Nachricht für neue Nutzer.
Nachricht für engagierte Nutzer.

Lernpfad Lineare Funktionen: Unterschied zwischen den Versionen

Aus ZUM-Unterrichten
(Die Seite wurde neu angelegt: „GeoGebra-Applet für lineare Funktion <math> f(x) =m\;x + b </math> <ggb_applet width="527" height="671" version="4.2" ggbBase64="UEsDBBQACAgIAKuTV1wAAAAAAAAAAAAAAAAWAAAAZ2VvZ2VicmFfamF2YXNjcmlwdC5qc0srzUsuyczPU0hPT/LP88zLLNHQVKiu5QIAUEsHCEXM3l0aAAAAGAAAAFBLAwQUAAgICACrk1dcAAAAAAAAAAAAAAAADAAAAGdlb2dlYnJhLnhtbO1d63LbRpb+nXmKLv6YciYi1PdLVspUZrZSmxon6xp7p6RNTaVAEqIQkQBDgDLpzT7Avsc82TzJnu4GeAUoAZQt2GOXJRBAX7/znVs3QF38cTmdoPtonsVpctkjAe6hKBmmozgZX/YW+U1f9/7…“)
Markierung: Quelltext-Bearbeitung 2017
 
KKeine Bearbeitungszusammenfassung
Markierung: Quelltext-Bearbeitung 2017
Zeile 1: Zeile 1:
GeoGebra-Applet für lineare Funktion <math> f(x) =m\;x + b </math>
====GeoGebra-Applet für lineare Funktion <math> f(x) =m\;x + b </math>====


<ggb_applet width="527" height="671"  version="4.2" ggbBase64="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" showResetIcon = "false" enableRightClick = "false" errorDialogsActive = "true" enableLabelDrags = "false" showMenuBar = "false" showToolBar = "false" showToolBarHelp = "false" showAlgebraInput = "false" useBrowserForJS = "true" allowRescaling = "false" />
<ggb_applet width="527" height="671"  version="4.2" ggbBase64="UEsDBBQACAgIAKuTV1wAAAAAAAAAAAAAAAAWAAAAZ2VvZ2VicmFfamF2YXNjcmlwdC5qc0srzUsuyczPU0hPT/LP88zLLNHQVKiu5QIAUEsHCEXM3l0aAAAAGAAAAFBLAwQUAAgICACrk1dcAAAAAAAAAAAAAAAADAAAAGdlb2dlYnJhLnhtbO1d63LbRpb+nXmKLv6YciYi1PdLVspUZrZSmxon6xp7p6RNTaVAEqIQkQBDgDLpzT7Avsc82TzJnu4GeAUoAZQt2GOXJRBAX7/znVs3QF38cTmdoPtonsVpctkjAe6hKBmmozgZX/YW+U1f9/74ze8uxlE6jgbzEN2k82mYX/Z4QHubenAWEG0rx6PL3uAmIpoI1RdsQPpcGd4fsJD0w4EmejjiZBRBSbTM4q+T9MdwGmWzcBi9Ht5G0/BlOgxz1+Ztns++Pj9/+/ZtUPYepPPx+Xg8CJbZqIdg5El22Ss+fA3N7VR6y1xxijE5v/rhpW++HydZHibDqIfsrBbxN7/74uJtnIzSt+htPMpvL3uCsx66jeLxLUxTMd1D57bQDOY6i4Z5fB9lUHXr1M05n856rliY2Ptf+E9osp5OD43i+3gUzS97OBBCEmk4NdgoiYXpoXQeR0lelCVFn+dlaxf3cfTWN2s/uR55D+VpOhmEtkX022+IYorRmT0Qf6BwkNLfwv4aZv5A/YH7g/BluK/OfVHuy3BfxoJyH2fxYBJd9m7CSQYIxsnNHKS3Ps/y1SRy4ykubGZPzmBOWfwOCkN/PeQhh4Gf4TOO3Y+f89YEyVaP+XxxtEN/f6u/sjdB1aY3hsWZVmdK4TOJ6UGHtMkU93tkZY/Mtrw9P1ozP70lQGIF9BsiVjLuwJCVCXGysQdenEp/qtyBYH8gxU1tfxl7Ik+TVjkXIrZkJfCZ++9+DqX14btkJwmsTY9yR+mO9O47e9rOORiLJ5kwp2KboYSYM8KkqOxU4Uoz44+kOB6Tw5MhcXFeGsGLYkAou7Vlyx7zaJrZMTKDFEPSKRISoFdSgQkTiBg4KIqUQMqqEUVEIC7gItFI2qNCzCoWRwxpZEsThpz9Exp+cad0Eglo0V5UXvsQ40gwRJzV5AjwQM7yAjqUQQkhkIBKdgzEjolJxCWcMI24QTBA2xRBiEBdqW0BaMAgAaOgiBHEbCMUhq8QlUhiJCiS1liAuQZT7c003NOI2TmAGs7SLF6DextNZmuMHI5xMlvku9gNp6NSMnk6Kz+60qN0ePenfayjMMu3GwVPtfGH3nPtuMsvLibhIJpAUPHaEgGh+3BiTabr4SZNcrR2Dv7aeB7ObuNh9jrKc6iVoV/C+/BlmEfL76B0VvbtunZe/CJaDCfxKA6TvwFLbBO2QbR26tYNlE5d8qLnYZrOR69XGTAHLf87mqcwAG4CrTXDhAvKJLX1VsUtQwLOhCZYMjDy2GpRNgwt6ZkJQBs0lZJb52rgzqr2lus6ul9PLVxG6wmh8dxq3dbJ99mf0snm0iyNk/zP4SxfzF2IBm5nbmf1bTKeRA5c58cg2BneDdLla4+q9G29Wc0ia7fcCAbjP6eTdI5AJ6mAAY+L48AfXRk7tHUp7MpgV2Itpnh07D5I3A+qmCQpJ1jKOVzGmbMzUG2HYY4vNmpaJHH+sjzJ4+FdMUniK/y4mA6AagVld9skT9emHTUEcFl+VQTJ9vP11uc3t1EeutCOMmG0UgJ+U6O15+geOy/uonkSTTwHE6DBIl1kXinWxP7iYpFFr8L89ttk9NdoDPr8KrQmNYeh+aKb4Y2iYTyFiv46LXCwlPgvmKq/OorG86iEaOLiaS8adxdva8TBZdfUd/N0+n1y/wb4tjfUi/NyPhfZcB7PLK/RAGz8XbRhLqAUgocYbdeDyWcwi6G1ViCI3ArBzhJEg25eLL9El2i6RF8Neihc5LcpkOwvIXAqhNbAFoAmox/T+8hKCzl9tHZgEk0hkka543qymEbzeLiW/fW3w9ss+iFcumAdZrEoJioD5adqCYDSwS9gu/aJsyUaKFDDexROZreOCaTQgXAFw9tG0zX3Qzoqui7KZRObHaBpDHa7D0ychku4B+YnHGTpZJFDggTySzYJkjfShYGDwM9ScWnjT/thBZf8p5t4uSUFADF+B5Tb5c9GT3OwuneQdGTOjOSFwXAf/iMejaJkPd4wAco5wYH9nPkJI7D5kde8ddUZAOBM1RZdCiE9KK6renGxB8W1md57kNaHmH1B1jjZn33/6aePHzl9XEVWXLBVPJKsdENWXZBV6O5zdZhOp2EyQokLbP89vu9twqkQWx1Ef0AbyqKQ2GuFDBZ5WawsMb+zpVwfRcuP1gdf9UAncGO6h4tlPInD+WrXozSe9fWDs75uP+vrZ5h1tJzNgVmWMoejAI1EUMCh8dP2/OMEgnz8d/QV8ks4j59YpZK/n5k9gmGvQUv2x0PK4Xz6JvdfdvqF9Gdx/i663kcAB1Q8r9f50BBcHUIgn5cEO35XlEGiXSJpGyWKjyBI3HVBr9LJapwme27oxdrxgvXdEeIZwl96t7Qpc7ZT5Nrep7v3+3sFqr24v+1b377yOorziPhWD64DZiGruM6Ou8VZMe8qpvbaCmiHyMXaXItshzRVZUe4/TS2sffKorE9q4SkEMGz2qvq+RRpdmb1sO+sqlVE+CTMzj/ZQ+8stIrynevt1TH6NfFVMr/gEU9nk3gY52t2T6wWfp/YNYbIZeWHqxJ3UTSzC0n/mbyZh0lmNwSfTFz0IXE1TMGfXl4gJCctZzVBOn0WEPHpCoR1XiAbBfr09acmWq2LVZ48XOtgxHp9PGJ95nDtfYQ/rwud3Qt/8NkmCS3Dnc21cHkYwfhbx2OOfQNR1HnCyKGxTWgSOewYCsKKkLe03Zuuq0yB7JgpeFQQvC1xiIOv94Ncy4rr3eB4iyE+CO7XF6im0HYQfF0TBB9cL4Lgg+sNg+Drz0FwtY4eD4I/oL4+Lqg68NyrwoO5IIsEmn46UVaFLnReQHidoziJsIB9wvKoiHq7JY/KXPGj1pj9GOfXRWSf0jx0b6ufy/AGPm37lvXKvHUrFn6+s5xb7bpspezHaHzc6UzibJ8t64rHmfJelxeaRUJtaOCeNrHPkPjGxPbVzUMC7CmFibfjgnLPp4EwX6VZO2Haip+F2VaYy5+TzTrrck+YV4fCvKoX5lVbYV59FuZDwnzU9vKxvch/gUx6jUL1xgGu2wtolklffbyZ9PoBIxowH218zJn08ec4XEDx4HMcUOqo8I88x/HhNv5PMeRXtSHW4wx5sxDr6nOI9SReubz804v4DP3yJfxsVnOcJHdOrXHbxFh/9wyIa+XfzKn/BazHq0Vyl/81BAM+b0CG/ZoPeKH3azIrJSwaSZg+rYSdV/npxY6AUB9BJuhF/mJHTuir8k4h319qU6hmEbiV0ss4iaPkgYe7DmRb1uqcJzyuzfQUdcanCTveU2MvbyvseE+jvby/fA/K7MW2aiXs1Wdhb4T9Jlruh6DkAHFbaEmOg53bhkoIiwrPaiyzPJznrywayIeN0jApucYEEyOVfW3Mrykaow1mmEj3moxQxb5tc+BoNXC0KXDPuyC7hxsJtNJYaiGZxIQIvoaN2nfvjJTMGE4IaQ0bq4btga2YQ9ie+WmBPdxoIBWQTXFGKaGsXCPtA0JUUSyw4IYKwaRoDRyvBo43BY53iW8s0AIrLATVWAv7fnpJOC01NpxyrilXSujWuPVrLNw0ThobOVenS7wDgnGqjQY7p0FdmWFrhVVYYmyUVtS+INYevho7B1A0NnWuTofY16cB1RIrQbEmcNBS1tCPt8evxuABFo1tnqvTKfqxgBuBmVSSYsUE3dCPg7fQhmNJtZa8vZvt19g9wKKx6XN1usQ/HjDBlTEMS6I0X3tbbQjmQigAVjFwLK3Rq7Z9q6aGb9Uxq2f5pbRgTBmIRTgvH8oDQ6cpY1wwgE9p+cTOdtWUcatu0Q2IRRTmHEyeJMbYN4YtbiwwGEydfZGYGUEUbe8tRDVuoiluomt8A42kHPQUPCwXBBsHHA8kuAlQUQFBjCGiPd+W1UbuEWv9h1bu+Rf79+CTASRijBGgl9aCM71xspRJRol1vkqZ9k52VU27NvCtOgcfmDUKvgH8qBKQt0qbswJ+KrABHjPgeokCdGuV9vj2wGB/S4BVbr+dsAxe+KCt74CoLrn+Joh2b7Hj9RtK61eQePECEgTJCnQW3CkxzH4/VRHmycBIowkktC6GMfqEl5MIbvp2En76J5Snh28SVj2X3XlhykKW8kCUfQGuH9JrSSCyBJurWZExqoBADiQN04RJzbDqviwfNGu//3WR5v9mv5ziEk2RXWAd+EuV5u47u3FhdyzD5F0Uj6Ofm0Z5FQ10yAxCriGM+zIcrTgmNmb2ktcBNkJQRQnjkGmcEPX1q8MXmzc0jWB8nU4FMSIAfMBVYPAm1Jj3kavJWvxkC/xkp+gnAyooJQK8MBwU36xUgV/BTBFtNAaDZJ44eF42pl63eGeDZCoN5RLCFQXkq1mhah/91bCuMeU6xTcBKQfkt1IwQpXgpG5lqr22VsO2agrbqlOwWYCEsXmFttgB87yeApwcdJZRMH9EEcOeeANj1XQxb9WxlTzAjWtJIEWjlAowY37HjAaQnLmACvI0TChpr6bVC8mrpqvIq24tIUN2pogyGBwrB0cAWumfVwMaQhBKweIxwTjhJ6zA1yzitdjAWHVxAwPSMQoeAIIPhoXEqtw5o5JQyzkMIR1n6oSwpIZ5LbYwVp3bwrD2jhmsQHOFARwL/vVpQCCt1ZRxyHExGL4TwuIak9diC2PVvS2Mg7Vk4gFkAXheLiCRNaDBQtEn38NYtdjDWHVuD6OOgDwgAmNI1I1UmhB1ggGsWVVukZatupeW1RlAERBDFdfgOgTkuyc43pq0bNUiLVt1Li0D+kF4Yr+vWgPdIMOl5doekYoQ92iBosSGM23hU7XwqRbwqW7RD8yftl/HLxRAaL8TXpfraWD+GDAPYhthuD7hAQxdi59ugZ/uHH4VW5F9HVDswhfNONNCtV8V6Jta+EwL+MxHAZ8JKJVWsYVSgCJvH7z4BdNL5I/oD2gKP/7ELqiuLw8et6b6P/R/T11VtU10y4JCwiwhTRHUMEiN5WZdVRqDMVy2z0zy9ha0xgA01v7OqX7lUoNyz54aMJ9woIq0527Fi0D+aQzcFDmo0SnoCASHO9B5zpld6PAJVrOac8sWTmfZPaejA3DYRgn7F33so1ebNVXKwWRi4CWjHJ/gtGvga4xdt4BTAUQzWhplFFOUU3PaWvT3Nz3obW4f39iPuNE//+8faOl+S/9ChPU7bgvvANmb46DeLBL3JuIGsmd1H5U7purYhuk2gOfbX8Nvz8u/t/XN/wNQSwcIwI8zCEkPAAAfbAAAUEsBAhQAFAAICAgAq5NXXEXM3l0aAAAAGAAAABYAAAAAAAAAAAAAAAAAAAAAAGdlb2dlYnJhX2phdmFzY3JpcHQuanNQSwECFAAUAAgICACrk1dcwI8zCEkPAAAfbAAADAAAAAAAAAAAAAAAAABeAAAAZ2VvZ2VicmEueG1sUEsFBgAAAAACAAIAfgAAAOEPAAAAAA==" showResetIcon = "false" enableRightClick = "false" errorDialogsActive = "true" enableLabelDrags = "false" showMenuBar = "false" showToolBar = "false" showToolBarHelp = "false" showAlgebraInput = "false" useBrowserForJS = "true" allowRescaling = "false" />
====GeoGebra-Applet für lineare Funktion <math> f(x) =m\;x + b </math> durch die Punkte <math>P</math> und <math>Q</math>====
<ggb_applet width="564" height="671"  version="4.2" ggbBase64="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" showResetIcon = "false" enableRightClick = "false" errorDialogsActive = "true" enableLabelDrags = "false" showMenuBar = "false" showToolBar = "false" showToolBarHelp = "false" showAlgebraInput = "false" useBrowserForJS = "true" allowRescaling = "false" />

Version vom 24. Februar 2026, 08:44 Uhr

GeoGebra-Applet für lineare Funktion

GeoGebra


GeoGebra-Applet für lineare Funktion durch die Punkte und

GeoGebra