terug
Kegel en cilinder
De uitslag van een kegel is een deel van een cirkel. In figuur 1 is zo’n uitslag getekend.
TA = 9 en hoek ATB = 160°.
Figuur 1 |
Figuur 2 |
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) 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mOqv5bn8vneMtTuzMbew2Ly+/dwLl92VUMeWzs+RysOKio8ZHULjcdj6Sl917o7/v3Xuve/de697917ol3RUn+hPu7s/wCL9dJ4Nqbl/vD8kPjn55rg7L3VueD/AE6dbY/7nJVlfVf6JO4N0RZSMLDS0GP2/vvC4yjj8ePk0+690x138wfp2i79zXRse0e1shidp9xbS+OG+O/KHA7W/wBBWyfkjv8A2nsne+x+iM5l6zelH2JV713Nt7snAtFW43bWQ23TVuVp6CrylPXsaUe690e337r3Xvfuvde9+691737r3Xvfuvde9+691737r3Xvfuvdf//S3+Pfuvde9+691737r3Xvfuvde9+690AHyp6cm+QXxz7k6boqbZFTmd+7EzWJ2weyMbufLbIod5RQjI7LzO4aXZO5tl71jo8Duyio61anDZfGZejlp0qKOphqYopF917qmDqn4T7s62/vL8Nd6V1Jlt5/zCu5f9mV+ZOKxfaXbfyI29sH4i9I9W9LdO7m6pyffHyC2jVb97ry3yX3Js3D7Wy1TuqnwOTzOA3buuoxaRf3eB9+691sOIiRokcaLHHGqoiIoVERQFVEVQFVVUWAHAHv3XuuXv3Xuve/de697917ooHxp7S332B3P/MJ2nu7O/xfb/R3y/2V1b1bj/4Zh6D+6+xMv8Bfg93XkMF91jMfRVub+47N7g3Hk/usjJV1ifxH7dZRSU9LBD7r3Rv/AH7r3Xvfuvde9+690Vn5Y7L3VktkYDtrrLFVmb7g+Ou54+3tg4DGvor9+4/G4zIYfsvqKJJMliaCqn7Z6wy2Ww+NFfMcfQ7hmxmTlRnx8Wn3Xuqyt5fy9v8AZtPlz1r8vNqZLqN/i9vTtn4ufNPE7y2D298nNq7t3nuLpHbPXu5OtTuz42YzdFR8Ve0t47o3LsvEzntGujxu4sds2ng23/CKswLlffuvdXt+/de697917r3v3Xuve/de697917r3v3Xuve/de697917r/9Pf49+691737r3Xvfuvde9+691737r3TflsrjMDisnnM1X0mKw2Gx9ZlctlMhPHS0GNxmOppKyvr62qmZIaako6WF5JJHIVEUkkAe/de6JD8IcHk9+UHYvzP3riKvF73+XWQwG4dm4vN4yTG7h2H8Vtlw5Wj+MXXNfS5Tbe2d04SrrttbgyW/c1hctFLWYLeO/c3QCV4aeHT7r3R7vfuvde9+691737r3XvfuvdFA+NPaW++wO5/wCYTtPd2d/i+3+jvl/srq3q3H/wzD0H919iZf4C/B7uvIYL7rGY+irc39x2b3BuPJ/dZGSrrE/iP26yikp6WCH3Xujf+/de697917r3v3Xuve/de6Jd0VJ/oT7u7P8Ai/XSeDam5f7w/JD45+ea4Oy91bng/wBOnW2P+5yVZX1X+iTuDdEWUjCw0tBj9v77wuMo4/Hj5NPuvdHR9+691737r3Xvfuvde9+691737r3Xvfuvde9+691737r3X//U3+Pfuvde9+691737r3Xvfuvde9+690QT5lxv3pubqr4MY6JqvCd7tlN9fJh/tTUUFD8Rus8hhm7A2XlWrNvZ3btS3yN3jmML1/Lia2SgqsjtLMbmrsfN58M+n3Xuj8oiRokcaLHHGqoiIoVERQFVEVQFVVUWAHAHv3XuuXv3Xuve/de697917r3v3XuigfGntLffYHc/8wnae7s7/F9v9HfL/ZXVvVuP/hmHoP7r7Ey/wF+D3deQwX3WMx9FW5v7js3uDceT+6yMlXWJ/Eft1lFJT0sEPuvdG/8Afuvde9+691737r3XvfuvdFZ+WOy91ZLZGA7a6yxVZm+4PjruePt7YOAxr6K/fuPxuMyGH7L6iiSTJYmgqp+2esMtlsPjRXzHH0O4ZsZk5UZ8fFp917od+vt+7R7U2Ls7svYGcotzbH3/ALZwm8Npbgx7l6LM7d3FjqfK4jI05YK6pVUNUjaWCuhJVgGBA917pX+/de697917r3v3Xuve/de697917r3v3Xuve/de6//V3+Pfuvde9+691737r3XvfuvdQcnk8dhcbkMzl62lxuJxNDV5PJ5GtmSno8fjqCnkqq2tq6iUrHBS0tNE0kjsQqopJ4Hv3XuiP/CHB5PflB2L8z964irxe9/l1kMBuHZuLzeMkxu4dh/FbZcOVo/jF1zX0uU23tndOEq67bW4Mlv3NYXLRS1mC3jv3N0AleGnh0+690e737r3Xvfuvde9+691737r3XvfuvdFA+NPaW++wO5/5hO093Z3+L7f6O+X+yurercf/DMPQf3X2Jl/gL8Hu68hgvusZj6Ktzf3HZvcG48n91kZKusT+I/brKKSnpYIfde6N/7917r3v3Xuve/de697917r3v3XuiK9BP8A6BPkD2r8VK5/ttk74/vN8nvjR5pbRRba3Ruen/2YbqzHeetqKmb/AEX9v7pgz0CLHBS0mE35j6ClTxY19PuvdHq9+691737r3Xvfuvde9+691737r3Xvfuvde9+691//1t/j37r3Xvfuvde9+691737r3RMPlVr7czfXXw/xytPQd1tlN0d7usZkp8f8Ydg1eJbsLb1c0uOrsbI3d24cxidjNRTyUtTU4HNZutopDLin0+690c1ESNEjjRY441VERFCoiKAqoiqAqqqiwA4A9+691y9+691737r3Xvfuvde9+691737r3RQPjT2lvvsDuf8AmE7T3dnf4vt/o75f7K6t6tx/8Mw9B/dfYmX+Avwe7ryGC+6xmPoq3N/cdm9wbjyf3WRkq6xP4j9usopKelgh917o3/v3Xuve/de697917r3v3Xuve/de6KT8xNgbuznX+A7a6pxVRmO7fjXuuDurrHCUMnirN9JhsZksR2P1AGatx9JKvcfVuYzGApfu5TR0WZq6DIujPQRFfde6MF1x2FtHtrr/AGT2jsHMU+4NkdibUwG9NpZulN4Mpt3cuMpsviK1FPqjaeiq0LI1nja6sAwI9+690tPfuvde9+691737r3Xvfuvde9+691737r3X/9ff49+691737r3XvfuvdRMhkKHE0FblMnWU2PxuNpKnIZCvrZo6ajoaGjheoq6yrqJmSKnpqanjZ5HYhUVSSQB7917ooXxGx1Zvuk3z8s9y0M9LuL5N1WDy+yKLI0j0uU2n8atpRZOD4/bSngrMZisxjZ83hs7kd75PHV0bVWK3DvTI0LO0dNFp917o5Hv3Xuve/de697917r3v3Xuve/de697917ooHxp7S332B3P/ADCdp7uzv8X2/wBHfL/ZXVvVuP8A4Zh6D+6+xMv8Bfg93XkMF91jMfRVub+47N7g3Hk/usjJV1ifxH7dZRSU9LBD7r3Rv/fuvde9+691737r3Xvfuvde9+691737r3RFegn/ANAnyB7V+Klc/wBtsnfH95vk98aPNLaKLbW6Nz0/+zDdWY7z1tRUzf6L+390wZ6BFjgpaTCb8x9BSp4sa+n3Xuj1e/de697917r3v3Xuve/de697917r3v3Xuv/Q3+Pfuvde9+691737r3RGfmBJN2/mOtPhZhnleLv+XLbh73npw9sN8U+varESdp4yrlNHVUiS90ZrM4jYUdPI9PUS4zcGVraRy+Lk0+690eGCCGmhhpqaGKnp6eKOCCCCNIoYIYkEcUMMUYVI4o0UKqqAABYe/de6y+/de697917r3v3Xuve/de6TGQ3vszE4yfN5Td22MbhqWqjoqrL5DP4qjxlNWy28VJPX1FXHSQ1UlxpjZw5vwPfuvdSNu7r2vvCilye0tyYDdGOgqnoZ8ht3MY7N0UNbFDBUSUctXjKipgjqo4KmN2jLBwkikizAn3XuindA91bkz/aP8x6i7O3jjodhfHL5XbY2LsirzEO3du4jr/q6T+X58I++NxU+UzkNHjDV46n7B7Z3NmJ8hlqioqKeKuaHzpR01NDB7r3RiqHuHqTJ7Uod943tLrnIbHydfNisbvKh3vtmr2pkMpTmqWfG0O4oMnJiKuvgahnDwxzNIphe4Ghre690tcZl8Tm6SDIYbKY7L0FSnkpq3GVtNX0lRGAhLwVNLLLDKlpFN1Yj1D+o9+6904+/de697917r3v3Xuve/de6KT8xNgbuznX+A7a6pxVRmO7fjXuuDurrHCUMnirN9JhsZksR2P1AGatx9JKvcfVuYzGApfu5TR0WZq6DIujPQRFfde6MF1x2FtHtrr/ZPaOwcxT7g2R2JtTAb02lm6U3gym3dy4ymy+IrUU+qNp6KrQsjWeNrqwDAj37r3S09+691737r3Xvfuvde9+691737r3X/9Hf49+691737r3UTIZChxNBW5TJ1lNj8bjaSpyGQr62aOmo6Gho4XqKusq6iZkip6amp42eR2IVFUkkAe/de6JD8RIzvHH9ofNnfiDB13yOOMzOx/7xIMTNsL4m9fQZgdFYbItk6PF1mDG5MTmcrv8Ay1NWgTY3KbwqqOVylFFp917oVdi/KTYHcNNvWfo7Eb77Vi2ptetz+K3Dj9jbq2j1n2DkkpvNiNs9cdv79w+2etd91mclZEStw+Sr8VShi1TVQ6SPfuvdcdpZb5b7zwHYg3dsvovoLNT0sdN0/X0e9t4/JKennkgDS5ztXaMO0vjrjaKWmqGKLh8LuXIxyIgkOVBcwx+69077d6r7Vk2zvHCdkfIjdu6MluyDDwUeZ2Ps7ZPV52KKCeplyh2QtNjt0ZinbcUcyRTvlMhlp6eOIGlkgkLSH3XuseI+NexqHam8tnZzdPdG/MVv6ow1TuWbffefbGcr2bBVwydJBt+pTdtEuyMfVVgvW0mDTG0uQh/YqY5acLEPde6hVXw++LOV653Z1DuboDqnfXVu/cpis3vnr/snZmG7N2nvLL4Groq/BZLdWE7AptyUO4azB1uNppaOSrSZqWSmiaLQY0K+690u9udE9IbO2tUbH2j031VtXZVXXQZOr2ftzrzaOD2tVZKlp6ejpshUbfxmIpcTNXU9JSRRRytCZEjjRQQqgD3Xultt3am19n0UuM2ltvAbXx09U9dPj9u4fHYSimrZYYKeSslpMZT00ElVJBTRo0hUuUjUE2UAe690Vr439l717J7h/mH7K3vl4s9tfpX5d7O6n61xE+IwlLDt7r7OfAP4P9z5Xbs0uPxtJVZ+Ks7K7i3HkWqMlJWVYGS+2WUUkFNBD7r3RlK/r3YOVxS4LKbH2fksImSbMJhq/bWFrMUuXeKaBsquOqKKSkXJNDUSIZwnlKuw1WJv7r3QT9gfEL4m9s7AwfVHafxf+O/ZfVu2dwzbt231r2B0p1rvLYG3911MWUgqNzYPZ249s5LbuJ3DPBnK1HrYKaOpZaycFyJZNXuvdSqz4udD1Gw9tdZY3YFPs3Yuza2uyG1Nv9Z53dPVEG3qrJSVEmQfEVfWmc2nkaKOtNVKJI0mEbpIyldJI9+69021PxtoKHrjZvWfX/c/yN61x+xEyiYTdVH3JuHtjsWtXLVctbL/AHw338lE7x3D2CaKad1pP49NkvtISsMWmGKGOP3Xuo24uu/k7iNndcYLqj5I7Xye49pQGk31vL5I9GYrsjNdtUxrsXIa3JU/Q28/ivtTZG5v4bT1cKVWJw4xiT1MczYyRIDTze691P3x2P3t13iNoVdP8fsh3pPNh4D2AvTW99i7fzWIzwlpYqptrbW7n3LsHFZzb4jklnDSbihr1SMRpTzyML+6909VvyN6b2/ufYGw9+74wXV/YvZu3MXuLZvX3ZWUxm0dz5s5NajXtzECvrThtw7xxMtHMldisZWV1ZTCIysngZJX917oBegn/wBAnyB7V+Klc/22yd8f3m+T3xo80toottbo3PT/AOzDdWY7z1tRUzf6L+390wZ6BFjgpaTCb8x9BSp4sa+n3Xuj1e/de697917r3v3Xuve/de697917r//S3+PfuvdVH13yq+a3yl398jMN/L6w3xo271j8XOz8x0bnO2Pk9t7tLe0HfPeexcQlb2v171LtnrbfHWEO1dm9d5/K0W3KzeeQyuWRty0mVoo8NJHjzUy+691P+Q/Y/c/c3W3w0+KPYfTcWwe5fmvPT1Pys6rwnYe3N00HVHx06to9rZz5aUsO8qGlq6LeG1czV7owewjVU1PF9xDvWILNS1clOffuvdHR6u+NG2+vd6Zbs7cG9+yO2+zcm+Zo6DdXYu44nxeydp5HKV1bjdh9adbbToNr9V9f7a29i6mHGJPjsJFm8rSUUEmZyGTrFaqf3XujIe/de697917r3v3Xuve/de697917r3v3Xuve/de6JB8UN2bq3H3z/M1w+4dy7gzuI2F839g7T2Li8zmcjlMdsvatZ/Lc/l876q9tbToa6pnptubfqt7b0zGYkoqNYaZ8rlqyrZDUVU8j+690d/37r3Xvfuvde9+691737r3Xvfuvde9+690mN57J2Z2NtnL7K7C2jtjfmzdwUkmPz20t54DFbo2zm6CYaZaLL4HN0ldislSSqbNHNE6MPqPfuvdV1fN/4/fI85vY/wAm/jDvubce7Ogd4be7Ri+N28aanbbm7tvbY29ltrdk7R6Z3PhqSg3BsnfHanVeXyGGXGZefLbPr8oaKpNJiq+IZmL3XujdH5TdCp8YofmPP2PgKT44T9P0nfCdnVlSKXBjrCu2xFu+k3A7T6JUafCzoVpiv3BnYQhPKQnv3XuiHfyvPn93j8zN6fNDr/5GdPbZ6D7C6A7M6mzWxuq6CXIvvvC/G75H9Mbb7f6Jru4TV7gz2Nn7TqaGpylHm3xP2uJpspj6nHwxNJQTVE/uvdWs7k3Bitpbdz+6s7VJRYPbOFyu4MzWyMqx0mKw1DPkcjVOzsiKlPSUzuSSAAOSPfuvda6Pxi/mafzCex8b/Ll7Y37D8Guxdl/zBN+7Oxr/ABo6J2h3HhvkZ0N1VvvZG6eyajtvdHYGd7w7G2juXA9QbRwtE24zUbS27TVdRk4YoJ6WplpqWo917rZI9+691//T3+PfuvdUm9JfDj+Y18Z4e4vj10V278Wds/HHsf5Fdxd8bP8AkTnMTv7c3yi60xXfXbVX2vvzYK9I5Ta1R0hvbc2Hrdx5ilwm7K/c0dFEktG9Ztur+2ljqfde6MJ88Phb1f3xunovv7fPxe6i+ZGT+PeN7D2jmul+4+vOuuw33p1T2wdk129q3rbFdlUv+j7G92bW3J1pg8phaqtSmjqccmXw0VRQ/wAZapi917p22D8Z/wCVn8puo9h7R258Sfhv2N1Z0XWbtxOy+nt2fF3qiKD46bh3/kaTdXYm0x0tvTr+kyPRG790ZuKGvz+KlxOJr6ysRJ6uJ5Ar+/de6FncX8vb4C7v2J111buz4PfEDdHWXT/97v8ARL11uL409L5vYnV3+kDMQbi35/o62jktlVO39k/323BTR12X/hlPS/xKsjWao8kihh7r3Xtxfy9vgLu/YnXXVu7Pg98QN0dZdP8A97v9EvXW4vjT0vm9idXf6QMxBuLfn+jraOS2VU7f2T/fbcFNHXZf+GU9L/EqyNZqjySKGHuvde3F/L2+Au79idddW7s+D3xA3R1l0/8A3u/0S9dbi+NPS+b2J1d/pAzEG4t+f6Oto5LZVTt/ZP8AfbcFNHXZf+GU9L/EqyNZqjySKGHuvdJ/M/yyv5be48dtPD7h/l8/CDO4jYW36naexcXmfih0NlMdsvatZurcu+qvbW06Gu2DPTbc2/Vb23pmMxJRUaw0z5XLVlWyGoqp5H917r2Z/llfy29x47aeH3D/AC+fhBncRsLb9TtPYuLzPxQ6GymO2XtWs3VuXfVXtradDXbBnptubfqt7b0zGYkoqNYaZ8rlqyrZDUVU8j+6917M/wAsr+W3uPHbTw+4f5fPwgzuI2Ft+p2nsXF5n4odDZTHbL2rWbq3Lvqr21tOhrtgz023Nv1W9t6ZjMSUVGsNM+Vy1ZVshqKqeR/de610f+FH3wB+Ou+OjPjL8Vfi/wDGH4+9WdpPtX5cdxbay3U3RfUGy93bZ6G+IPx77y7/AMp1htTP43adBV7L677A+UXbe3BX0OOmo4arN7mlqH0tV1sze690XT+ZL0Z8RPnb1P8Ay8+jvjL8ePizsrYVRvX4A9d7t7O6l6k6f2fu+XcvzA3Tie/6D4r9Ybk2ls7HZbZuy8V0Bv7sXuje9NgK7GzQ1GWwlWsU0eXybH3Xuttnf/8AL2+Ava/9yv8ASl8HviB2V/o16/251P11/f8A+NPS+8f7g9WbO+8/uj1psr+8Wysj/dXr/av8RqP4bhqHwY6h88nhhTW1/de69v8A/l7fAXtf+5X+lL4PfEDsr/Rr1/tzqfrr+/8A8ael94/3B6s2d95/dHrTZX94tlZH+6vX+1f4jUfw3DUPgx1D55PDCmtr+6917f8A/L2+Ava/9yv9KXwe+IHZX+jXr/bnU/XX9/8A409L7x/uD1Zs77z+6PWmyv7xbKyP91ev9q/xGo/huGofBjqHzyeGFNbX917r2/8A+Xt8Be1/7lf6Uvg98QOyv9GvX+3Op+uv7/8Axp6X3j/cHqzZ33n90etNlf3i2Vkf7q9f7V/iNR/DcNQ+DHUPnk8MKa2v7r3Xt/8A8vb4C9r/ANyv9KXwe+IHZX+jXr/bnU/XX9//AI09L7x/uD1Zs77z+6PWmyv7xbKyP91ev9q/xGo/huGofBjqHzyeGFNbX917r2//AOXt8Be1/wC5X+lL4PfEDsr/AEa9f7c6n66/v/8AGnpfeP8AcHqzZ33n90etNlf3i2Vkf7q9f7V/iNR/DcNQ+DHUPnk8MKa2v7r3Xt//AMvb4C9r/wByv9KXwe+IHZX+jXr/AG51P11/f/409L7x/uD1Zs77z+6PWmyv7xbKyP8AdXr/AGr/ABGo/huGofBjqHzyeGFNbX917opHye6W/l8b/wBxbe6Q2r8EfhZ8sfk71z1ltTqjrfr7dXx56Z3vtv429R4F62DYuM7M3PkNj5yj6I6Q2WmRranC7aRqSqyumpp8Fj5pTO8XuvdIHvP+VFvPurpn4jfBih7wqel/g78eNr7T3f2JlemqLZ+D757f736r3BgNwdQYfHbP3Z1RvTofr/o3bO7cfUbrr8eKHKpXZOLHY2mx9DQ0JnqPde6D7aH8n3uHb3yc+aeZ3V8td/8Ac/x8+b3xC6g6m7G7I7wg+PnY/wAl8d211J2HugUeD/0UZX4dR/FDd/SmW6d3RPjzPm8VXZOGrnqITQSrJBXUvuvdIjMfyFsL0z0V8tcd8ROytnf7ML3v8We2Pjh1/uDfvxv+Cfxy21suTt6lxmFzu66nsr4W/BbrPuqjqaHb8FTDDBHVV2PkactJRmoSlq6T3XulF8Ov5TO9+sfkz8Z/kFu348/y9fhZB8Wtr9g4WHE/y/aTc2S3t8nazfvXC9bxUvyJ7GzfRPx0NdsnbEU8+dXFSYvO1GR3JFRVrVtKKWSKq917rYK9+691/9Tf49+691737r3XvfuvdFz7e+KfS3dOcot67iwGX2t2liafG0eF7o6p3ZubqXuTF47EZNczj8C3ZPXuU2/ubObMTKJ5ajbuUnr9u5FWeKtoKiGWWN/de6DWbYnzh6wpZR1x3N1T8lMVRUNb/Ddq/JjbNV1Nv7JZASeTF02S7/6G2/ldpY/FJAPt5X/0S19aSRUNLKwaKT3Xup0PyY7g21mJMR2v8Lu98Fj6bG01bUdjdT5rq3vbraaqklliq8Vi8btreuF+QVZW0SxiUtL17TwTQyJ45Gm8kMfuvdN8v8xX4b4XbMW7+y+5Kf494BoqSSoq/lfsrsb4kSY376rhx9JFmKX5MbQ6qqsRNUZCoSBFqEjMkzBVuSPfuvdGU2X291N2RTw1XXfaHXe/aWpANPU7L3rtrdNPUAtUoDDNg8nXRygvRzD0k8xOP7LW917oRPfuvde9+690Vrf3xE6v7L+Q2L+SW7shvDIbwwfxu7V+L+F23/EsONi4rY3dG6Nm7o7B3DR4iTAS5Zd95lthYyh+8avakTHwtF9qWdpD7r3RZehf5Snxg+OfX3wZ6y69zfbku1PgR2FvPtfriDc26dt5zIdndjbz6s331E+7O7srJsuCv3JXbX2v2FV/wSHDPgKTF/a0VLFD/DaOGhX3XurP/fuvde9+691wlligikmmkjhhhjeWWWV1jiiijUvJJJI5CpGigkkkAAe/de6L52L8ufin1D9uvanyX6C64lrK+lxNDS737f6/2vW5HL18wpsfhsZQ5ncFHWZLM5GqYRU1JAklRUTMEjRnIB917oP5fnP0nX19PiuvsJ3v3JkK3HnJ0NR1H8b+8937NqqPXTpEx7cGwqHpegnqjVIYIavcdPNURiSWJHihmeP3Xum1u5/mPvtaMdY/DrH9Z0U+UraLIZz5Y957L2pk8diKY5CCn3Lgdh/HGl+S/wDes5Kenp5afGZPPbVqPs6nXUy0tTE1Ifde6jR/GPvXsyVKj5L/ACz3pmsNImVgrupPjDgZfi/1fkqSqzMNfh/4zuyg3Nv75N1uWw2JpUoZ5cd2HhcTlRNUyT4pEligpvde6NB1j1P1l0vtSl2N1NsPanXW0aSoq62PA7RwlDhKCXI5Cd6rJ5eujooYmyWay1ZI09ZW1Blq6ud2lmkeRmY+690IPv3Xuve/de697917r3v3Xuve/de6/9Xf49+691737r3Xvfuvde9+691737r3Xvfuvde9+690Xzsv4k/FTujH1eJ7i+Mvx87Yxdf4fvsb2X0x1xvvH1v21TR1tP8Ad0e6dt5WnqPBWY6nmTWp0ywRsLMike690lYfg/8AFSgg+22505gtiQKoEUXWWU3P1atKwURpLRf6Os7tc0NTFCqxpLDokSJVRWCKFHuvdJOv/l/9DVudotxQ7y+Y+ErsbLRT0GP2x/MT/mA7Y2hBNj5/uqd5evMD8mqDr3IRS1PrqYarFT09ddlqkmRmVvde6VP+yf7J/wCft/LD/wBK1+Qf/wBsD37r3Xv9k/2T/wA/b+WH/pWvyD/+2B7917qFkvhZ1xmaCrxWX7U+XtTjq6B6eqhxvzX+Vu0q9o3HDUm49kdu7Z3ViZ43AZZaKup5LjSWKFlb3Xum/bnwI+Pe2qWSjGQ+Su7IJao1Ug7T+b/zY7llkDRwxSY96jtr5B71qGwcyQ/uY7V9hIXkLQkyyF/de6l5P+X18Htw1WNrt4/FDoXsSvw2Vo8/iMh2j1rtntLIYvP47SMZnsfX9iUG5qujzmLjUR0tZG61NLFeOJ0QlffuvdGJ2h1h1r19EtPsHrzY2yIEiWBIdobSwG2okhUMFhWPC4+iRYlDmygWFz/X37r3S59+691737r3Xvfuvde9+691737r3Xvfuvde9+691737r3Xvfuvdf//W3+Pfuvde9+691737r3Xvfuvde9+691737r3Xvfuvde9+691737r3Xvfuvde9+691737r3Xvfuvde9+691737r3Xvfuvde9+691737r3Xvfuvde9+691737r3Xvfuvde9+691737r3Xvfuvdf/9k=) 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In figuur 2 is de kegel getekend, waarvan figuur 1 de uitslag is.
De straal
CM van de grondcirkel van de kegel is uit te rekenen met behulp van de gegevens van figuur 1.
Een cilinder wordt zodanig in de kegel van figuur 2 geplaatst, dat de bovenrand van de cilinder de kegel raakt.
De as van de cilinder valt samen met de as van de kegel.
CD = 1 en
DM = 3.
In het figuur hieronder is deze situatie weergegeven.
We bekijken nu alle cilinders die zo in de kegel geplaatst kunnen worden, dat de
bovenrand van de cilinder de kegel raakt én dat de as van de cilinder samenvalt met de as van de kegel.
De hoogte van die cilinders stellen we
x.
De straal
r van die cilinders is afhankelijk van
x.
Bij benadering geldt de formule:
r = -1-2 ·
x + 4.
De inhoud van de cilinders kan hiermee uitgedrukt worden in
x.