0
Hallo, ich muss folgende Aufgabe lösen:
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gcEWVDmJJtRHiOHMlJ17wpM7bDoo1Goq38Nnq1nrqGEFaetqnuEmnq6oOqlOfnLbaECVOPRaduFQ4T22C/y9zlxaeJG4Fsdf5chCr1dOzNMYCaw+OOHlQ9nj96Bkzb/BC18hvgpaPyxdZzrxYnV7L3UYyIEqjW41pZysKNbRnpRQDIlX8gHW3ld+GGGZ96A/lILcSqGnVYRrRy18Ah1Xoxdqi2F8EJsm3uiR7sd9gQZjQxrz7SAOvWsI6E9RPtylFzSse0cgPVa9pUbiy8wV4E53vI19oXjnHl99ASda6L/9nLwv3vwizcwlmf2aYFtHKkfbQZrS+JAO+1GtVK6pYj0hKrH35tbIP9FryonDs25YArwx8VV/DnmHIDODy9GLAftZVKMtK0OR9PoOtiJNwUq/on/o1tsN+BGqk4L9u2cqjm4AUR5mbf+FzDB/GV4/HKqAdrrNZZUYkRf3SkHywg8jxoZfRgv4HwMgzZFxFm1rbl6Zg3/j/ZSqiyM1HWVTniJ417sKCVfm20lb8KVHXK+cCfPXeCmkHF2v5771ewYCtPLzMKMUjmRDpNQ5u3wrLdueMz7sGKvLOVJ0eKfJUkW/pokYp8OdYxuYcccXv2StfP4zlXWFYX5z3xKNN1rduE8T1kq5UxrvxlmHEOA0pujBtMoXHOaFwpYTcjx7zOFI/43n44QAWsfsCKd+j7QFwZtDLayl/FzxyJf5Pw9xPEqjgVGSVbusFJJtvPffbb9tADmjDB6Fm9+9I13EUP9gKMNKcfGJPlfyK2wV4SvfpoUpbfgFtZr6nRVl4CnufdIJ3fz6J9jBI92Eug6kFalt9L1bZQxLjyErCuK9WfoFpJr/CxDfYSfNTj7newLdrOk7EN9hI07s91aWb1KnjH0YO9CGZ19qgDK8XztjkMOMfXI83I1NzveR6842grL4I4f8q12zCux1oINpT5+XbHSI4T63Sk+TLYyOjBXoA9thGcBJYN1aaoxvpcKmE/mjilkeeeMCh86OYc48qLoIqzDD1Up9XYMyvCdflB3h7whHECuyGH8dTRVl6Et1EXtlq3CyeMZtOagbBKe6aVtGi9ntgGeyHGRuU1Yz3ukI+yaemymyTwCHvO2164USsvQzbSu2e8bw/wQTYtZVh6opUN0a/dgaOtvAyqxhkGh9L8oMcdpmDCSSFPoTILyZkG8jersv0cPdjLQBfnxpKuccLAEUZt5Ya/oJD/v+8IduSY6DnGlRdCnDcSjPe4A0ZtJbOlYv+Ty6HuqfrQPyG2wV4IVp89fR7vcQeM2sq5lbL8f7nNkq6GRZlC/Ro+xDbYy9FPqAxgP1lbYXB/rplBK0/X0yTZiNds02/V2/US6UcP9lLwk4F2zVY9F5yd6uWGUPayMuMuzNvLqjeGtkH/1RwsZ7SVl4K6YYPPTJh1IcW5fVOlK5xUI03qFLYsBv003ep4zOjBXgydu4bsD1o4U4+MqfOshARWMtjWfuqzwS2HZPc4fK8/OjrGlRejWaBa/tbZb11/yploKy+HqkcyDHwH7aeu74htsBdEnj/X+GU2u2ZfDZIgRK28INun0XHsv4ochp/RVl4SVXyYqee/w4v2mXNL9GAvih4d7vNrnB4rxpWXZXS4z6+xP1HC2AZ7N8Q22LsherB3Q7SVd0P0YO+GGFfeDX+NrYyVxxR/RRtsFONXiB7s3TBmK71wN0dl+EzYv7rtS+AB8LEQZfPf2QwdCGfX+5l/OxMeLGwcPmKj7efeXh8cwJf77OCffnEHPqhVRsuQgqxlcs8vHfrI8Cf+rZzFlRuKmYGST5IKhfRA+PMbLN0ufxncBY8PO03vx1CCes1Y1fUixX3bxU/AQh8WwxNomZyW7i/irA2WCWudMQ8y3eIgW5qeVm00XVjTyl85O1CXweWj6WBTB5XOGkCeDfo8ZUOoQwky1fB1l5bh3Y719z0RWyKXiw/duQ13DlOSGeMEJfPUJ1P9Nb5wU12O8zZYZlZuzpQsLEoizc1pnUrFMvSj3WGmvLYDmH/fDA7Gc9vtOkBVPzRj3Plpxj9Hr3xX/IYvbHfHbbK81wsCvnaHIodTHVxWVnRDUwerA9usrjVT77qoGHG9eXl6P2V0R+C4FpaSm/IZRzxYEcZeqmINV2Pu/C/FDrgH5rbG/E0NSD1/6u9Ow/BqWIVr5+6DecTDYN95/UE3+yOsqtf4dHU/F/ZwwdmyuwXC7nizPIapjFpwjXvyd1V7J0HJ/j2VFCEZJyYB1Q47VTR4Q4S/nlB66vz4b3yQ/H1G2mB1/uL/Dm7/Pqp0YTIbLYpBntPEfiXR0Dx0LmI/PhjHdGAnjFcu9QiiOeT7Y8X5aQnbLhwwn3W9SCoUJW2ImazkP0WEjGQ3wogHm7UjopN6yYhSeEkaxfnx0nChvZSp5JVPaps8cuzPyV7yEorTuWL0nVEGy/Bf0Q1T6s3v6RG+s1Jjwp3ysTgb7ra2BvfFrfvzOLBaJurdnw195wrUkaZFBV/ptyLYkdRhlULCacNHf05hK8AKONomA5Vk25DjnEIZzPJANrBL4j9S3xcVj+V/BB6hPaAvDAXeiyUshEPeACNxpX4NWkns6p261wUle22Ns4c7+FEw399IZczf3sw4U0lKsuK1chJ0M6/kc6XMak25rZec2LpKwYVqdweV3qIt7monyrYMvC8/o8PPTVfKT9KwczgqUZu5tgdfJynW0qwtVIvd9zKX187B6eG+O/TFjPTWQYMDZzl9yAtpFkXPJlbLd6ZxD8L9yPLEWPe0cBVrBP5Sxmy+Lo1dcyKWtcng/JmytYGf48yaUwcHLApt8tp2X3sDjNjKTitBlCkYNtuEkUXuoBe8JBJnSSl1U6BWyuWccByOy3OOMyzOizrLFklSgSGdV/X7zi56nfxoUQshbC1Dv+wNmYMvKV/My8uLMaLxKz0474P0nfO57OU4mWOGBoU+k6wZfCWcGrNP7UZAYe8lVVRbOCcw1qai1EIFQG3RFoDyVQ3CDo6R/22ynhNTqznVYDnowmL+BgFv4D87+KVpDTf3g0ve0XmGA8LNKrRl1MEheyd8ZU7bYOHMDlr5hBm3qsWG2GfFtlne5Q1+lGDvFuRNKOK1UltFVW02QZ4gHUzxvSGNFz4rrCzBzh06h81zlySUyUNMwbRO/T949dJJs0oo5c7TnrAl3CGbZ9eQFL8Xq+mttce+Z8bbcdAwsljyhIrVO6wCqZnl4di0KDjTWM2ASuN5rMFs401Bq4IlW1PPG/wJjYVvUs8v8JXgQEuF9UlC9Wu6gRLwgzaLKWt/Uca08rXVSp97AmLzpl7CVX556sLEd4ljr1maNTs0OmDURCnRl+FhRiNq/bjBvfUzuKU1KC3gb19wE4KpBK/ngyG/CJ6TXJsHsz4fK+zdnqYGn7XhpZAoSvqEk2IHFySpKgwUF+stKZZCawmn7eCSN2bptyPeVu7BVjIO9yCczgPIWvx4JCwvtNbGJnBEOOzav603WVGoxDBS5JnWpeV75+f7AK3EH3Urrs+YrVwFrVQ1XpQ13PB1wej2KPLHsgH3tsw0aSr0YHWxTlkBRgu0stmCW7DwSUyacNPOnwaaNXNwRwMsf26PyEAfNVwjeGl++BYFirCDm8P7Rn223gGuoRbVzzZNsDbYQgWLoSVeWOpPyWtlUczhtCG8eMATMSFZPLIF5YOSFFzwjddKXhhtH/Zku7KwB5QDPQcJ2Qreyh+8zIpSgMSLJV4HsPoP3thgLgF6O4/uxzzYoJWN8+pTuaapCqy/Ds4aFzuwWIXckn1Rwe8vQORwSecKtHKvU6hgfWzQLFA5qSxtAdFEB62DNr602U8aohZHXrqQg4Y4gddnw75DXAnypDibIwiWqQREqWAtBoXNwk825kAr7RL95nkyM16UR61MfGUCyIzMl/ArtZECKxQIeeF9w6j/CQ2qJt7RAhxibDCxNZ4e224e/G+gtiJK3I4oT7WyIWJlaEOVAY8NaskCrgmvJVzxLmv/DmwjXBl0jpLnQoEU4Q7WuZNa1SUtodp68upI1wVr5s40OHa7+8H799zRfQOm0va+GJ2l8A9f8LaVIYWJys/mWpnXjuJ30m0Nyi9ym+kGajpuwq7oozRQhcKJ8QKXnKIOoirq6kMGebYsVLOhiQavlufwO8BB1ikHwQuvo4ZB5AlRUMh2ZaGS1zWex3stcUK1x5+LgmENCzb4MeRivQXO22B1lT+VUjrv/sMlLzKyL60Usq0mKa9qkCX4HPCba1CKxlSlNovKMGrWUu4pBPZyTpISXNXMgvLR9QpCAr/zW2nzBRzdFAf9GwPuozXcLlS5uhBdZRCATYXGN7ExBXyvK8CI6UpKb4GBprSlLp/hjiHySWZGzOBE5Fzgm5f2hrt6CWooXVHPwbECY6rruiqeF4pspBXCaGqWhYB4CWseUlaKvBX+1wu8DnC7LmtwgkDmlTl87fU5a4Pdgs2CYEGEttUtfMAlJdvWb7ix30sNvisaiUewIKCFOy3lvMmghqICPiYiE1gADqPhP2+28KedAYXiocuyzIbyOaFRmcgw+H8UWpwUZbBKKzz2DMIVyWa+Znw0B0n6k1VcSNjPn/YMfw/T/qR8u5wSIoNPgJ7BslBza7jiZYE1AZfyEX6CEKn/EjgIQ7caF3BXPGADpxCiI/UyGIN8XX5rL4J+XTNd7/yOEgO8nI7DiscY35gFj0gcw5VRzgcoB/7jaf4pPusHe/Sy/9vJfrX0oI1+yGWvDquMojR14Az/xcR+sAiXUKPK3zjK6hrEfrAB9ohO9o1Ulb/Gb7WVkWsScxH0iVoZuQWirbwbogd7N8TxlXdDzEVwN8RcBHdD9GDvhmgr74bowd4NMa68G6KtvBtiG+zdELXyboi28m6IHuzdEOPKu+HzNlivsewwDItC8cHsCrDdFzlodlTx6zHVBovdu9s+rAg387PhLts3WONXHgZHRq7AhAfbEGr6A+43pRv0BoXtvJSiHdOsHqIsr8ekreTtoH6QIGre28KPDTrQlIVm6yBtioMSI9ficw92D+Lx41uO/ZdEBca108wNyZYchzdSMKGNyP1wmch1mIorVTuB5iGHFVu3w4A8tMJxFmHKL+ZslywncgWmWnskKmFDcChMK1NMcHWwl/yHVDyM0qJG+3GMkSsx1QZr/fyZrJLMVGEsV9mXV1lbY+wDKqOW1CyjrbweU1oZ8h3xWpM3zJcBiKqXg8eswCtKCgd667YkjOuOXIcpW4kpBiB0NKnilc9nRrL+9GzSJ4ZxtSI4/jJWsNdkqg228LEH1c7IwmcYILrv28hXdILMCgSdcr5eajSoUZ5XYSqurHzImD07ShdrikLMUJRdcJL67B9yxVPMC1rULri3pw1CkQsw1Q/WYk5HWkDNuS3sHFW07BtE9oy21Cfl2JGZxQqWvUetvApTbbBy/ROUzNbv27QuBMrNhHq2xRScPIZ0dZQXecqIDFkpI5dmyoNV3sl5d1KUwmEuHWYHLXfMOGlC0mYl7eKFN2KYtzlyKaZsZVP5DIJUPUIVi1FIOphfmJAZF9y3GDQ0oVusrmP9eh2m2mBJZnthJMjJZzMf49hM+2EqjcifZLJvD3VlT0hEL3qhSAcUwDKhXPRer8R0j7u5T4HbovofIjfFF/rBKnXsAjKPkrxZprWyh+/W0/Tr28jt8KV+sFF4fwOxH+zdEPvB3g0xF8HdEHMR3A3/yYON3DLRVt4N0YO9G+L4yrsh2sq7IeYiuBuiVt4N0VbeDdGDvRu+EFceZN0uRNnfJv+xDTaK8Xb5Shts7K3zVzDtwSb9flmDD8j53lFxr8SErdwQKsVM+alxkHfTl6VfSXEWVigXRXhlPvdgd4TIRTJzSz8xKFS0VPbzhQD0XUg/HlpInQLHGX4jF2YqrpzjWOetH9fjYa5slwLaCV0VUMa+vtZ1vYqDZa/GlK10bk9wWvzg+oCW+oFcB0dI4Yz0Kq8otUbKF1PcziSr/xwTbbDJM8pmZ0B+YWAIYVU/Q4jGuZHJU842Jd4Swuxj97xrMaGVwg9x3riKc829x0NNf9AIR8Hu1q+KMBChcqcObuRyTNhKY30LwkPthLAPW1Q5OTCHW/jAijCmnbpYvV6RiTbYkOtlh3kjcEp9XCXOckfIH5n/qxdgVyPXYiKutGH6Y4fi26xrVFGNAyz7w+54YYIdtS9RlFdkog228lICDxZEOXtA3QxpJXo8rmUQrKpxWvvItZhog12EtKBeK/e+mu2LEp1V5iQljz9hqcxxM647rYEjl2DCg3XeVu69KJOiwlW9DCEQZjIj4OMD1LnUYp6QZrdVMRy5ChO2Mqgg6KPeUBnif7lujrHj1tXOGOdzxlavXl1lwWNseQ0mPNiQQ5QKKYU0XpL9DCENeayei3r5jM5RU3nXlpbrx7A1clmm2mCrkBiNUJ4GE8nbBLEBypRiau43cb1BbWxCucilmWqD1euhZIaNPZEbYrIfrJOHtnOE275S9ojm8dpM9iKYmxAtBlGpj9vmjrknIldhuh+sOj5N3hMWW1lvli/0g+2p2ybq3u3yhX6wQzMYbeKt8p/6wUaVvGViLoK7YdKDjfwtfMVWRv4K4kiuuyGOr7wboq28G2IugrshauXdEG3l3RA92LshxpV3Q8wHezfENti7YdqDpWRDZr6XMi7t8EPkFvmSraSHh5Sz+LjyZvmKB8t0NwB2xnhUylvlC3ElxVEhLacTOYGMmWJY90auzbSt3MhFr0hm+/1iKUm0lC86SvIGmG6DZcPu6CddmoVR+3StB31lI1dhUitBdoMSgwnYSYIZQkg5LBK5Cp/bSlA2iokjUOmY8iWHEwQnfppnOcixFbkOkx6sKvzArERIIXC0XYPTdh9CksaujPqky3rkckzGlWGEJQ6uZHKJVrMstr1ulGy9KqoyZuu5ASbbYENuF55DtSr8AHZRvXWCa3ZgSqt89YDj1yNXZrIN1lgsYPI5iD1FqfoMIR2NcUoXq+j23ACTHqzEJEzU1odwY5AhRFuwpGzx+sFIvcgFmbSV5TpopRcWCnEQjYRIhcU0LzfA5x4s2MQgOY22kqToqUqfJ6RFPuFWtlaE+aywkesx2QbLind4b0yRscxhThezCBs8W+vmzRwbaUXeZmKKXInp1p7KJ7CjpcG4kpD5up9ElChjpCzBnCozbGiPXJrpNlgBLiz6PDRUxdrn6Dkye+SxZr0Jpp+MMNv3aZgz7VLkxvjC88q091xrn8UQ8lb5Qi+CpuwePTeEo+cTuUm+1LeHb7y1BFiU5M0ybSt7NDF17w0T+8HeDdNaefL4KirmrRLHjNwNcSTX3RDHV94N/8mDjdwyMRfB3RC18m6ItvJuiB7s3RDjyrsh5iK4G2Ib7N0QPdi7IdrKu2Hag+1tx8WoxLfKRFzpOw8E6flFfGs7FERujGlbOe/PR8liR8mbZbIN9s3hXKOEzHjGZ0Q5NZyigvpKdxOr3evzuVbOcNRdGD9ATV7AkrDD8umL0EJGXb0BptpgedWJiboliJL2uzSD1SzzVV27YYf1yFWY8GB39ig5U2DVqou38DEgTRmHcN0GE3ElqznI0/s9jVyi78psiZ86yjAKIea+uz4TbbAijIulWurMFn5xkCGEyOwxPc6KGLkiE22wxns5jaxKXT6j24MZQmDVwYstrRTOsDjz2vWZiCutw0pV1xmoY1V4ZRTVUfgzkpaMqFrG+vX6TNjKCpNlNYsl1sIGPVj0e+anLT62n54gciUmPFjvwNICrSR13oPtZwiZEabxw2IVRwVdn4m4cuGHU1ZLfDdLX40OMoSkNfqzLuQPiVyVCVvp3Z5GYhotGjzYNr1WS4YtCE0BqxKvn5HrMdEGG1RwW1lFdZ1rbB3AYOTAVgpK5BK8Il3LODLoqkxoJSt83g8lpRCmegGTqOwwQ4h0ZpFBzXuaijtyaabaYK3xzupGsQ1lWxB7euKtblMNAgZZ7mNAcl2mehGok9wug+b0yC3xeVwJiiYxsjySxacgt8pEG+yeMNOfr4C7GHbcKtP9YN/6wosdQm6X6b49kb+E2A/2bogjue6GOL7yboi28m6IuQjuhqiVd0O0lXdD9GDvhhhX3g0xF8HdEHMR3A3Rg70boq28G6IHezfEuPJu+IKtPBSI+nvTfKkNltJOjJh04ESimyji2+ArHuy7aPtFNjsV5xy9Wb5gK5kNOUIQZgYdmj0xMr0Npj1YagwoZddfOV33O2pRwriocK7ZyNWZjisf2+7ojRfnXtpOqh5uqtW5okauAGPDUa9nbJwJiXtadDHoP0lpikOiI9cn+dTtAQX8WYT6k3LutZNanMA74O+CNI9aeRN87sHuwH199lr46OSLH6u1wUF5fT1N6yjKm2AyrhR+/M+2slvqvNVs878ciFp5I0zGlX6Q80zmOLQyR6uYDdNpRa28FSafV5onEGVj80xrUWDiAcwQ0ndiD1o5cU9E/jBs/pkHCyKTdgtSKupUce7TZvkat5dxqdXKKMhr80Vb6WovKlzsJXvxRFt5I0y29oQB6+kPkBcVGJfIyq8/0MaVyjz6j5FrkUx103rziSX2ZSG1NCBV6tyxGQ8kWD6tCglFdC4nGhsif5ZJD7YJTQI0LTOfmUdVx4cjsKvSQggNoedcDOvdyKWZ7nGnn4KMmiDzrIjpeW6Tzz1YZGsPbaxQr86HaXsit0My3U1LWXWYQp+eJAyJ3A5f6XGXvhzKvL/Ezuy3Cku+IJvuQVhDaPRtbpbYefJuYEm0fXdCMtWLIPK30Hmw8D722oN97Jp2cKldDps3uwbnINmRxr9wbqD4uuwLRdCxZQkAb4yNvlrm7V8AFwfbehx2i6/LvHoQlKECuFLvXPF3ji/kPcXXB7QbuvIq7f61u8XXBV6tDPCqc674/wFihXbys6DH2gAAAABJRU5ErkJggg==)
Ich bin dann auf die Gleichung: $-x^3+12x^2-45x+54$ gekommen.
Bei uns ist nur der TI-30X Pro Mathprint zugelassen. Der kann solche Gleichungen lösen.
Die Gleichung hätte die Lösungen $x=6$ und $x=3$. Mir wird jedoch stets nur x=6 angezeigt?
In der Lösung ist jedoch $x=3$ gesucht, da $x^3=27$, womit b) korrekt wäre.
Ich kann den Startwert bestimmen. Wenn ich z. B. x=0 als Startwert nehme, erhalte ich x=6 als Lösung. Nur wenn ich genau x=6 als Startwert nehme, erhalte ich x=6 als Lösung?
Danke für Eure Hilfe!
Ich bin dann auf die Gleichung: $-x^3+12x^2-45x+54$ gekommen.
Bei uns ist nur der TI-30X Pro Mathprint zugelassen. Der kann solche Gleichungen lösen.
Die Gleichung hätte die Lösungen $x=6$ und $x=3$. Mir wird jedoch stets nur x=6 angezeigt?
In der Lösung ist jedoch $x=3$ gesucht, da $x^3=27$, womit b) korrekt wäre.
Ich kann den Startwert bestimmen. Wenn ich z. B. x=0 als Startwert nehme, erhalte ich x=6 als Lösung. Nur wenn ich genau x=6 als Startwert nehme, erhalte ich x=6 als Lösung?
Danke für Eure Hilfe!
Diese Frage melden
gefragt
nas17
Punkte: 222
Punkte: 222
Anhand der vorgegebenen Lösungen hätte man auch einfach durch Einsetzen prüfen können, was passt.
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cauchy
05.06.2023 um 18:53
Stimmt, das wäre wahrscheinlich der schnellste Weg gewesen. Danke :)
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nas17
06.06.2023 um 09:45