Das dritte Integral - Exakt

[size=150][size=200]Auftrag:[/size][/size][b][br][/b][br][list][*]Ziehe den Schieberegler schrittweise von links nach rechts. [/*][*]Kläre jede einzelne Station für dich.[/*][*]Wenn dir etwas nicht klar ist, stellst du gezielt Fragen an den zur Verfügung gestellten KI-Assistenten.[/*][*]Notiere dir offenen Fragen, diese werden am Freitag geklärt.[/*][*]Bearbeite auch die Aufgaben, die du weiter unten auf dieser Seite findest.[/*][/list]
[size=200]_________________________________________________________[br]GeoGebra-Datei (CAS) erstellen[/size]
Eigene GeoGebra-Datei erstellen: CAS-Ansicht
In der GeoGebra App (drüber) ist unter dem Reiter "Rechnung" der folgende Screenshot zu finden:[br][br][img]data:image/png;base64,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[/img][br]Erzeuge eine eigene GeoGebra-Datei, die dir in der[b] CAS-Ansicht[/b] die Untersumme US mit: [br][br][math]US=\sum_{i=0}^{n-1}\left(f\left(\frac{b}{n}\cdot i\right)\cdot\frac{b}{n}\right)[/math][br][br]für [i]n[/i] Rechtecke ausgibt.
[size=200]_________________________________________________________[br]Arbeitsblatt[/size]
Auf dem Weg zur Integralfunktion.
Nutze die GeoGebra-Datei um die Untersummen zu den gegebenen Funktionen in der unten stehenden Tabelle (pdf-Datei) zu berechnen. [br]Der Terme für die Untersummen vereinfachen sich für den Fall, dass n gegen Unendlich geht.[br]Notiere jeweils auch diese Terme. [br]Überlege, was diese Term (ohne n) angeben. [br]
Tabelle mit Funktionen und Untersummen

Information: Das dritte Integral - Exakt