx2t3X7StDAA+UT9sToavoWOabli97UflxgdQA78Dyrm2CfQDyzqT9GyFvlppAXQsXpbmbYmO1DHY680Hss7diMKgezeOHsnk2vI2f2zmZ0LR0H53a/3RvKbGavSIZu6G3XYt0AeTyTGMPzSBcvA5QVs2s4Y2oyQuwSUosNqoFt41lfeyczuPE7Q3g36ahnVj48j3IL9SrSk/JFTmjvIN/cGz4PrBy5Rvpmlqf+FOkgoZdZvXq1GyL2d/9oM6FnYHLrwoULXT0JvTyjhtTmEFoVOesg4fegeUtd+grPDwY4GAbSqFgjg+zjx48+lSgzctYWge/qfAjX47uPhobvaFWBNGjKBJP4++CQoaMycUKPmn93eYkoO3LWFgMnZZmMXpVv1qNHj/orouzIWVsIvlNHjRqVrVy50q33stVyMOuiornIWVsIFvgZDnd0dLgtffzrx2prl6I8aIKphWGxn40P7e3tWr5JAPWsLczYsWNd+Pv3bxeKciNnbRFYugm3SIJtqRs9erQLRbmRs7YQu3bt6trjiuMyBD5Q8BcGRTmRs7YIbIhgkzwHvezmzZuzffv2ZcePH/cpRNnRBJMQiaCeVYhEkLMKkQhyViESQc4qRCLIWYVIBDmrEIkgZxUiEeSsQiSCnFWIRJCzCpEIclYhEkHOKkQiyFmFSAQ5qxCJIGcVIhHkrEIkgpxViCTIsv8BStkUVrH8c4kAAAAASUVORK5CYII=[/img]
[u][color=#0000ff]https://www.geogebra.org/classic/guth8vcg[/color][/u]

Informazioni: AR Cone