Aufgabe:[br]Gegeben ist das Dreieck ABC mit A(1|2), B(7|3) und C(4|6).[br]Berechne den Flächeninhalt des Dreiecks ABC in deinem Heft [icon]/images/ggb/toolbar/mode_pen.png[/icon].[br][br][i][color=#1155cc]Tipps:[br][/color][/i][list][*][i][color=#1155cc]Fertige zunächst eine Skizze im Heft, [/color][/i][/*][*][i][color=#1155cc]entscheide dich für einen gemeinsamen Fußpunkt und [/color][/i][/*][*][i][color=#1155cc]zeichne den Orientierungspfeil ein.[/color][/i][/*][/list]
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[/img][br]Berechne zuerst mithilfe "Spitze minus Fuß" die Koordinaten der Pfeile [math]\overrightarrow{AB}[/math] und [math]\overrightarrow{AC}[/math] .[br][br][math]\overrightarrow{AB}=\binom{7-1}{3-2}=\binom{6}{1}[/math] [br][br][math]\overrightarrow{AC}=\binom{4-1}{6-2}=\binom{3}{4}[/math] [br][br][br]Für das Dreieck ABC gilt dann:[br][br][math]A_{ABC}= \frac{1}{2} \cdot \bigg | \begin{matrix}6\\1\end{matrix} \; \; \begin{matrix}3\\4\end{matrix} \bigg | \, FE \, =\, \frac{1}{2} \cdot (6\cdot 4 - 1 \cdot 3) \, FE [/math][br][br][i]Hinweis: Achte darauf, dass der Pfeil [math]\overrightarrow{AB}[/math] in der Determinante links steht.[/i] [br][br][math]A_{ABC}=\frac{1}{2} \cdot (24 - 3) \, FE \, = \, 10,5 \, FE[/math]