Drei Produktionsfaktorkombinationen sind: [math]K_1(6|18)[/math], [math]K_2(7|13)[/math] und [math]K_3(10|10)[/math][br]Daraus folgen die Gleichungen: [math]18=\frac{k}{6-a}+b[/math], [math]13=\frac{k}{7-a}+b[/math] und [math]10=\frac{k}{10-a}+b[/math][br]Wenn man jeweils mit dem Nenner der Brüche multipliziert, dann erhält man das Gleichungssystem: [br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOAAAAAzCAYAAACOhwRgAAAYQ0lEQVR4nO3dBdAc1ZMA8AM+nOAc7odDkAR3dzg8uEtwdzk0uENwl+Du7pYgwd3dCa7//FLVqZdhfWd2U1fbVVvf7rz5Znrea3/dPV3//PPPf1WClVde+bYzzjhjh2mmmea9iicWCH/88cfIP/3005jjjjvud9mx3377bdQ33nhjxsknn/zj8ccf/5tS//vOO+9MN+GEE341wQQTfN0KfL/44ov/HgxflBr7/PPPJ/7hhx/Gnm666d4ZaaSR/moFPnnCI488suiNN974vyOPPPIfRx999L6tuu+gQYO6vf/++1NPO+2074455pg/xfHDDjvsYHO63nrrXbXYYos93Cp8smDNTznllF3gAqfJJpvsk1r+r6vS4HXXXbfW7bffvtJHH300RTsYcMCAAT1efvnl2c4888ztN91004t79+7dNx1/6KGHFr/mmmvW2XLLLc+/+uqr1zUJBx988GEx/sADDyz51ltv/c+ss876yqOPPrqI70ccccSBRRD+l19+ORF877rrruXh9eyzz86Tjv/8889jeI5ZZpnl1VFHHfW3vn379t5ggw2u6NmzZ/+8cSkSFllkkUefeOKJBZ9++un5WnG/wQpiBGv2559/di2zzDL33nzzzautssoqt3bv3n2g8b322uu4Kaec8sOtttrqvFbgUw4I3F69evVbcMEFn7C2tf5fWQZEMM8999zcvn/22WeT5IFkvfDjjz+OtdRSS91/7rnnbp0dIxEx3sCBA7uPMcYYP88999zPbbLJJpeQzoPhRvjfd999S1s85y+88MKPXXbZZRtdeeWV62+00UaX5Y3rL7/8MjoNO8888zzrvtnxY489du899tjjhG7dug3ym7QmtW+44YY18salSBhhhBH+IRQXX3zxhxr5/2uvvXbt2Wef/aWZZ575tVrO/7/B0NXV9eehhx56iN/bbrvt2ZgyGJDG+euvv0aK3+0E87LQQgs9zjqo9X/KMuA555yzzW677XYS8/Pjjz+ePB8U64NKi4xwJ5544s8xXxwjneGNAZmltJDFQjTGafHHHnts4SJwnWqqqT7wefPNN2coNf74448vtM4661wz22yzvez3KKOM8jvcisClaHjwwQeXIEwa+V+WwldffTVhLed+8MEHUx1zzDH7fPrpp5PGMQJ2kkkm+SzFhXAdHsx5uNRrBpdkQEQ09thj/0CiI/JqGvDvv/8ekQm4wgor3FnKTysCMFf2XsyA/v379/R9xhlnfOOZZ56ZF05nn332tsyUCy+8cPMjjzzygFbgl4UFFljgyUUXXfSRk046aTfmNC2ZXSwMedVVV63366+/jsbXmWiiib6cYYYZ3qxHohYN/Gn+OC1m3W+55ZZVMdTqq69+Ez87z3tdf/31axKanh99TTHFFB+ZxxFHHPHvOIe5z4zv169fr++//36clVZa6XZrnSceAeIJrCgCnaXj+eeaa67nU1wOPPDAI1hZ/PyNN9740lRBlIKSDHj55ZdvGL6U4EY1Bvzwww+nXH/99a+E3IYbbnh5A89WN3z99dcTZB/OQjnuuzH+Aq0zxxxzvLjkkks+cOqpp+6cSs9Wwn777ddHEGGzzTa7iI9gvnbfffcTY5yPw49BQM5BcKutttrNr7zyyqzWoNn7P/nkkwsgkGrnEWrMvHLj/GqWBnz5tIiM+U+j+94snilwLyiCSy+9dOMtttjiAsIVoyPwscYa60fn0Dprrrnm9Wuvvfa1XBa4Pf/883MxW/PEhcvDZcBgzMyTTz5514MOOuhwTE8g4JHXXnttZkFBuN5///1LbbPNNufgiUrX/RcDIlpaI6QMgv3kk08mq3SRqaee+v133313WiZYc49ZO7D7LXr2OKlEUmFGZgliZkJffPHFmyIawmW88cb7tlV4BpjPmWaa6fWjjjpqf4JApIx0R1DGEbPFXHfdda/221zSgHkwH6BRa9Gk1SQ2gp933nmfYVVsvfXW54pIYoj55pvv6TzwTAHRE0AYW+CKqel+oq98+/fee2+ab7/9djzfMdw444zzPTp89dVXZyF088QF43EfMJ/f1gY+wSdhfmI+v1ljN9100+rVrjsMAzJ9ECj1GtKSHW4iql2o1VFSC8EUSo8x4UYbbbRfEZpFOO2003a65JJLNmEyCLww/fguF1xwwRbZ6/HRMGm1+7IMGmEKWkXEziKK5u68886nioK+/vrrM1lMwQb+a5z/8MMPLyYAVe99ygFXwqfZ6yA0OCO08GERYqlzBfHOOuus7dJjGMp2Ea2WHj/uuOP2ou3SY9aYCR7aDhAkzF5MZ45ovNFHH/0XYywxwbdSvjXTnlaq9GzoxlZC1p90XQLyqaeemj+O4Q9WVfy2PbPsssvekz5nLT7+MAwo2nj66afviCCGnjBYsojgVbtQq8E+i3B4eowvYoF8P++887babrvtzooAzNJLL32fAAw/rNT1SLaQbnkD84RPEAEYZh7BYIEQtK0JkjwNOjmeZ7T2pZdemp1QqnYeAbbqqqveUmrMNg4hjRD5XEssscSD4XOXAqYpTZkeY37TThinGi78+BdeeGHO7PFQCIicsojjGHLSSSf9NOY5BeajT7V7lgLCmWWQ3ospHtoOvPjii3PYM4/fGLIWATqUAU2um6TMB0hNkasw68pdSAjWhLUqYLD88svfxfRJjzE/HPcdHnBOx5nKiKIV+KVAojKZs8fhwtSEK60Qc49ZEROpSyszwdLAQyNAS9RiejP1yo0hOlKfUENczHtCJAJwTMBmcMyCazI300g2QTX//PM/5TttZ483zkcPRezzUkLch/gtSEkrCv5cdNFFm5mH33//fRTa2jg/kPlpD73qtf2jTeqddtrptOwG4nfffTcu/y8kNRu31AIhfFGxK664YgPBhTweGvCJBC7s9ZDebH4SDg60FYaHO2lqH+7OO+9cwca8/+Wf7LnnnseLUkW0lOm5/fbbn5kXfimYR+FymkZCAMmNuRA9xuIT3HbbbSuHlOSXeh5bPZjTc33zzTfj00C2fjAlgYEZm2U+MP3007/t08w10ECYXfAMn5/lkTfzARpnxRVXvENCiCALeoxMHOOCVOEqsSgwAGbIGw/PLOBijQkAliKXy28xB+dIDqDEBsNb++yzzzGHH374QXii2rW7EIF/3GWXXU6xd8ZEC2njYREvMwKTIaI555zzhexFIGNS8vRZgMllvmEkv+++++7lMFtIPZu6hIZniEBLEAViY88j5vARTGRRGpCvzMcwFwIszDSSEuEYN4f8a/taLA04nXjiibubaxL2nnvuWRahGdt1111PJuUJjDwFWrNgfRGa7xiOu2LOi0hsCMBY7mP7hs9/6623rhJuhswYgTU42AIRmSwCB9aJfWf3IVD79Omzn4wX6xVRf1FufiY/XqyhVjrrokV8Sg2W8wWygIgimpcnkHCVxklhGqTcOGY84IADjswbr1JA8vmUG6fFKoXpaUBaO37nLczyAJlH6e8w9+sBWsp+Xq3ns3YqbfozU+vFoRFggqZm6BprrHFDOs7sFVSr97oVc0E70IG8gdZqNw7DE3QYsAMdaCN0GLADHWgjdBiwAx1oI3QYsAMdaCN0GLADHWgjDMOAMubt8GdPkotnQ1uovHWo1Q42REslZgdIJLBh2qqaMXtT5bLxbbrDZXgqMaoHpFzZnzWnkjeKvp8kjEo5rPYJJT5Ii2tndwFJAval4Ws7qVxLkiwMw4A2OOW97bvvvkdLOwqGs0HvAW3WF5VJ0gggBulasvNtesupVBUf4xZGiYjNbxumjezT1ArSj2TtyHaxQStDJx2XLWIjXoKxshkb76oims1OaTWotZP0YO6LZkBZQObH3mG21lBViXX3kTxSVB5vrSCBwv7mjjvueHpaZlYNhmFAkgZxyMJIM9w1EFLbJJvf37xrrRoBzCX7XMaJlC2aRUmM9J9ImpU5YwFlyhSNDwEgH9aGO8LJjquisFEfvUtUFKhVzPaOGd5BZpSay0ZbUuiZY0O7luoZ6YcSEtJ8T9aFOsFYY5kp0hDb3VuHBUYIEwiReVUL/MsHpPlou+xxpinpPTyU/gOaz+RjPr/hRWg4rhLCsUiRagXOGD/yYUuNw5U2jt+6DbSr1UezIFG80SZIKurRUS0MyPJS0JqWKUlJo3ljTeWn0n6VXJBWQTneqQT/qgfkB2bTtyQWy4OLcvxSF+ITKA8iAVrh30h8zt6HmSIzv+h7NwLZVhhaUpRKTTOHtKNcQuYexi035+0Ayfk+oYGY2kxvfXjSdoF5gOLkNPnf3ChDC6ELMKD8YDmiLA+5qtm6wjyBVUVwKm/zvGmrS7go3OULWjPpatUS6YdhQK3mqFFlHvfee+8yHEvHJMEy9crljAJtAGggPpC2Cs0/amVgzkkWT4+pntBCseh7NwrmVp8a/h+/hR8TYwSYJG6+BFOfwJNrGSZ2s/dmIlujaudJsl5uueXuLjceGocGUhWgQkayvMBS3i0pUuZjelIAkuuz+GBA8Ql1gmgPXeQttJS2KapWnbH55ptfePzxx+9pvfAIJmOW84sVLUimxwd8wWoJ4sMwYHSYSotWBWZMMMKpxICqJEj1Wgot8wCLLbjiwUkhPiAJSYu34v6NgIUiNZmqKh0sWGTNq2Uz/8wYvxWV8rXzYD6QrY0sBwi90niUpWE+yfJalgg8VEucbxZUGWQr71XKqELBDHxTH9YaU19ALs/7q0skdPjtfrNOrF1oOGa5nQK8gvnxCkatiwHDhk0LN3v06DFAWNXFZJ6X6y4NkVZm8Ft4ZgfTTqcsRcMIo1ENWGtLikMOOeTQWrseZ4HJbNF8+NSCSIjFfEcNWZxLmKQtD5oFgYw0mNEooBH+Flwj1F6uHKnZlhQp8O1plfQYoqeNo96TWyKIKCiT/f9mWlKgLQyo3jSO6a6Qro+tGdoxNC83ohQeWRjKgMwj/h8bNnsS1W6vzcO1qr17LYDxfGIfkCRWp9XItYpsSUE7M50sUFRNk5a0N3MUYxAcaU8RxBK1d3kAbVFL0IfZV66QFI6iz3xANXrwq1T13WxLigDRZZ/s3ppoaNoMitBiQufdkiJcnVQDswRsI8VvhdjptgxcaqHFoQzI12DHZ/8JcZtErd+qmUMYNG2gUyS4l141CiEj7EsKiZK14v71gCAFH4UkDS3HX/VXtTwGRTjR7Ikw9CxMbIWgai2brYqHQ6n+Klkwl+UYMMxPZrTKc8Ka72prAd0UURUPaBu1n9nwPv+LhRa/dUMQQKzUVqMRwAO2TmINaFqWC+GvdynegEvUC+Ij61aq+VcWhjAgu18PCw8TbekQBQkjIMCerXYx55J4okQiRM0/dmVgwsGJY4xwZUTYC8rWm4mMYVaT5pmK3JJwfZkQFsN9w6TiR0sCSIuHmc80LjOGf8YsY7LQ5LQLJhRoYvbk0ZLC3m70UmkU0pYU/FPzzuQS4CmyMJbmLsVU9iIFPXxnMZhH3ebyvr/7aI1P2FgjPmc0DCZUncN1813LfYpBjKJcA7AUujzA+eefv6WLuQipa8CNSBy/UylTDphWWizUcm4ewMk2KbYdaBPEHvt/AQIFb7/99vSyY0yO1n9aPOThC2WBbyOQggj4yyKckgD4z4hUi0QCg3QUVab5wt/wIQDh6zksnnGdvGvtStAKYAFFJThXRHIBHLPV4XkDBVBKqGv3oSkS313wjZ9XhICVEcZ05s/SxKKf5sKzh1mLFuHCVEZftQalukjneIFJM4BZmVnNXqceyLZIyELa4qFoMOlpECULNFz0tikF/KK0mWyaUje8gMZE6e+0LV+tINuq3hb20ghLdVwn2Ai7enFoBCindJM9q2mZ5TvssMMZ9V63Uw3RgZYCf6ndOAxP0GHADnSgjdBhwA50oI3QYcAOdKCN0GHADnSgjdBhwA50oI1QkgFtItsotodme0GGuTD7gAEDeth/q/YOuQ78/wWb4jJqZIcoQWo3PtVAGpn0OVs8lYoJigYVRtLT4CIlMfJXh2FAGTE23p2opEI9lmM2GJUn2UiupaQlT5B/eMIJJ+yh/ixb7iK/UT4eoSAzRi1imk8pZ1ESr+wE41KH8kxwzgKivOOOO1a0MSxFKTtuM9felWwXz7X33nsfa2O3KHyKABk63gNCOLeKAXU0kHRvczubmCCRRKUEBeE8mVCRTilzhTKxVyhntZ0MKEFDgTG+8oKXOD6UAXGojAaJrF6AGFndUo68Z0/WQd4lHtVAZo0NbClQ2cmT9iVHUvaDtCCTrY7NRm/37t0HEhzGvfFXJoNxi2O8iEwY1oE0PGlvXnaTHceUCCQyjeQt2piXdpY3LkWC9iSERr2V3wGEu+SPWl8VLqPIPbMvxASEAZpVoaGiBE1IG1Np4R5omFBGC0W8wbcekCerZwx8UgtyKAPKvPBAtE2pYkYP1upeMNHcRqpcdgyxm/BobQBnr/6SpycvlAkN32gsZVy+IqbOpqzlAVLwfLSkIMCy4yR4Wu5Ee9Doypuy72Qc3oFAbFRwsKCsW60MuP/++x/lb1q8HMDaIFCjfE4aGiZlFUVSvpIlls/w0LICLpLZ02NDGFDmNpNJSUW5SmI2ayUpQsrIyWxVuRIiyN6LhImJ1yohO27R09dAtwqYwhKWw+4Hcm8RDo2Q5g0yTVWmIBp1h8NTOwqguxsNH7Sgx4v8R35NqwU0IZxNa8OQhG/8RieUBwtF+Zec0iIT8jWSkhfM2urWrdugNJGeppaPDCda0BwOYUDFkGqdKplm1doNKAPhI3IyW0E07pMNBgkY8Qt9V/1gAtJx+Xox3kqAa9w/PU4qwzN+87UFOOTm+i6BG5HFOw+bAcRXS3c4c1bJV0I8qiqYocxo2lu5mgTzXr169WsWz3qAX58tjibkYr4D3+hURuCpSuG25I0LF4c1QyDwOfn71i/67KqQof11QZBDa+4oiS4DCnFleDeDgC5ZnN9WSWzmcqlorEAIhzctBwpQ0sJHawV+KcQ9S1V8R10gRmPW0X4ktFIlC1rPu/QqAcmsrq7aedUYkC/GjELE2pCogStlWrUCFIpntRmNQxj4jhFpaAHEMHm5ByK5UXuZF6hsYeUEH7l+Wj8rGmuuBN7grCBZQKkrXkGdZuJnAUEjlEpZ7MqRotq7FYCZMFv2ODOIeVeK2DFCuS2UWltSKMGpd/FC85Xqy6KA2fyLjsmmD4Lq379/T/5MHrWAwILn0a8HA5pDQRjRZcfMSalz82xJUQqyFg5QlhSRZbgy5YP5WBvK7JjR2TXUNJkgqXQ/NIfRskpGVJOwTCPfsX7xmybmasT6it7Coysq2Cvt7alVa3fn4Szw79I+m4DWi8nmC6gCT8dNfrk250W2pEBw/hJiacAFsQgSeQ4aih8VY430mKwE0e2u2nkIpBwjIBjbD/wpLTZowSyDpZBXS4pyoEVFtu8KIRutK5h8aRGyxmKEYSkNX67kqRawVmIg6Xo5JuAXv7kWacsKDMo07uJfmBDIpntoAYiG/9BoI6KigM8aHcQCmBYhdTi4AhzpOG3fjlc/M0WYkvzPeI01hogO04IaBGG8+1zRrmfzigDmE5yb1YRpx7VKQKuUe623a3AzaD7tKDwThjLPtq+KaklRDmg3PTjTY9Y4infNd8oUNJTIej2dq2sBPGJOQrsRVAQq/LgWtsfgEhYDiwfeGHRIEIazqMfHWmutdZ09l7gwNUn71fIOACaE8L/WFHn7gTRF1ty05YAIRA3DT9K+QWWy7/aHmAXMjtgH1Lsk9uGKAniW0jTecy46F5JfCN18046CX4hXeJ4JLVLLrHGco57Ha531GG3kne4pYMBUgLE2rDVpXrSFRLNlTXjdDdCdOIbgC8GlNUW0T6FhQkPSQIJQEjPyxo1QYpr6bg379OmzH2GK0aNlhi2qaJkJP4IBDQ9hQFIYRyIStrGJxc00I9+kFiRoHFI9T+bjJwgQkRzMBxpBCwCmjQii7RP9N/SCMbmiT9G5ir1uE97+G9xMRO/evfuSSnnhlwLfRuNYZi9i9BIbeEZVvm4BKuYFWuBGQsaWCO0n6qmHpEgdLa76nE/aaJe3oiAyUZjyAm/wLvK979p0MHn1V9FBTrs/bRAJJ/MmmsgHRQMsCdo7mkqJNtoThCNBTEAXkXmEPmlW64kBBVpYLNE71TkEPzxYC3grTPOhG/E4FEE3igQmbvSFHeXA1kel7Q+2fNoaLguiTq3KNEEQpTaLAwimcsEKgIhTQi5nBrYTsnPJwqj3GrRCqeBJOSDAKrUWEYktRwOEdKU2IHlCtoUIzZz+ptQokOz//Qdwn1uHslPF7wAAAABJRU5ErkJggg==[/img][br]Wenn Sie jeweils eine Gleichung von einer anderen Abziehen, dann erhalten Sie ein neues Gleichungssystem aus zwei Gleichungen, in denen es kein [math]k[/math] und kein [math]ab[/math] mehr gibt:[br][img]data:image/png;base64,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[/img][br]Diese Gleichungen lassen sich leicht modifizieren:[br][img]data:image/png;base64,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[/img][br]Und wenn man nun E-D rechnet, ist man fast schon am Ziel:[br][img]data:image/png;base64,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[/img][br]Einsetzen des ausgerechneten [math]a=5[/math] in die Gleichung [math]A-B[/math]:[br][math]17-25=-b\Rightarrow b=8[/math][br]Umstellen der Gleichung [math]A[/math] nach [math]k[/math] und einsetzen der Werte für [math]a[/math] und [math]b[/math] ergibt:[br][math]k=108-18a-6b+ab=108-90-48+40=10[/math][br]Also heißt die Isoquantenfunktion: [math]I_{474}:y(x)=\frac{10}{x-5}+8[/math][br][i][b][size=150]Oder mit CAS:[/size][/b][/i][br][list=1][*]Löschen Sie den Speicher des Rechners (HP-Prime: Shift - Werzeugkasten - Shift - Esc +Enter)[/*][*]geben Sie den Prototypen für die Isoquante ein und speichern diesen als [color=#0000ff]f(x)[/color] ab: [math]\frac{k}{x-a}+b\triangleright f\left(x\right)[/math][/*][*][color=#0000ff]solve({f(6) = 18,f(7) = 13, f(10) = 10} , {k, a, b})[/color][/*][*]und Sie erhalten als Ergebnis die Werte für die Parameter [math]k[/math], [math]a[/math] und [math]b[/math].[br][/*][/list]