Anwendungsbeispiele Matrizen

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Eine Firma stellt 3 Typen von Schränken her, die aus Seitenteilen, Türen, Böden und Schrauben bestehen. Pro Schrank werden folgende Einheiten benötigt:[br][br][img]data:image/png;base64,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[/img][br][br]Es sollen 14 Schränken vom Typ 1, 10 Schränke vom Typ 2 und 8 Schränke vom Typ 3 gefertigt werden. Wie viele Seitenteile, Türen und Schrauben benötigt die Firma?[br][br]Wir wollen die Lösung mit Hilfe von Matrizen systematisieren:[br][br][img]data:image/png;base64,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[/img][br][br]Benötigte 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[/img]
Aufgabe
Wieviel Seitenteile, Türen, Böden und Schrauben werden benötigt?
Herstellungskosten
Für drei verschiedene Computermodelle werden die Herstellungskosten (in CHF) für[br]Einzelteile angegeben:[br][br][img]data:image/png;base64,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[/img][br][br]Ein Händler bestellt 150 Stück von PC X, 90 Stück von PC Y und 45 Stücke von PC Z, während ein anderer Händler 210 Stück von PC X, 125 Stück von PC Y und 30 Stück von PC Z bestellt.[br][br]Die Gesamtkosten für jeden Händler, nach Einzelteilen getrennt, sollen mit einer Matrizenrechnung ermittelt werden.
Aufgabe
Stellen Sie die Gesamtkosten, nach Einzelteilen getrennt, mit einer Matrizenrechnung dar und[br]rechnen Sie es mit GeoGebra aus.[br]
Tipps: Geben Sie die Zahlen einer Matrize in die Tabelle ein und wählen Sie dann alles aus.[br]Klicken Sie danach auf oben auf die Leiste und wählen Sie Matrix erstellen aus.[br][br][img]data:image/png;base64,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[/img][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAZEAAADACAYAAADFhF6xAAAgAElEQVR4Ae2d3W8UR7qH+48AccPFiHMRJTcBNZIBhcBqA9YGR7YIzgdBcqyDcNjk2JLBBAsIIUhL1mEBWzFgLWB0TAwhGKMQmUAUy4scDI6Fxa6Mwq4XcZH4SCi5IBK7Rjo6v6OamTI1M9U9PeOqcbX9szTqcc/MO91Pvf0+XdUf401OToIPMmAOMAdczYF///vfEI9//etfM/KQ318MH/nZmZoWs8yFfsYr9AN8P4sNc4A5wBxgDsgcoETYE2NPlDnAHGAOFJ0DlAiTp+jkkXsinHKvlDkwd3OAEqFEKBHmAHOAOVB0Dnjj4+PggwyYA8wB5gBzoJgc8GbqjAd+78ycaULu5M4cYA6YzAHv8ePHUB//+Mc/Mv5XX3Px+cjICEZG/pcPCwxOnDhBrha4ynwlX3vbrWDrYr2aLcsk6q5cFy/7/GUhkex5Lv+fksj/YWSED9MMOjo6yNViXpGvvW1WsHW5bsV92UTdleuQc2BdjInF6UyLlESAkRE+TDNIFTlyNc1VxiNfe7kl2MapjsVtWUXdlctMiVA+gQJmkbNX5IRIyNceX0rE7inHlAjFESgOuZfMImevwEnGlIg9xpQIJTLVVZJdpqAph7Psboiy4HFqnjMlYp6pzFNKhBKZZRJ5gjPbl8P3fSzbPoyhmPSE3C1yd7DT95M8BdOMx4q1qNp8GEd7f43U25JFZyam7vJNF/fhX9F7rB1bN23AyjTnZS/VYusHV9B73Z4ATLSFqxL5sWcLEomE9vFC1RvYfugCbv5oVwBBO+SFzOdwVqmL+NAgtvk+yte+At9vwtEBtzdAuRG7W+TSEllbj20ftGOP8tj5bi1+s0KIZQN2nnvitEjc5QuMXP0W9esEx9WofrcdraeGcaZrEK3N9Sm+K+rRetXdPHZdIi83fIxj7ceUx8fYVftbLBWCWfoGjtx6FHlHupDib+q9lEiJJXL9WBN8fyMOtp1Eue9j8zH395KFSNwtcmmJ1FxCv64tr15Cjdhzrv4cX+ted2Ses3y/G8a2VT58IYo+jSj6LqFGiHrdYZz/TvO6A3xdl8iWnh+1knh09wzeWypE8h4uP3C3R0KJlDTJf8XRLT78tSfRO/wDPlrrfnGLTU8kSCIjP6O1RuxFH8b5krZ1YQXVTYk8wflm0WN+BTs/C+7J9bfVJ4cRq//0k5O9vbhKRPQUHvXvS/ZIlh4YwCNH7+lFiZSysPR9jmpxLKT5TnJj692f2kA/6ims4MjCXsqpm0VOcMvTExm5j4Pr0+IuZVsX+F1O8k0PvfrrP8flsPW5/i3qX9qIzfvv4HrY+2botThLZHJyFMd+J3ojR3CTErHfHRNGLGVhLfS7vv5TbXKvbkoavakhLSmVQuOV8v1OFrlkUQqRyNDP6P2kHsv85aj59Genc8NJvufbsUzs9HyQ2ukpZb6Z/K54S+QRBvaLg+9v4Mzf7dfQYo6TsCdSsr0jZY94WPY80vNW/BFnhuQ8N6dOFjlVItlnZk39vxZbP3VzmEUtlC7ylcNUNW1uC1jlqHseb4lM4uah1BlcR25RItqDR8WYL+gzTvdEelK9jvJ9P2TsEV/+ZGNyPNn1A+wuFrlUwQg+O2tPYxMqxEFhfzXe+sMPTp9O7SJfSsRu0Zan+AYdWJd1bvzz1KnAlEgJxvNclkjvvoDjH+njJH7ggWE3eiYuFrkMiQTxG/4JrbXiupxXnD7N10W+/Z+mDpizJ2JHJlElwp5ICeQhje2sRIaGsS15vYLYKw561OKg7hTKkg23hcvKxSIXSSKC37nDybF9//3hjF6gbuhjpuY5yVces+MxESujKNEkIo+JbMGFf9qRmayfxU55TKQERXqo64/JIlZe+8eMi+GmLox7Vxxw95E91DVTBU33vU4WOfWYSFBPRLznm/S1ImHvKUEe6LjKeU7ylTs/+c7OEmfAbdyAt979HOcdvHpdsC22QNr8XDSJ3MSR5LUiPDurJI3oZk/kCU43it7HRhz8KmBvf+AKNoseisMH2J0sclElku6JuHyWkat85TBs2HUiI70nUSHyd8sVnuJbwMhLFIk8vLIreZ3Iy+2jJamhxUiTPRHbe6BSEKFXTMv7aS3Htq7gi7rkXutMTF0tcnmvE5k6JuIuW9GezvId+BZbxVBs0BXr14exM3lLlA34qDdgJ8n2NpYnvmBbTHG0/Zl8Enn4N3nF+i5c/R83h7IEI0okTwJOt2CnbnPiI9/VvHLIy+W9uemysPP5kLOz3t+F6uTZWT4qGged3EuWTJyVyAgw9OXnqVubZNw76woONqbvneVvQH2Hu6dRuy6R3Htn7cP213nvrBkxv3vDWT/hYLUYyqpH6zd59tLkbVB8Nw+wu1vk0hLRnrCwGhWbduHAqfu4PnVtTp52sLxTIaWRPXWXb5rX9fs4/YddeKtqbeokBXERorhKvfkSzufL7RliKhm7LpHcO/kuxW9f34Jd7Zcx9tDdHojsqbEnMsMJLhPd9anzRS7m7Ui+9uTuqkRkEY77lBKJefEplXxY5OwVOdGG5GuPLyVitzdDiVAika6dYJGzV+QoEfts47637/LyUyKUCCXiQA5Q0vZEwp4IeyKRD9ILI5ZqeGeufQ+LnL0ix56IfbYu78nHfdnYE3FgLzQOQqJE7Be6OORBHJeRPRH2RNgTcUB0lAglEkeBiGWmRCgRSoQSmfXDlJS0PUlTIjMskdRxBnGsIR4PkTB8kAFzgDmg5kBc6lfcl9PLPsAzPj4euReQ/dmZ+F80AP/sECBbO1xlVPKVJMxPydY8UzWiypcSUcnweQYBNVEyXuA/RgiQrxGM2iBkq8VibKbKlxIxhnX2BVITZfat3cyvEfnaawOytcdWRFb5UiJ2Wcc6upoosV4RRxeefO01DNnaYysiq3wpEbusYx1dTZRYr4ijC0++9hqGbO2xFZFVvpSIXdaxjq4mSqxXxNGFJ197DUO29tiKyCrfkkkk9ZOP5n8zWF0Zu9jmXnSytdvm5GuPL9naYysiq3xLI5F/XsB74ofnE5SI3aY1G11NFLORGU0QIF97eUC29thm5659ifzzMnZVCYFQInab1Xx0bojmmaoRyVelYfY52ZrlmR1N5WtRIg8x1rMPb4geSNV7eO8tSiS7IVz/X00U15c1jstHvvZajWztsRWRVb72JHLrSLL3sbT2GEYfjuPCO5SI3WY1H11NFPPRGZF87eUA2dpjKyKrfO1JZOQk9vWM4eGkuBHYj5SI3Ta1El1NFCtfMMeDkq+9BCBbe2xFZJWvPYkk5SHvJEmJ2G1SO9HVRLHzDXM7Kvnaa3+ytcdWRFb5UiJ2Wcc6upoosV4RRxeefO01DNnaYysiq3wpEbusYx1dTZRYr4ijC0++9hqGbO2xFZFVvpSIXdaxjq4mSqxXxNGFJ197DUO29tiKyCpfSsQu61hHVxMl1ivi6MKTr72GIVt7bEVklS8lYpd1rKOriRLrFXF04cnXXsOQrT22IrLKlxKxyzrW0dVEifWKOLrw5GuvYcjWHlsRWeVLidhlHevoaqLEekUcXXjytdcwZGuPrYis8qVE7LKOdXQ1UWK9Io4uPPnaaxiytcdWRFb5lkgi8qJD81N1Zexim3vRydZum5OvPb5ka4+tiKzypUTsso51dDVRYr0iji48+dprGLK1x1ZEVvlSInZZxzq6miixXhFHF5587TUM2dpjKyKrfCkRu6xjHV1NlFiviKMLT772GoZs7bEVkVW+lIhd1rGOriZKrFfE0YUnX3sNQ7b22IrIKl9KxC7rWEdXEyXWK+LowpOvvYYhW3tsRWSVLyVil3Wso6uJEusVcXThyddew5CtPbYissqXErHLOtbR1USJ9Yo4uvDka69hyNYeWxFZ5auViHgDH2TAHGAOMAeYA/lyIEAiwjTxeHR0dMDzwAcZMAeYAxk5YHdffG5HF2KRf5QIN7yMDY9C5g7JbMkBWeQ4NU+AEqE4KA7mwKzPAfOlkxElgVktkbsPHoMPMwxEopClGZY6juRrnq3ai5IFj1PzBCgRiiaSHFjkzBc5VSbka54vJWJeGLqIlAglQok4kAOUCCWiK9BxmEeJOFBA1D1SV5+zyJkvcmpbk695vuyJlEZBlAglwp6IAzlAiVAipSn55r+lRBJ5gq9PncTmqrVY5vvw/eX4TVUTPur62eg1KNnXiah7enyu2UhvX8TG+R4aejWvZRVWFrn8jO4+mEDPJ/VYsyQBz/PgeQksXlePlqsTeUVNvhH4ft+H3ZvKsWi+YLsAi16qw+6z9wPZsidiXhi6iCWQyBOcb94A3/exctNhtJ4axplTl7Bz0+qkTKr23cGQoYsZKZEIG+KUHMbQsn5BsthRIoVwC3qv5LkAZW8eQuvZPnR2HMKrywXjBF7tCC52YgeHEgnimp4/2IkKIY9EJRraLqLzbDd2V5clZVLRNqYVCSWiK/nm59mXyJddqPB9lL8/nCWLJzjduBy+X4uDfWauiKdE8myIUiDjY2h9W2yAYo+OPRETvdRbp+swz/Ow5lB2QRvD/tUevPk70HkvuH0okWA2oofXWi0YvoaWQfV9Ezi+SUi6Bq231fmp55SIeWHoIlqXSH/HLvxmhY+d5zSiOHc42UOpaTMzrEWJ5G5I2QXy1tVO1Cb3jstQsX4VJSLFOs1pz4dlWOhVomUotw2ut1Xm5UyJ5HKbyt17/WhaWYaFdX0YzWqnMLaUiK7km59nXSKh992iRLTd8KmNJ2uDmf78fjSI3sf8cjR9OYFrEYqb/E4WuZAil6edwgod+RbPVbDraX4enrcK+wdy41Ai5oWhizijEund90ryuIi2l1LEcRL2RHI3JFmkUtMb2P2fnfjqr6n3RSlu8vOUSD62Qa+nh2ICeinkG8Qtz/x7E+hpq8Niz8PCty/ilkbklIiu5JufN3MSuXoJNeJMrXUn0TusGeqiRKz3UiiRPIVKU5hk0Y86Hf1iB571PMzbpC90Mg4lHbUtfkFnXepYnjiet+jNblwb13+WEjEvDF3EmZHI9WHsXCdO9d2Aj3rNCEQMm7Enot+YZKHKnlIihfHK5pf3f3lG0fw6HNcc+FU/T4lEbYsJ9HSJs7MuoqWxEguFoJfvRfdY7ucpEV3JNz+v9BLpH8S2tEB2nnvC60QM7O2qxaiQ55RIbuEphF/Ye0e/PZo6JTXnjCL9d1Iiei5hjMVrt07XJ8+Km/f73IPulIh5YegillYifZeweZUPf8VG7PnsV6MCYU+k8I2QEimcWb6ilixsX+xFWfKahpqsU1KDv48SCWYTzvwGmp4Tw1t70Z21Q0aJ6Eq++Xklk8hQz0lUrxACqcfBL832QOQZYBzOKmxDpEQK4xVezFKxrp1IHez1luxAZ54hLDUeJVJsW9xHyzpKxLwaokcsiUSGzrWjSghkVRNaDV1YKMWhTimRwjZESqQwXmrR1z2/1l7zdIw+fQac7n26eZRISFv0HcKLSxIoO5B9Iaf4TD8aRK9v5VFcY08keuU3+E77EvluENvSPZDWq+YOoqvykM8pkZANMWsDE4WMEimMl674T80bOIoXxTU4S/QHeafep2kH8RolEtYW6SGr53bkHEC/dih1IeeattzbynA4y6ApQkJZl8jlP6Tum+VX78KeD9q1j4PnzBwfoUTCNsTc1yiRXCb5ir3+9Qkcfzt1H7Jn1+9AU/MB7eO45oI4GY8SCW+L0d69yWtCMu6d9eaq5EH1hdXdOb0QwZUSCan8Bl+yLJGf0VojTuUNf/C2J+EbkCw0pqeUiCnu6TsBpO9FJu9Jlj0Nu9ElJZK/LUYHL6KpelX6Lr4eFi6pQUPHbe2FhpSIQUvkCWVZInaHr+QwlpyyJ5J/QyxWRCxy9tiKNiFf83zZE8lT/Q29TIkEjFEXW2xn6+dY5MwXOTVXyNc8X0rEkCXyhKFEKJFIt1dhkTNf5CgRu0wpkTzV39DLlAglQok4kAOUtHmhUCKGLJEnDCXiQAFR90hdfc4iZ77IqW1Nvub5UiJ5qr+hlykRSoQ9EQdygBKhRAzV9JKHoUQcKCDqHqmrz1nkzBc5ta3J1zxf9kRK4xNKhBJhT8SBHKBEKJHSlHzz30KJOFBA1D1SV5+zyJkvcmpbk695vuyJmBeGLmJeiYgL+OL0UBNHrBwfZMAcmJs5wFpQ+nb3JicnoT7Gx8eN/+aHvLrcxpRXrJvfm5N7y6IQy+ecmudMvuaZqhLR7UFznhkCInflHyXCoa1AUbDImS9yqozJ1zxfSkSWdrtTSoTiCBQHi5z5wqYyVZ9TIuZZUyJ25SGjUyKUCCXiQA5QIpSILMpxm1IiDhQQdY/U1ecscuaLnNrW5GueL3sipdERJUKJsCfiQA5QIpRIaUq++W8pmUT6u7qw9fW1WCZ+oGrFWlS/24Uz35j9vRGenRVhQ/y+D7s3lad/2GcBFr1Uh91nc39aVN1LFs9Z5CKwzZbRYCfWeB50P91KvoXy/AWddR6yf+hL/q9jzJ6IeWHoIpZEIl+31SflsXLTYbSeGsaZY13YvE7IpB4mf3edEsmzYQ52omK+h4yfGK0ug+ctQEXbWGiPhBLJwzZbIA/G0LIuVfR0BY4SKZzn/pXiN+xrUKf5+eH9vRM5+UuJ6Eq++Xn2JTJwBZt9H8tqL+HrYaXnMfAttq7w4W+5gusjyvxpPKdEwjbMCbRWe/Dmv4aWQfV9Ezi+Sfw+eA1ab6vzM59TIpk8siWQ/f+1Q5VTe82USGHsslkm/7/Xh1rPw7N7buTIQvt+/sa6eVsERLQukaHP2lG1bjW2nX6SdeGi/P31wzg/DXGoFy1SIiEb671+NK0sw8K6Poxm7TVH+a11SiSEbRbPu+ke35r6HRzOymZT7P99B/Cs52HjidweByUSUN1LNNu6RNQin/F8+Ad8tNaHv/5zXKZEIu9dBW0w05nf0/w8PG8V9g8EF0pKJJhNJvsxtKxfAG9dJ67xmIixvL51og6e9zya+qK2w2NwOKs0FpkRiQz1/4DW/9oA31+N+j//mtVDKX5oiz2R6BtYsvDdm0BPWx0Wex4Wvn0Rt0L2EimRaGyvt7+GeV55SshDPLCeKdhoDHWf6dkjdnRew+72Q9j40jOY54lje2V4tbEbX43p41Iis1EiQ4PYJs7OSj7WYuunPxkTiOjlUCL6jSl3o8w802XRm924Nh7+WUoknE+S8VB38sSFFw+kT1KgRAz1RO6jdX36zKxEJRraLqLzbDf211VioZDJkr3o1oiEEpmNErn+A06Ls7NOXcLOTavh+8tR9cEdDHE4y9DGFqHQJXsbE+jpEhviRbQ0pjbEecv1G6IUECWSj236BIUlB9Aje3SUiKG8voHdK5/BPI0srrWJnp+Heb/PPdZHicxGiaiyGP4VpxuXJ0WyrSv7oHtxQ1rsieQrdPrXb52uD9wQKRE9M8lFTsWY/TyvLHPMnhIxJJGwNhhD8tRfbwe6pbzTU0pktktECKX3JMrF0FbzHSPDWpRI2MYW9toNND0nhgv25myIskiyJxLC7/ZFbJzvYfGOG5lnvlEiJZDIY3TXi9ytRMtQZhtRInNBIt9cQg0lUpINTcpAP72fvjCOEtHzySxO2e+Rp0jLq6eDpmHXi1DS4YzvPvgFo/d075HH915D6/eZr1Mis0QivR/XomLVRhz8SjNEde5w8kr2qk/usyeS1RXPLlTT/r/vEF5ckkCZPOib8X39aBBXsq88imsZ859ulCxyT1lkt8Xo0A10nu3LfbTvQJnnoay+O/laz9AvgTsM5BvM9276GpF5jf0afuletCZ3KZFZIpGRntSQVfn7w5kH0Id/QmuNOFOrHq2G7qHF4ayQDfFBemN7bkfOmSzy6mruKYfxK+I1Dmdpin4RHGXu5txt4THCcpcSmS0SGXmC883imhAf6r2ztlaJg+qrsdngab6USPgGOtq7N3lNSMa9s95clTyovrC6O7AXIva8uacczja7d5L8nxIxJJHHKCZ3KZFZIxExjPUEX586ic1V6bv4+qtRsfkwjvaau9CQ14lEK3KjgxfRVL0qfRdfDwuX1KCh43bohYaUSDS2OSKhRIxJJMk24w7U+XOXEplVEtEcD1FP9zX0nD2RIotdwHEQtSiyJ2KPLSVthy0lQokUfLCdErGzMbLI2eMqRU1Jm2dMiVAilEiEHoIsQranLHLmi5zaZuRrni8lQolQIpSI2TF1h3iqAhHPKRFKpDQl3/y3iNyVf97k5CTUx/j4eMGFPON274aOdUSNyeEs8xuiLHYscvbYUiJ22LInIku73Skl4vDeqSzgLkwpETuFTrYt+ZrnS4nYlYeMTolQIpGGjFjkzBc5KRAxJV/zfCkRWebtTikRSoQScSAHKBFKxG6ptxc9r0TEcYY4PdS9D7FyfJABc2Bu5gBrQenbnQfWHdgjVYc4XHouCrFLyzPbloV82ROx11ewG1nkrvyjRCiRQFGwyJkvcqoIydc8X7UnIoscp+YJUCIUR6A4WOTMFzaVqfqcEjHPmhIxLwxdREqEEqFEHMgBSoQS0RXoOMyjRBwoIOoeqavPWeTMFzm1rcnXPF/2REqjIEqEEmFPxIEcoEQokdKUfPPfMjMS+W4YO9f68JvvGL2tCm97EmFD/OtttDbWYHHCg/gtcPl7IqN5CimLXDjb7sYUz6DfVxfz+cuR4QzVnpn2+V9vo6WuUsndStS2Bf8WDnsi5oWhizgDEnmCM++/kvylQ0pkmhtVnsKfsyGO9aNhiQdvfjnq2i6i82w3mtYl4HkLsOaTsdAeCSUS3lbXThxAU7PuUY81/yEEswAbT08EMibfcL53p3J3FV79UPxmfTd2p3+Vc3FjP3Q7QZSIruSbn1dyiQx9dhjlvvhtdfZEcop8oVIo6P2/oLNuAbyc36keQ8s6UeRq0Ho7eENmkQtmE9aOo131yZ8fDip08rPkG863Z8/z8LznUffFL4qIf0F3fWp+U1/u5ykR88LQRSytRL67g53rfJS/fxj1lIiyMeRuALK4GJumf6r1RU2PQxQ6z0ugoTd4OVjkgtkEttFYH2rne/CW7EXPvfDPk28Yn/toXS92dPaiO3vHqXdvclhWN1RIiehKvvl5JZTIE5xv3gB/7WGcETKhREoqkVsn6uB5q7B/IGxjDX6NRS6YTZBEevaUJYexarvUvWd9HPLVc5FsuxsXwPMq0TKU+b5bHTVJiegYUyLmhaGLWDKJDJ1vR4W/HNtOP8HICCUiN45STVPDATvQPT6B7g/r8OIzYqNMHVhvOns/r9BY5DKLV952S/f8vHWduJ6996z5n3zz8O07hLL5HuatP4qe9LDrratH8ao4QSSgp0eJ6Eq++XmlkcjQHexZ52NZ4yCGkj9URYnkLUKaQjOdz6TOHqpExfoF8JbUYHdHHzpPd6IhfWD9xQ9vaA9Oyu9kkctT5LLaq6c5NVbf0Ju/FyIYk28EvoOdeDV5ksLTM+EWvXkUX43pP0uJmBeGLmJJJNK7fwP8Fbvw5wGkT+mlRGRxLtV06hTUJXvRnbHRjaFFiMUrDx3qYpHTFypt+93rQ504FrL6KK5lyUX7fkokb0/47mB3qteRqERD8szCi2hprMRC0Zuu7tZypkR0Jd/8PPsS6T2ZHMba2vGrck0IJRJUTGzNlxJ5tUNzmmnfATzreSg7EHyaLyUSXSKp40/h14VktzP5hvG9gabkqemvoWUw8323zu5I5u7iPTdyRESJmBeGLqJdiQz/gI/EMFbtFfRn/N46JZJdRIz8nz5TJfOCt9QZLVIi2jOw5Ph9Y3/OhiiXi0Uus3hJLrnTCRzfJIZbcg8C5773aUzyfcoih1N6J+dZjSjuPhjD/pXi2qe96Mnq9VEiupJvfp5diZw7nLoeRF4XEjQ1dOX6nL9iPUQi1w5VJg+kUyIhxSqrCOUUs0iv96PO8xD1gLr8DkokpF1CTuMV/FI7SLmn/1Ii5oWhi2hXIgP3caZrWPPowmYhlC1dqde+VIe65HGTwqdzXiJhRS5syKp3b/KCON259ixyIcVNxzt0rzk4FiUSzObuwFGUeR6ebc4dshI9kZZy9kR0xb1U8+xKJGMIS5UCh7NkcS7ddAz7V4uNLXtcOX1gfX4djvOK9cDhvKjtdL39tcDrFsJiUCIhEhFDVtrcfYzR3r1Y7HngMZFSKSP3eygR3d7kbJ032IkKcdaQPMNFOcW3oi34oLoofixyYUXu6Wup63EKv6iTfJ8y1Mp2KnfLsTF576ynZ2fNW559xmEqFoezcgu+jTmUyGwVRtB63e7H7k3lWCRk4i3AopfqsPsLzRlbWZ9nkctT5NK8UuPzhR1Up6Sjsb37fR92b3p6F995zwih9OH6uP7zlIgNZeTGnCGJqENb5p7zmIh+Y9Lu2WVJIt97KBF7bCkRO2wpkdyCb2MOJVJgMc1XbGfr65SInUIn84V8zfOlRGwoIzcmJUKJRDqYzCJnvshJgYgp+ZrnS4nkFnwbcygRSoQScSAHKBFzErFRKBkzmAAl4kABUfdIXX3OImeuyOnamHzN8RXlTu2F6J4Hl0S+UiiBWS0RXfJwXv4NjIzIKM45QIkUqoHpvZ8S8Vgw4lwwuOzM3+wcoESmJ4VCP02JUCJ5u/7ZGyn/Z+F2OQcokUI1ML3355WIuPYiTg+xQnyQAXNg7uZAFIkwP+zkhzc5OQn1MT4+nvG/+pqLz0Vi8M8OAbK1w1VGJV9Jwsw0X0/JzLcwiiCg5i4lwpwIJKAmSuCb+ELRBMi3aHTaD1IiWixWZqq5S4lYQTw7gqqJMjvWyK21IF+z7UGJmOUZFk3NXUokjNQcf01NlDmOwsrqk68VrMmgZGuPrYis8qVE7LKOdXQ1UWK9Io4uPPnaaxiytcdWRFb5UiJ2Wcc6upoosV4RRxeefO01DNnaYysiq3wpEbusYx1dTZRYr4ijC0++9hqGbO2xFZFVvvYk8h8ehEIAAAP9SURBVGgA+xIJJLSPLbjwIPPU4mJPH1ZXxi62uRedbO22Ofna40u29tiKyCpfexL5+xm8kUigqvFjHGs/lvU4g5sPKRG7zTz96GqiTD8aI2QTIN9sIub+J1tzLHWRVL7WJPKofx8SiZdxbNSMLIJ6KurK6FaW84onQLbFs4vySfKNQqm495Btcdyifkrla00io8dfRiKxC1cN9TgokajNa+59aqKYi8pIkgD5ShLmp2RrnqkaUeVrSSIPcbU5gcTvjmE067YqQTIodr66MupK8vn0CZDt9BmGRSDfMDrTe41sp8cv36dVvpYkMopjv0sg0XASl0/sQs2apckD7C9UbceRy2N4ZFAs6srkW3G+XhgBsi2MV6HvJt9CiUV/P9lGZ1XMO1W+diTy42W8lz4r64V3juDCtQEMXD6Dfe+8kJRJ1aGbxkSirkwxMPiZYAJkG8zGxCvka4KiPgbZ6rmYmqvytSOR0ZN4Y81S5MpiHBcaRK9kKT7+yyMjdwtWV8YUIMZJESBbu5lAvvb4kq09tiKyyteORMKGq9Kn/iZablIidtt52tHVRJl2MAbIIUC+OUiMzSBbYyi1gVS+pZfI5E18LIa63rmAH8NkE/E1dWW0a8uZRRMg26LRRfog+UbCVNSbyLYobJE/pPK1J5FHj/THPeSV7A2XKZHITTYzb1QTZWaWYHZ/K/naa1+ytcdWRFb5WpFI6hqRpThyS3Oh4egxvJxI4I3/NvMLiurK2MU296KTrd02J197fMnWHlsRWeVrRSKTaVEsbbiA8YxhqXFceEfcT4v3zrLbxGaiq4liJiKjqATIV6Vh9jnZmuWZHU3la0cik49w81BV6tqQqVN8T2L76+LMrBew/ZKZXoi4QFFdmewV5f/TI0C20+OX79Pkm49Q8a+TbfHsonxS5WtJIqlhrB//chK7an+LpclrRl5AVeMRXP7bQyNnZckr3NWVibLyfE90AmQbnVUx7yTfYqhF+wzZRuNU7LtUvlYlIgu9zam6MsUC4ef0BMhWz8XUXPI1RTI3DtnmMjE5R+VLiZgkO8tiqYkyy1bNidUhX3vNQLb22IrIKl9KxC7rWEdXEyXWK+LowpOvvYYhW3tsRWSVLyVil3Wso6uJEusVcXThyddew5CtPbYissqXErHLOtbR1USJ9Yo4uvDka69hyNYeWxFZ5UuJ2GUd6+hqosR6RRxdePK11zBka4+tiKzypUTsso51dDVRYr0iji48+dprGLK1x1ZEVvlqJSLewAcZMAeYA8wB5kC+HNBKxOZ1HaZjixXknx0CZGuHq4xKvpKE+SnZmmeqRlT5UiIqGT7PIKAmSsYL/McIAfI1glEbhGy1WIzNVPn+Pzrkedd6HLc4AAAAAElFTkSuQmCC[/img][br][br]Matrizen können in GeoGebra ganz einfach multipliziert werden. Beispielsweise seien m1 und m2 zwei Matrizen, so kann man einfach m1[math]\cdot[/math]m2 rechnen.
Aufgabe Lösung
Wie hoch sind die Gesamtkosten für die beiden Händler?
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Information: Anwendungsbeispiele Matrizen