CAS-Ansicht

Benutzeroberfläche der CAS-Ansicht
[justify]Die CAS-Ansicht ist unser Taschenrechner. Hier geben wir alles ein, was wir berechnen wollen (zB. einfache Rechnungen wie 432 + 134 oder aber auch komplexere Berechnungen wie Gleichungen oder Gleichungssysteme).[br][br]Im Bild sieht man nun alle drei Ansichten nebeneinander (links Algebra, Mitte Grafik, rechts CAS).[br]Achtung: die Algebra- und CAS-Ansicht werden gerne verwechselt. Du bist im CAS, wenn die Zeilen nummeriert sind. Außerdem sieht man in der CAS-Ansicht ein Symbol mit einem x=, was an das Lösen von Gleichungen erinnert:[br][br][img]data:image/png;base64,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[/img][/justify]
Ansicht: Algebra, Grafik, CAS
Probiere es aus!
1. Öffne in GeoGebra die CAS-Ansicht:[br]Klicke dazu rechts oben auf das Symbol:[img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAADwAAAA7CAYAAAAn+enKAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAACkSURBVGhD7dixDcQgEABB/nuhGJqhGJqhGBoh+08uRTKR0bKT+NKVjMX5M+f8pYt843kNg+kMpjOYzmA6g+m27tK995jOVEqJaW0ruNYa05laazGteYbp/GjR+UrTGUxnMJ3BdFsXjzFGTGfKOce05rZEZzCdv3joPMN0BtMZTGcw3dbF48k28qYn25zrIZ3BdG5LdAbTGUxnMJ3BdAbTXRac0h/U00BZpYSDcgAAAABJRU5ErkJggg==[/img], gehe zu "Ansicht" und klicke auf "CAS". Es wird dann vermutlich so aussehen:[br][img]data:image/png;base64,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[/img][br][br]Zur besseren Übersicht kannst du Algebra und Grafik auch abwählen. Vergiss aber nicht, sie später wieder einzublenden.[br][br]2. Berechne in CAS: 432 + 134 = [br][br]3. Berechne die Lösung der Gleichung 3 + x = 5 auf zwei Arten:[br]- Tippe die Gleichung ein und klicke auf das Löse-Symbol [img]data:image/png;base64,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[/img][br][br]- Löse die Gleichung mit dem Befehl "Löse". Tippe dazu Löse(3+x=5) ein.[br][br]Du solltest auf beide Arten die selbe Lösung bekommen.[br][br][br]4. In der Algebra-Ansicht sollte noch deine lineare Funktion f(x) = 3x + 2 von vorhin stehen. Berechne im CAS den Funktionswert an der Stelle -1 (also f(-1)).[br][br]

Information: CAS-Ansicht