Mit Hilfe der unten abgebildeten Formel lässt sich der Abstand eines [br]Punktes zu einer Ebene berechnen, ohne den Lotfußpunkt bestimmen zu [br]müssen:[br][img]data:image/png;base64,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[/img][br]Berechnen Sie den Abstand des Punktes P von der Ebene E (siehe oben ) mit Hilfe der Formel und vergleichen Sie die Ergebnisse
[img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAbQAAABcCAYAAAAGVEAdAAAVyUlEQVR4nO2dXU8b17rHq/MZzlfxhW9ywcXmAilK5EgOkUWJOCnNzlspPaKKnE2mI3xqUiiUJLZwQngpSTiAQ0wTXhLTQqFGJBAICS8KbLm1UCxvS3yCrf++mBnbgRl7PLPGM/Y8I/0uEhs/y2vG6zez1rPW+mzlX/8GQRAEQZQ7n6HAIb3RjINi2yu22fEptr1imx2fYrM/SGgU2zKxzY5Pse0V2+z4FJv9QUKj2JaJbXZ8im2v2GbHp9jsDxIaxbZMbLPjU2x7xTY7PsVmf5DQKLZlYpsdn2LbK7bZ8Sk2+4OERrEtE9vs+BTbXrHNjk+x2R8kNIptmdhmx6fY9optdnyKzf4goVFsy8Q2Oz7Ftldss+NTbPYHCY1iWya22fEptr1imx2fYrM/SGgU2zKxzY5Pse0V2+z4FJv9QUKj2JaJbXZ8im2v2GbHp9jsD1VCS6YPCYIgCKKkkNAIgiCIioCERhAEQVQEJDQVxMLn4OIccHUHEbNAeQiCKEdeIdTtgItz4Gr4lQXKU3mQ0FRAQiMIQj8kNKMhoamAhEYQhH5IaEZDQlMBCY0gCP2Q0IyGhKYCEhpBEPohoRkNCU0FJDSCIPRDQjMaEpoKSGgEQeinjIQW9QptHufFhNllkeNNEFc5B1zcOYTeZP+fhKYCEhpBEPohoTGDhKYdEhpBEPohoTGDhKYdEhpBEPohoTGDhKadYoWW2H2JgQdnUWtRAa5NNsLNOeDqj5heFnk+4k1sHKGhL3G5vUooK+eA21eD5gdBTG6mTCtb4s8VTEW68I/bJ/F5m0P80Z/A511fouvZH9gyve4KE18fQ9fdGrgtcP5l65OvQsPt6whFVxG3QH0dI/kXlhYe4G7oPC58f0K8Bhyo/d6Nbx8NY2FP6W/tJ7T4egShB+fR4HOKn+eEp/082p6+xGZSR/lIaNpRK7TE7iIeDp1FrXiBW/KJ7v0AWnixfAwbNKmOfFGdn7XzCK3Sxe+/hEA0ho3tLazEhuHvFP+fr0NotfRSm/3/U+K5deLi4DCiG1vY2I5hYvQS6sVzXt8fYSK1if7jP1a9xNcjCPTWZG4QzL6hydZnNa6Pjgv1ufEbxjL16UTD0C/4YGIZj7H0I74QxevubMXD2Bo2trfwe7Qb1/1ivfq9mJCVmp2ElsLik/Oo5Rxwt19BYPY3rGxvYeNVBIFgtfBbCQ5gUavUSGjaKSQ0QWQeeNqq8FWoBc1+qwptE4MBJ9y807pCky5U/hpGjjYKe2HwPrExuTda8oZOkIwDjY8XkPjktRQWx8VrhDuNwAqrWGyEFl+PIBA6hdq2U/i27wouGnBDo6c+r44v56nPBgy8N6+Mx5Aa+o4OzB1pjBOrd8RG1oHG0SWZv7eP0D7MtQo3Jb4WhI/JXWiHXJwTTU801gMJTTuFhLY2eQVfDY1h6c+UqvebxdpkI9x8He6HvZYX2oXHCzKvpxDuM+9mQWiAr2EkLvP66h1cFhsz3XWQZim0FKYeeeANz+DNQe5nW0RofDNGS1CfzBAb+hvTcZnXl9Hbla9u7SK0HQwGhO8p/zs+RCLqFXoKfD5MaSkfCU07xQqKqdCiXri4k+iJ6fyc9wNo4YU7og/T16wrtAJkGmONdSuUU0FKesj8wKwmtDx1yOD8G1afGaExuPZLRlZY9hZaBL5Cv4W3vWjiHHBxbvSuaigfK6FJ22Hnw/STwRhThbbgg0d3w/YK93uccHXfwWIyp3xlJ7Q4RkJil2N/5Eg3lTreTjYak7kV68AFmR+YVspFaEbV59rTBrFrrxvzhl1PrFlAz618wiKhFfeePCgITY2fciGhGfD+T1nDYPAM+OkNocF+E8RVrgXh5CGSB6sYGzqLL/rG8baY8j+pg5s7jZ7YkS7RchNazkXcqzYpJDGFjs4vEFjaF/4d9cLVdQeLaSEbNdR7Cs1jS/inrrLFMdFfBRfngKcvbNmkkE8/W+P5L0F9xlfuoIkXkoIGTUj+0cqHqBcexXGjQ9hHaL/AL47TNj1ZU3iPRYRGXY7s33+UxJ8rGBs6j+ZHz7D5fgAt3De4P/MdrrQJmVXhYtLW3/Siif80kaE8hZYzkBw+mkSQn/jWDEKh82h9uoT4gg+erv/Dz+EraOAdqA8G8VIxzVrl+VrwCQPgitltxWNZoRlVnwf72HgVQejBWdRyJ3BlaAzLB0ZdSwaQnEWnX8jY9EX3Fd5nF6GlMNEvJp6JvUKfvv4Ry79cE+TPWGhFdzmS0Ni/X4nE7gx6hy+JJ+4Erjx6VuTcDbGr0e/DVFKmfEU2aJm/04SexjmFxXAd3DrT4uPrI+i8Vyd0DfI18D5d0j/PaS8Cn9+haSpBRiya0N7Nx6rLkVl9ZhpPkbZT+HYoiIn1j2VRn8n0Pib6q1XcbNlFaIdIvv8Z18XpDfXBbozF1rCxvYbo3AN03a2Bp72GhGYWpggtuYHw4BnUdp5BI1eNxr77WCryjlXoaqyGfy4uXz6pQXsTxFWx20jV9yqp0FLYfOFFvU6ZJfd+RShYjfrOM/D4qvHNw+f6JnamD5E8WEJvj1PzvLiyFhrL+jzYx8b21icNnjBXrhrXJ9U/jZtTnx8xP14Ht6qeAxsJLS12QYfc2QnzbX/D5cB3GFh4h7jeMWcSmnZKLbT4+jD49hO4OCx1OXoxcbCEgV4PvKMRdV0xYlfjudAQ/tjeEhsMgdkRt1C++w+xsR3Dw3vVup8mjepy3IpKMgtrbDBT2FzsRnNbNa5LXWTdQSzuPkPnTx7cerao7XOTywiJMutdKe5JQg3W7XI0qD6PxJCeyF05Y7/WQyqnE03jap5O7SW0fGQyrSltv/SYnxQipUV/xPzTS7jS/7Tgk0rRT1MWFJqUHKBrRQG5JIZbHZhLHyKZ3MHk8Fm0hJeLS2JI7iDcXw0Xfwad80rjJfqwrNCMqE/ZOp7GD+IkeqW5TOYi9Rw4cXF4WmXPAQlNqjtpjM0zNK0pW5mEpoPyT9tXKJ+Vk0LEJbrcPUHtMpNBf5p5ClPD1cg/+K8fywqNeX0qUWhOl7lIiUDFdYOT0JLpQyTjo7jJ67y+SWjaqYiJ1XLls6rQpO48pazBnQG0aPwx6J0ILHSBKo+XTA1XManXchGa9voUG3fFeWbZOV3Kqd8mISYCKd5sLfjgkRUBCS2ZTmHu8Wm4OLkl5IqAhKadYgW1OC6OUalItDD1+1hSaNI6fseTWZLpQySTO5h5dM6wvv28iGtJunt6Za+D+PogbvjYNFbGCS1n+bC+sPYGRTdS414F/sXxJ93MVAi+EYNWWssxvY9wXxVcfB3uy52bg1X8HKpSaCvsLrQUXk83C0+290bwmlbbNwf1QvuInVfDuCktTsxVwzezgT2GXWYsLqrnQ8IkYNetdrxkVDZmQsvdDcCgLD+t9SZ0NRYum2WFlvwLrxc6hEnLnENIaPlj36QtWnK6FPkz8Edm8fu2uNp+uEVYQJmvgd/Abl0tZESraUzapkJL/oV3r8SdHvgaeMM6t45JH5LQ9FBYaNlZ7/kwf5HVRfQHTmW3t+EcqP3+f/Foh10d6f2OK0/qVCaylFpo2dUPyk5oOetMKmNM92Y+cvdCy+6XJe4rNtSHmV3rZTdGBp3qrk8SmsCSH/XifoG3wpHMAu66IaFpx6qr5xMEUU7YUGhGoSC0zz4rqCiDhHb0rjE0Yq2N/HIgoREEoR8SGjMsJ7T0IZIHL/GjmMl0eXzZ/EpSgIRGEIR+SGjMsKTQcjKdOhcsUEkKkNAIgtAPCY0Z1hSaNNBuwAaBDCGhEQShHxIaMywpNGlXWovO15IgoREEoR8SGjOsKDRpgUrP8Kz5FZQHEhpBEPohoTHDTKEldl9i4MH57FyTtr/hcsAPf0D4941pmRUhLAQJjSAI/ZDQmGGW0LbmfcKsf/8lhBbeIZ4+ROLP34V9pDRO6Cz1vlwkNIIg9KNDaEc3QS2Sohc8IKEdF1piNSgss+NrQfjIIrPCKt0OTfvhkNAIgig/SGjMKL3QpJPnxI3p4+uxZZY4svCEagkSGkEQ+qEuR2aUWmiJeR4ezgGXj8dzmYUo5x6fLI8Tm1YWmp47JoIgKp9KFJol6rPUQpsaFlZ0d/dHZLao2MFgwAGrT6gmoREEoQcSmkH1WVqhLaO3SyiAbAZjfAQ3OAesPqG6kNAIgiDUUxlCswSlFVp2OxW5wci1pw1CZfX0YkXDl6GkEIIgyg9KCmGGOUI7iZ7YkYKIu/66OO0TqkloBEGUHyQ0ZpjV5ci/yNnQLbmM0O3z8PW54eIcaJncQTItpPd7h6fwT7MrSQESGkEQ+qEuR2aUOilkfvS08BTWN4bNpLBaSKj3f9A5v58RxDdPN5HYDcPX1YyRTevtTitBQtOGmYPHRHli9jVrLCQ0re3Csc8p+Ty05AbCQx54eAdcfBUuhoLZLdX3IvC3O+HiTuCLUBAv99hWGGtIaGqRslcJQhvmX8NGYm+hSZnvTK4LVkJb+de/UQjTTwZjSGgqyWSvOpj/GAii/LGz0BbQc8uB+tstaB+8ifbRX/BWz+cpCM3x3/9V0E+5kNAsUB7LsuCDRy4RiCAI2FpoK91o5E4jsMKofKyEprrLsYIgoalj7vFJuPhWRCxQFoKwHvYVWix8Dq5bHZhjVT4r7odWLpDQ1CD+WMtgbU6CMAe7Ck0YW2e67yUJTTskNBXsDKCFy07F0E8Ke2sRhIa+xOX2Krg5B1zcCXze9TVCizsyy6mVKQfvEH3WhX/cPonP24TGzu2rQfPQGJYPLFA+OpcMsanQ4iO4wTnhizLMZCehaYeEVhhh9/HiJ60rIl2w/mY8XPsLiXQKe8u9aPE54GLZF28yE/0OuDgnmh7P4M3BIZIH7zAxJEx5cd8brYynXZucy8LYU2iJqBduvhmjapY5PFjFRPg7fNtVAw/vQP2jaP5rioRWPCS0QqQw0e80oI+8Cj/Mf3pXJ+3SwO5J0Fwm+h1w3enDWu7/S9miGvYKtCQ2OZeFsaPQxLah0FBEcgcz4Sto4J1ouOvHw9ga3v2Z54lOQWjDw8MktEKQ0Aoxi06f+j7yxO5LDDw4i1oN9bk47oaLc8I/Z/Z3luHgHaKzQdwKuNHgk3Zkd8LTfh5t4Wd4LbONkizJMHjOoXmt01ISXx9D190auPsjRf+tpc+lIdhRaELbkPemJbmM+7dPwMXXgJ/eUNcFrSC0Yg8SmgXKYzneBHFVRR95YncRD4fOolaap1Z0fQoNgrsniEW1clDxeSy6Vd4+/1pYRIBzoD7YjYlXW9jYXkP0WSsuiv+vttwfol54uGr4osc3xtWCdP0WvZ5fHuLrEQR6a8TxMAdcRQuN9bksB2wotFgHLuQbikguI9TjhKvY652Eph0SWn7eTjYi31ZAgsg88LRV4atQC5r9WoSWwmK4Dm6/FxPMVpZhJzTpGnGHRrB15LWtFy3CZrecEzdnZLZTymUvAp/fiabwMrNkCZZCi69HEAidQm3bKXzbdyUj6+KEZsS5LAfsJ7RY+BxcHd2Yz3cdcA54+sLHfjd5IaHpPCkkNAXiGAk54AoMKM78X5u8gq+GxrAk9okXX58pvJ5uRr3fi/AuyzU/WQtNYVK51IVYqCHb+xU9PSfQNL6EOMNzxE5oKUw98sAbFhNY0lJSSzFCM+pclgMVKLRkKs+N1yYG7jhw4fGC/Ot7I7jBa0wMIqFph4SWh2QEPr64H2hx9ZnC5gsvGtpbDbibZye0/GT3B1Ssp4Ml9PZUofkJuyezo/XNsstRojihGXkuy4HKEVp86zex16URg+8VPmNnAC1cFToX5F/PtANHk6LUQELTDgktDxqWuyqmPreiXjR0+vDckAawRELLrHGpMM6YXEaopwbXJ9nLLLe+zRaaseeyHKgAob2PoCtwCrVtVZkx48bRJdnP+DB9DS7eiwnZMdI13O8R/v7y+DLi6xGEHpzPSaY6gc9vX8fAksK4GglNOyQ0ZeYenyw6vVxtfSZWg2hqPzrO8hHzo+fgHvyFQflLI7Ts970jkwCxj4n+mmNjZondMfC+Otx/yy6+mUIz/lyWAxUgtPgsRp79hjcHh1h72iC8x+fFxLHxcyFdX3kuZbbXorHzDDwdXyPwfBa/b29hY+M3PBw8IyYcKSSLkNC0Q0JTQljSxt0fKerJQlV9JpfR2628nQSbBqEEQns/gBbeARdfh9Dq8aezbMKIHAzX0TNTaCU5l+VABQgtl/gobopPad883TzyupCuf2NaIQkqIyQH6vvD2JS50Qv3idvNyCWVkNC0Q0JTQOxKU7xo9dTnXGs2JVxXI5htRDSh55wXTEnOdrvoFVqmTjWhfYUXVUJjdi7LnQoTWjq7kbOrowNzuVKKdeAC14jBHYW/zQgpzzzEWAcuKF2fJDTtkNDkSUS9cOe7aC1RnyYJLbmDcH91HpmxxdJCI45di5UitEwPxJEpKXOPT+b/7WSElGf8Pecp7ljvAglNOyQ0eaaGqzTViXXq06gux31MSDJ7Yf7iu6Z3ORIiFSi0dArPh8SuwUy2ovA9lZJFBLJjaIrXZUZaMpmSJDTtWKcBLhUf8SY2jFs/VeHvihelsAOt4hyTsqhPI4T2EfPjdXBz1YZlLWqtbxKa2VSi0A4/Ec8P8ykxXb9Q5rMw/p6vLhLzvDC+LLewMQlNO9ZpgI0mhde/dqO14wTcvJg+K5vBdJhZcFZpjkl51Cd7oa1NNsLNsV3pQy8kNKtQoUJLxzF6T2gv3PdGsTZ9TVXms7DEmwMu2RVj9jESEj6zfnj2+G+JhKYd6zTARpPC1BM/HsbeIZ43g6nQHJNyqU+2QkusBtHEO1DfH5FdxuftZKMp35mEZhUqVWiHSK50o5FzwMWdxt9/dKrMfN7HxKCwHqi7sxUDCzFsbG9hJTaOQLAaLs6B2tu98mt9ktC0Y50GuLRkM5iOps2q3BJCAWGVdQdcXXewaOp3ZCg0KTXd34qIzBNtYvclfuo2p+E3TmgphPtEofWFLfNEal0qWGjpTQwGsjtMFFyzNMNHLEeDaLtdk5mo7eKr0HC7CXdnVrCndMNMQtOOXYWWXWvt6AUqzDFperJW5Gd+xM6rYdyUFifmquGb2VC+aA2HndCErkYVGYWVIrTkX3i90IGmTCNUh94/9pmuQVl5VLLQcsa88ixUzgwSmnZsKzTZDKZDcX5IMctdZTOa8mFEl1h+WAmt0HyyChJaTiq1EdMAKpvKFlrm++VZqJwZJDTt2Fdoh0i+78M34tNU50LOavmVspsyQZSMShdaCSGhacfWQkvHMdFflclg+qBxuSuCIMpIaGUKCU0F9hbaYU4GUwMGVrUtd0UQBAnNaEhoKrC90HLmhHg6TsOjYbkrgiBIaEZDQlMBCe0QiQUf6qVBfxvXA0Foh4RmNCQ0FZDQDiFtp+7itC13RRAECc1oSGgqIKEJCEvVaFvuiiAIEprRFHv8B0byZ6mWAH+WAAAAAElFTkSuQmCC[/img]