Änderungen von Dokument BPE 8.1 Quadratische Zusammenhänge
Zuletzt geändert von Holger Engels am 2025/10/06 09:12
Von Version 5.1
bearbeitet von Sandra Vogt
am 2025/09/30 12:34
am 2025/09/30 12:34
Änderungskommentar:
Neues Bild Bilddatei_BPE8.1_Aufgabe2.svg hochladen
Auf Version 8.1
bearbeitet von Sandra Vogt
am 2025/09/30 13:59
am 2025/09/30 13:59
Änderungskommentar:
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Zusammenfassung
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Seiteneigenschaften (1 geändert, 0 hinzugefügt, 0 gelöscht)
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Anhänge (0 geändert, 1 hinzugefügt, 1 gelöscht)
Details
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... ... @@ -5,3 +5,63 @@ 5 5 6 6 {{seitenreflexion bildungsplan="" kompetenzen="" anforderungsbereiche="" kriterien="" menge=""/}} 7 7 8 +{{aufgabe id="Wertetabelle" afb="I" quelle="k. A." kompetenzen="K4" cc="by-sa" tags="mathebrücke" zeit="3"}} 9 +Untersuche die Werte in der Tabelle auf mögliche Muster oder Besonderheiten. 10 +Überlege, ob es einen Zusammenhang zwischen den x- und y-Werten gibt. Halte deine Überlegungen schriftlich fest. 11 + 12 +(% class=abc %) 13 +1. ((( 14 +(% style="table-layout: fixed; width:400px; text-align:center" class="border" %) 15 +|{{formula}}x {{/formula}}|{{formula}}-2 {{/formula}}|{{formula}}-1 {{/formula}}|{{formula}}0{{/formula}}|{{formula}}1{{/formula}}|{{formula}}2{{/formula}} 16 +|{{formula}}y {{/formula}}|{{formula}}4{{/formula}}|{{formula}}1{{/formula}}|{{formula}}0{{/formula}}|{{formula}}1{{/formula}}|{{formula}}4{{/formula}} 17 +))) 18 + 19 + 1. ((( 20 +(% style="table-layout: fixed; width: 400px; text-align:center; white-space: nowrap" class="border" %) 21 +|{{formula}}x{{/formula}}|{{formula}}-2{{/formula}}|{{formula}}-1{{/formula}}|{{formula}}0{{/formula}}|{{formula}}1{{/formula}}|{{formula}}2{{/formula}} 22 +|{{formula}}y{{/formula}}|{{formula}}6{{/formula}}|{{formula}}3{{/formula}}|{{formula}}2{{/formula}}|{{formula}}3{{/formula}}|{{formula}}6{{/formula}} 23 +))) 24 + 25 + 1. ((( 26 +(% style="table-layout: fixed; width: 400px; text-align: center; white-space: nowrap" class="border" %) 27 +|{{formula}}x{{/formula}}|{{formula}}0{{/formula}}|{{formula}}1{{/formula}}|{{formula}}2{{/formula}}|{{formula}}3{{/formula}}|{{formula}}4{{/formula}} 28 +|{{formula}}y{{/formula}}|{{formula}}4{{/formula}}|{{formula}}9{{/formula}}|{{formula}}16{{/formula}}|{{formula}}25{{/formula}}|{{formula}}36{{/formula}} 29 +))) 30 + 31 +{{/aufgabe}} 32 + 33 +{{aufgabe id="Schaubild" afb="I" quelle="k. A." kompetenzen="K4" cc="by-sa" tags="mathebrücke" zeit="7"}} 34 +Gegeben ist folgende Wertetabelle. 35 + 36 +((( 37 +(% style="table-layout: fixed; width: 400px; text-align: center; white-space: nowrap" class="border" %) 38 +|{{formula}}x{{/formula}}|{{formula}}-3{{/formula}}|{{formula}}-2{{/formula}}|{{formula}}-1{{/formula}}|{{formula}}0{{/formula}}|{{formula}}1{{/formula}}|{{formula}}2{{/formula}}|{{formula}}3{{/formula}} 39 +|{{formula}}y{{/formula}}|{{formula}}9{{/formula}}|{{formula}}4{{/formula}}|{{formula}}1{{/formula}}|{{formula}}0{{/formula}}|{{formula}}1{{/formula}}|{{formula}}4{{/formula}}|{{formula}}9{{/formula}} 40 +))) 41 + a) Zeichne das passende Schaubild zur Wertetabelle für den Bereich [-3; 3]. 42 + b) Das Schaubild ist achsensymmetrisch. Zeichne die Symmetrieachse farbig in das Koordinatensystem. 43 + c) Beschreibe weitere Eigenschaften des Schaubilds. 44 + d) Beschreibe, wie eine mögliche Rechenvorschrift für {{formula}}y{{/formula}} in Abhängigkeit von {{formula}}x{{/formula}} lautet. 45 + 46 +[[image:Bild_BPE8.1_A2.svg]] 47 + 48 + 49 + {{/aufgabe}} 50 + 51 +{{aufgabe id="Wie hoch fliegt der Ball?" afb="II" quelle="k. A." kompetenzen="K4" cc="by-sa" tags="mathebrücke" zeit="7"}} 52 +Stell dir vor: In der Pause wirft jemand auf dem Schulhof einen Basketball senkrecht in die Luft – richtig hoch! Du schaust zu. Der Ball steigt schnell auf, wird langsamer, bleibt ganz kurz wie eingefroren in der Luft – und fällt dann wieder runter. 53 + 54 +Dein Sportlehrer hat das Ganze mit einer App aufgenommen und genau gemessen, wie hoch der Ball in bestimmten Momenten war. Die Ergebnisse hat er in eine Tabelle eingetragen. 55 + 56 +Jetzt bist du dran: Schau dir die Werte in der Tabelle an und finde heraus, wie der Ball sich wirklich bewegt hat. 57 + 58 +((( 59 +(% style="table-layout: fixed; width: 800px; text-align: center; white-space: nowrap" class="border" %) 60 +|Zeit{{formula}}~t{{/formula}}~in Sekunden|{{formula}}0{{/formula}}|{{formula}}0,5{{/formula}}|{{formula}}1{{/formula}}|{{formula}}1,5{{/formula}}|{{formula}}2{{/formula}} 61 +|Höhe{{formula}}~h{{/formula}}~in Metern|{{formula}}1,5{{/formula}}|{{formula}}2,5{{/formula}}|{{formula}}3{{/formula}}|{{formula}}2,5{{/formula}}|{{formula}}1,5{{/formula}} 62 +))) 63 + 64 +a) Beschreibe in Worten, wie sich die Höhe des Balls mit der Zeit verändert. 65 +b) Beschreibe, wann der Ball seine maximale Höhe erreicht. Wie könnte die Bewegung weitergehen? Beschreibe. 66 +c) Versuche, eine Regel in Worten oder mit Zahlen aufzustellen. Überlege dir hierzu, wie man aus der Zeit die Höhe berechnen könnte. 67 +
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