Änderungen von Dokument BPE 6.3 Graphisches Ableiten
Zuletzt geändert von Holger Engels am 2025/08/02 07:35
Von Version 1.1
bearbeitet von holger
am 2022/11/13 17:11
am 2022/11/13 17:11
Änderungskommentar:
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Auf Version 52.1
bearbeitet von Stephanie Wietzorek
am 2025/05/20 12:36
am 2025/05/20 12:36
Änderungskommentar:
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Zusammenfassung
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Seiteneigenschaften (4 geändert, 0 hinzugefügt, 0 gelöscht)
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Anhänge (0 geändert, 17 hinzugefügt, 0 gelöscht)
- Aussagen.ggb
- Aussagen.svg
- Polynome zuordnen A.svg
- Polynome zuordnen B.svg
- Polynome zuordnen C.svg
- Polynome zuordnen D.svg
- Polynome zuordnen f.svg
- Polynome zuordnen g.svg
- Polynome zuordnen h.svg
- Polynome zuordnen i.svg
- Tangenten einzeichnen 1.svg
- Tangenten einzeichnen 2.svg
- Tangenten einzeichnen 3.svg
- Tangenten einzeichnen 4.svg
- Tangenten einzeichnen.ggb
- Tangentensteigung.ggb
- Tangentensteigung.svg
Details
- Seiteneigenschaften
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- Titel
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... ... @@ -1,1 +1,1 @@ 1 - Graphisches Ableiten1 +BPE 6.3 Momentane Änderungsrate und graphisches Ableiten - Übergeordnete Seite
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... ... @@ -1,1 +1,1 @@ 1 - Main.WebHome1 +Eingangsklasse.WebHome - Dokument-Autor
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... ... @@ -1,1 +1,1 @@ 1 -XWiki. holger1 +XWiki.wies - Inhalt
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... ... @@ -1,5 +1,92 @@ 1 -{{box cssClass="floatinginfobox" title="**Contents**"}} 2 -{{toc start=2 depth=2 /}} 3 -{{/box}} 1 +{{seiteninhalt/}} 4 4 5 -Die Schülerinnen und Schüler bestimmen grafisch Werte der Tangentensteigung, zeichnen davon ausgehend den Graphen und deuten diesen als Graphen der Ableitungsfunktion. Sie beschreiben Zusammenhänge zwischen den beiden Funktionsgraphen und entwickeln erste Hypothesen über einen möglichen algebraischen Zusammenhang. 3 +=== Kompetenzen === 4 +[[Kompetenzen.K4]] [[Kompetenzen.K5]] Ich kann Werte der Tangentensteigung graphisch bestimmen 5 +[[Kompetenzen.K4]] [[Kompetenzen.K1]] Ich kann aus Werten der Tangentensteigung einen Graphen zeichnen und diesen als Graphen der Ableitungsfunktion deuten 6 +[[Kompetenzen.K6]] Ich kann Zusammenhänge zwischen den beiden Funktionsgraphen beschreiben 7 +[[Kompetenzen.K4]] [[Kompetenzen.K1]] Ich kann erste Hypothesen über einen möglichen algebraischen Zusammenhang zwischen Funktion und Ableitungsfunktion entwickeln 8 + 9 +{{lernende}} 10 +**Interaktiv Erkunden:** [[Graphisches Ableiten>>https://kmap.eu/app/browser/Mathematik/Differentialrechnung/Graphisches%20Ableiten#erkunden]] 11 +{{/lernende}} 12 + 13 +* Kann eine Tangente den Funktionsgraphen schneiden? 14 + 15 +* Bereiche mit positiver/ negativer Steigung schraffieren 16 +* Punktweise graphisch ableiten 17 +* Qualitativ graphisch ableiten 18 +* Zusammenhänge HP, TP, SP vorwärts und rückwärts 19 + 20 +* Funktionsterm der Ableitungsfunktion aus Tangentensteigungen aufstellen 21 +* Beobachtungen bei e^x 22 + 23 +{{aufgabe id="Tangenten einzeichnen" afb="I" kompetenzen="" quelle="Holger Engels" cc="BY-SA" zeit="3"}} 24 +Zeichne jeweils die Tangenten an den Stellen {{formula}}x\in\{-1, 0, 1\}{{/formula}} ein und bestimme deren Steigungen. 25 +[[image:Tangenten einzeichnen 1.svg|| width="350px"]] [[image:Tangenten einzeichnen 2.svg|| width="350px"]] [[image:Tangenten einzeichnen 3.svg|| width="350px"]] [[image:Tangenten einzeichnen 4.svg|| width="350px"]] 26 +{{/aufgabe}} 27 + 28 +{{aufgabe id="Rauf und runter" afb="I" kompetenzen="" quelle="Holger Engels" cc="BY-SA" zeit="3"}} 29 +Markiere jeweils auf der x-Achse Intervalle mit positiver Steigung blau und negativer Steigung rot. Markiere die Stellen mit Steigung Null. 30 +[[image:Tangenten einzeichnen 1.svg|| width="350px"]] [[image:Tangenten einzeichnen 2.svg|| width="350px"]] [[image:Tangenten einzeichnen 3.svg|| width="350px"]] [[image:Tangenten einzeichnen 4.svg|| width="350px"]] 31 +{{/aufgabe}} 32 + 33 +{{aufgabe id="Punkte mit gegebener Steigung finden" afb="?" kompetenzen="" quelle="Stephanie Wietzorek und Simone Kanzler" cc="BY-SA" zeit="3"}} 34 +Es ist das Schaubild {{formula}}K_f{{/formula}} einer Funktion {{formula}}f{{/formula}} gegeben. Kennzeichne Punkte auf {{formula}}K_f{{/formula}}, für die gilt: 35 + {{formula}}f'(x) =1{{/formula}} 36 + {{formula}}f'(x) =1,5{{/formula}} 37 + {{formula}}f'(x) =0{{/formula}} 38 + {{formula}}f'(x) = -\frac{17}{4}{{/formula}} 39 +[[image:Tangentensteigung.svg|| width="700px"]] 40 +{{/aufgabe}} 41 + 42 +{{aufgabe id="Zuordnung" afb="I" kompetenzen="" quelle="KMap" cc="BY-SA" zeit="4" interaktiv="Interaktiv Zuordnung"}} 43 +(% style="float:left; margin-right: 16px" %) 44 +| [[image:Polynome zuordnen f.svg||width=200]] | | | | | [[image:Polynome zuordnen A.svg||width=200]] 45 +| [[image:Polynome zuordnen g.svg||width=200]] | | | | | [[image:Polynome zuordnen B.svg||width=200]] 46 +| [[image:Polynome zuordnen h.svg||width=200]] | | | | | [[image:Polynome zuordnen C.svg||width=200]] 47 +| [[image:Polynome zuordnen i.svg||width=200]] | | | | | [[image:Polynome zuordnen D.svg||width=200]] 48 +{{/aufgabe}} 49 + 50 +{{aufgabe id="Skizzieren anhand Eigenschaften" afb="?" kompetenzen="" quelle=" Stephanie Wietzorek, Simone Kanzler" cc="BY-SA" zeit="4" interaktiv="Interaktiv Zuordnung"}} 51 +(% style="float:left; margin-right: 16px" %) 52 +Es ist ein zur y-Achse symmetrisches Schaubild einer Funktion 4. Grades gesucht. Folgende Angaben sind bekannt: 53 + 54 +(% class="border" %) 55 +|= {{formula}}x{{/formula}} |-4|-1|0|1 |4 56 +|= {{formula}}f(x){{/formula}} |-2,5| |2 |0| 57 +|= {{formula}}f'(x){{/formula}} |-2| |0|-1 | 58 +{{/aufgabe}} 59 + 60 +{{aufgabe id="Aussagen Polynomfunktion I" afb="I" kompetenzen="" quelle="KMap" cc="BY-SA" zeit="3"}} 61 +Prüfe die Aussagen! Welche sind wahr? Eine Polynomfunktion 3. Grades .. 62 +☐ hat immer zwei Extrempunkte! 63 +☐ kann auch mal nur einen Extrempunkt haben! 64 +☐ kann auch mal keinen Extrempunkt haben! 65 +☐ hat immer genau einen Wendepunkt! 66 +☐ hat entweder einen Sattelpunkt oder zwei Extrempunkte! 67 +{{/aufgabe}} 68 + 69 +{{aufgabe id="Aussagen Polynomfunktion II" afb="I" kompetenzen="" quelle="Stephanie Wietzorek, Simone Kanzler" cc="BY-SA" zeit="3"}} 70 +Eine weitere Funktion hat folgendes Schaubild. Nimm Stellung zu folgenden Aussagen und begründe deine Antwort. 71 +- {{formula}}f(-3)=3{{/formula}} 72 +- {{formula}}x = 3{{/formula}} ist dreifache Nullstell 73 +- {{formula}}f'(x)<0{{/formula}} für {{formula}}x \in ]2;5[{{/formula}} 74 +- {{formula}}f'(1)<-2{{/formula}} 75 +- {{formula}}f'(2)=0{{/formula}} 76 +- {{formula}}f'(x)\ge 0{{/formula}} für {{formula}}-4 \le x \le 2{{/formula}} 77 +- {{formula}}f'(x){{/formula}} hat einen Vorzeichenwechsel bei {{formula}}x=-4{{/formula}} von - \to + 78 + 79 +{{/aufgabe}} 80 + 81 + 82 + 83 +{{aufgabe id="Aussagen Sattelstelle" afb="I" kompetenzen="" quelle="KMap" cc="BY-SA" zeit="3"}} 84 +Welche Aussagen treffen auf eine Sattelstelle zu? 85 +☐ Eine Sattelstelle hat eine waagrechte Asymptote 86 +☐ An einer Sattelstelle hat die Steigung ein Maximum oder ein Minimum 87 +☐ An einer Sattelstelle gibt es immer auch einen Krümmungswechsel 88 +☐ Eine Sattelstelle ist auch eine Wendestelle 89 +☐ Eine Sattelstelle kann auch eine Maximalstelle sein 90 +{{/aufgabe}} 91 + 92 +{{seitenreflexion bildungsplan="" kompetenzen="" anforderungsbereiche="" kriterien="" menge=""/}}
- Aussagen.ggb
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... ... @@ -1,0 +1,1 @@ 1 +63.5 KB - Inhalt
- Aussagen.svg
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- Polynome zuordnen A.svg
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... ... @@ -1,0 +1,1 @@ 1 +XWiki.holgerengels - Größe
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clip-path="url(#clip65)"> 533 +<g transform="matrix(1.0000, 0.0000, 0.0000, 1.0000, 182.00, 201.00)"> 534 +<text fill-opacity="1.0000" font-style="normal" font-family="Helvetica" font-weight="bold" stroke="none" fill="#000000" font-size="12.000" x="0" y="0">0</text> 535 +</g> <!-- transform --> 536 +</g> <!-- clip65 --> 537 +<g id="misc"> 538 +</g><!-- misc --> 539 +<g id="layer0"> 540 +<clipPath id="clipe9dce1a0-8ee2-43a8-b7a5-bddcc8c8d352"> 541 + <path d="M 0.0000 0.0000 L 0.0000 361.00 L 395.00 361.00 L 395.00 0.0000 z"/> 542 +</clipPath> 543 +<g clip-path="url(#clip66)"> 544 +<g stroke-linejoin="round" stroke-width="3.5000" stroke-linecap="round" fill="none" stroke-opacity=".74902" stroke="#0000cc"> 545 + <path d="M 97.207 367.65 L 98.750 362.00 L 100.29 356.44 L 101.84 350.97 L 103.38 345.59 L 104.92 340.29 L 106.46 335.09 L 108.01 329.97 L 111.09 320.01 L 114.18 310.40 L 117.27 301.15 L 120.35 292.25 L 123.44 283.71 L 126.52 275.52 L 129.61 267.69 L 132.70 260.22 L 135.78 253.10 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8.4062 63.703 13.906 68.102 Q 19.406 72.500 28.500 72.500 Q 41.297 72.500 47.398 62.797 Q 53.500 53.094 53.500 35.703 z M 18.594 35.703 Q 18.594 23.500 20.695 17.352 Q 22.797 11.203 28.500 11.203 Q 34.094 11.203 36.297 17.305 Q 38.500 23.406 38.500 35.703 Q 38.500 47.906 36.297 54.102 Q 34.094 60.297 28.500 60.297 Q 22.797 60.297 20.695 54.102 Q 18.594 47.906 18.594 35.703 z"/> 560 +<glyph unicode="–" horiz-adv-x="49.995" d="M 4.0000 21.297 L 4.0000 32.500 L 46.000 32.500 L 46.000 21.297 L 4.0000 21.297 z"/> 561 +</font> 562 + 563 +</defs> <!-- font definitions --> 564 +</g> <!-- default stroke --> 565 +</svg> <!-- bounding box --> 566 +
- Polynome zuordnen C.svg
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- Author
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... ... @@ -1,0 +1,1 @@ 1 +XWiki.holgerengels - Größe
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... ... @@ -1,0 +1,1 @@ 1 +30.0 KB - Inhalt
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... ... @@ -1,0 +1,566 @@ 1 +<?xml version="1.0" encoding="ISO-8859-1" standalone="no"?> 2 + 3 +<svg 4 + version="1.1" 5 + baseProfile="full" 6 + xmlns="http://www.w3.org/2000/svg" 7 + xmlns:xlink="http://www.w3.org/1999/xlink" 8 + xmlns:ev="http://www.w3.org/2001/xml-events" 9 + width="14.075833333333334cm" 10 + height="12.87638888888889cm" 11 + viewBox="0 0 395 361" 12 + > 13 +<title> 14 + 15 +</title> 16 +<g stroke-linejoin="miter" stroke-dashoffset="0.0000" stroke-dasharray="none" stroke-width="1.0000" stroke-miterlimit="10.000" stroke-linecap="square"> 17 +<clipPath id="clip76d8e743-0cd8-47b5-abfd-ae402e78cacd"> 18 + <path d="M 0.0000 0.0000 L 0.0000 361.00 L 395.00 361.00 L 395.00 0.0000 z"/> 19 +</clipPath> 20 +<g clip-path="url(#clip1)"> 21 +<g stroke-linejoin="round" stroke-linecap="round" fill="none" stroke-opacity="1.0000" stroke="#c0c0c0"> 22 + <path d="M 40.637 0.0000 L 40.637 361.00"/> 23 +</g> <!-- drawing style --> 24 +</g> <!-- clip1 --> 25 +<clipPath 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- Polynome zuordnen D.svg
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... ... @@ -1,0 +1,1 @@ 1 +XWiki.holgerengels - Größe
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- Polynome zuordnen f.svg
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- Polynome zuordnen g.svg
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- Polynome zuordnen h.svg
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... ... @@ -1,0 +1,1 @@ 1 +XWiki.holgerengels - Größe
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- Polynome zuordnen i.svg
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- Author
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... ... @@ -1,0 +1,1 @@ 1 +XWiki.holgerengels - Größe
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... ... @@ -1,0 +1,1 @@ 1 +30.6 KB - Inhalt
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- Tangenten einzeichnen 1.svg
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... ... @@ -1,0 +1,1 @@ 1 +XWiki.holgerengels - Größe
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... ... @@ -1,0 +1,1 @@ 1 +13.2 KB - Inhalt
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... ... @@ -1,0 +1,1 @@ 1 +46.6 KB - Inhalt
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... ... @@ -1,0 +1,1 @@ 1 +XWiki.holgerengels - Größe
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- Tangenten einzeichnen.ggb
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- Tangentensteigung.ggb
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