From cd4de07333a33e83c4a6bc4a0b66608c7d166afb Mon Sep 17 00:00:00 2001 From: Luca Weidlich Date: Mon, 13 Jul 2026 07:59:12 +0200 Subject: [PATCH] Zeitplan etwas differenzierter betrachtet --- content/Zeitplan.tex | 6 ++++++ galton.pdf | Bin 482269 -> 483740 bytes 2 files changed, 6 insertions(+) diff --git a/content/Zeitplan.tex b/content/Zeitplan.tex index 3208d92..2b4e930 100644 --- a/content/Zeitplan.tex +++ b/content/Zeitplan.tex @@ -1 +1,7 @@ +Da sich das Themengebiet über einige Niveau- und Klassenstufen des Brandenburger Rahmenlehrplanes streckt \cite{lisum-2023}, und das Galtonbrett sich auch sehr gut eignet, auf verschiedenen Komplexitätsstuufen zu unterrichten, schlagen wir folgende Unterteilung vor:\\ + +Ab 10. Klasse:\\ +Eine Grundlegende Auseinandersetzung mit dem Galtonbrett und den Zusammenhang mit der Binomialverteilung und dem Pascallschem Dreieck, lässt sich wunderbar ohne höhere mathematische Inhalte erarbeiten. Hierzu eignen sich insbesondere das Arbeitsblatt \emph{Pascalsches Dreieck} (c.a. 25 min) und \emph{Galton x Plinko} (c.a. 25 min). Wir würden auch empfehlen beide zu bearbeiten. Wenn eine ausblicksartige Auseinandersetzung im Zusammenhang mit der Normalverteilung gewünscht ist (ohne in die mathematischen Details dieser einzutauchen) kann hierzu auch noch Aufgabe 1 bis Aufgabe 3 des Arbeitsblattes \emph{ZSG Movire-Laplace} (c.a. 15min) mit eingebunden werden.\\ + +Ab 12. Klasse:\\ Um eine tiefgreifende Auseinandersetzung mit dem Galatonbrett zu ermöglichen empfehlen wir alle drei Arbeitsblätter anzubieten. Wir empfehlen mit dem Arbeitsblatt \emph{Pascalsches Dreieck} (c.a. 25 min) zu beginnen, daran das Arbeitsblatt \emph{Galton x Plinko} (c.a. 25 min) anzuschließen und das Arbeitsblatt \emph{ZSG Movire-Laplace} (c.a. 40min) zum Abschluss zu benutzen. 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