Änderungen von Dokument BPE 16.5 Gegenseitige Lage von Ebenen und Geraden
Zuletzt geändert von Anna Kukin am 2026/05/25 18:19
Von Version 27.1
bearbeitet von Holger Engels
am 2026/04/28 13:11
am 2026/04/28 13:11
Änderungskommentar:
Anhang 3 Ebenen alle parallel.svg verschoben nach 3 Ebenen B.svg.
Auf Version 14.1
bearbeitet von Dirk Tebbe
am 2026/04/28 10:01
am 2026/04/28 10:01
Änderungskommentar:
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Zusammenfassung
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Seiteneigenschaften (2 geändert, 0 hinzugefügt, 0 gelöscht)
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Anhänge (0 geändert, 0 hinzugefügt, 8 gelöscht)
Details
- Seiteneigenschaften
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... ... @@ -19,38 +19,4 @@ 19 19 1. Welche besondere Lage haben die beiden Ebenen zueinander? 20 20 {{/aufgabe}} 21 21 22 -{{aufgabe id="Lösungsmenge geometrisch" afb="II" kompetenzen="K6" quelle="Frauke Beckstette" zeit="12"}} 23 -Ordne den folgenden linearen Gleichungssystemen jeweils die passende Abbildung zu. Begründe deine Entscheidung. 24 -Visualisiere das verbliebene LGS analog. 25 -(%class="abc horiz"%) 26 -1. (%style="vertical-align: top"%){{formula}} 27 -\begin{aligned} 28 - x_1 + x_2 &= 1 \\ 29 - - 3x_2 &= 8 \\ 30 - -x_1 + 2x_2 + x_3 &= 4 31 -\end{aligned} 32 -{{/formula}} 33 -1. (%style="vertical-align: top"%){{formula}} 34 -\begin{aligned} 35 - 3x_1 - 2x_2 + x_3 &= 7 \\ 36 - -6x_1 + 4x_2 - 2x_3 &= 3 \\ 37 - 15x_1 - 10x_2 + 5x_3 &= 5 38 -\end{aligned} 39 -{{/formula}} 40 -1. (%style="vertical-align: top"%){{formula}} 41 -\begin{aligned} 42 - 2x_1 - 2x_2 + 2x_3 &= 2 \\ 43 - -2x_1 - 6x_2 + 2x_3 &= 0 \\ 44 - 2x_1 + 2x_2 &= 1 45 -\end{aligned} 46 -{{/formula}} 47 -1. (%style="vertical-align: top"%){{formula}} 48 -\begin{aligned} 49 - x_1 + 3x_2 - 2x_3 &= 5 \\ 50 - -2x_1 - 6x_2 + 4x_3 &= 1 \\ 51 - 2x_1 + x_3 &= 3 52 -\end{aligned} 53 -{{/formula}} 54 54 55 -[[image:3 Ebenen A.svg||width=300]][[image:3 Ebenen B.svg||width=300]][[image:3 Ebenen C.svg||width=300]][[image:3 Ebenen D.svg||width=300]] 56 -{{/aufgabe}}
- 3 Ebenen A.svg
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- 3 Ebenen B.svg
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- 3 Ebenen alle parallel.ggb
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- 3 Ebenen davon zwei parallel.ggb
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- 3 Ebenen davon zwei parallel.svg
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- 3 Ebenen schneiden sich in einem Punkt.ggb
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- 3 Ebenen schneiden sich in einer Gerade.ggb
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