5a 2010 11: Unterschied zwischen den Versionen

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=== 1. Schulaufgabe Mathematik am 20.10.2010===
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=== Kopfrechnen ===
 
  
#[http://www.gamecraft.de/addiere/index.htm Summen aus Steinen bilden]
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==Hausaufgaben ==
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[[Bild:LS5 Seite 81c 4a.jpg|400px|center]]
  
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::::::::::::[[5a 2010 11/Hausaufgaben|Verbesserungen zu Hausaufgaben]]
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== Intensivierungsstunden ==
  
=== Diagramme ===
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==== Kopfrechnen ====
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#[http://www.gamecraft.de/addiere/index.htm Summen aus Steinen bilden]
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==== Diagramme ====
 
#[http://www.mathe-online.at/materialien/Franz.Embacher/files/diagrammeLesen/ Diagramme lesen]
 
#[http://www.mathe-online.at/materialien/Franz.Embacher/files/diagrammeLesen/ Diagramme lesen]
 
#[http://www.realmath.de/Neues/Klasse6/grundwissen/diagramm2.html Diagramme zeichnen]
 
#[http://www.realmath.de/Neues/Klasse6/grundwissen/diagramm2.html Diagramme zeichnen]
 
#[http://www.realmath.de/Neues/Klasse6/grundwissen/diagramm.html Diagramme lesen]
 
#[http://www.realmath.de/Neues/Klasse6/grundwissen/diagramm.html Diagramme lesen]
  
 
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==== Zahlenstrahl ====
=== Zahlenstrahl ===
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#[http://resources.oswego.org/games/Estimate/estimate.html Zahlen schätzen]
 
#[http://resources.oswego.org/games/Estimate/estimate.html Zahlen schätzen]
 
#[http://www.matlet.ch/new/?cmd=dtlApplet&id=144 Ballone schießen - Zahlenstrahl von 100 bis 200]
 
#[http://www.matlet.ch/new/?cmd=dtlApplet&id=144 Ballone schießen - Zahlenstrahl von 100 bis 200]
Zeile 30: Zeile 30:
 
#[http://www.matlet.ch/new/?cmd=dtlApplet&id=140 Ballone schießen 2 - Zahlenstrahl verändert sich]
 
#[http://www.matlet.ch/new/?cmd=dtlApplet&id=140 Ballone schießen 2 - Zahlenstrahl verändert sich]
  
 
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==== Natürliche Zahlen ====
=== Natürliche Zahlen ===
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#[http://www.bartberger.de/Mathematik/Klasse5/Tests/kreuzzahlraetsel.html Kreuzzahlrätsel]
 
#[http://www.bartberger.de/Mathematik/Klasse5/Tests/kreuzzahlraetsel.html Kreuzzahlrätsel]
 
#[http://www.bartberger.de/Mathematik/Klasse5/Tests/einmaleins.html Einmaleins und Quadratzahlen - Test]
 
#[http://www.bartberger.de/Mathematik/Klasse5/Tests/einmaleins.html Einmaleins und Quadratzahlen - Test]
 
#[http://recursostic.educacion.es/gauss/web/indice.htm Gauss]
 
#[http://recursostic.educacion.es/gauss/web/indice.htm Gauss]
  
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==== Primzahlen====
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#[http://www.matheprisma.uni-wuppertal.de/Module/Primz/SiebE/SiebErat.htm Sieb des Eratosthenes1]
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#[http://www.hbmeyer.de/eratosib.htm Sieb des Eratosthenes2]
  
=== Primzahlen===
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==== Negative Zahlen====
[http://www.hbmeyer.de/eratosib.htm Sieb des Eratosthenes]
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#[http://www.realmath.de/Neues/Klasse6/ganzezahlen/ggbaddganzzahl.html Addition mit Pfeilen]
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#[http://www.realmath.de/Neues/Klasse6/addganzahl.html Übung Addition]
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#[http://www.realmath.de/Neues/Klasse6/ganzezahlen/ggbsubganzzahl.html Subtraktion mit Pfeilen]
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#[http://www.realmath.de/Neues/Klasse6/subganzo.html Übung Subtraktion]
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#[http://www.fi.uu.nl/toepassingen/03088/toepassing_wisweb.en.html TicTac Go Addition, Subtraktion oder Multiplikation]
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#[http://www.mathementor.de/h/php/task.php?merki=25 Rechnen mit ganzen Zahlen 1]
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#[http://www.ovtg.de/3_arbeit/mathe/GanzeZahlen.html Rechnen mit ganzen Zahlen 2]
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#[http://www.mathe-trainer.de/Klasse7/rationale_Zahlen/Block1/Aufgaben.htm Rechnen mit ganzen Zahlen 3 (mit einzelnen Lösungsschritten)]
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#[http://www.casimirianum.de/html/faecher/mathe/kopfr.htm Rechnen mit ganzen Zahlen 4]
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==== Geometrie ====
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#[http://www.bartberger.de/Mathematik/Klasse5/animationen/parallelen.html So zeichnet man parallele Geraden]<br>
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#[http://www.geogebra.org/webstart/4.0/GeoGebraPrim.jnlp Geogebra prim]
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#[http://www.geogebra.org/cms/ GeoGebra Download + Webstart]
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==== Winkel ====
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#[http://www.bartberger.de/Mathematik/Klasse6/animationen/winkel/index.html Winkel messen und zeichnen]
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#[http://www.realmath.de/Neues/Klasse6/winkel/winkelart.html Winkelart erkennen (spitz, stumpf...)]
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#[http://www.geogebra.org/de/upload/files/dynamische_arbeitsblaetter/maltehansen/winkel.html Winkel schätzen und messen]
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#[http://www.oswego.org/ocsd-web/games/bananahunt/bhunt.html '''Spiel''': Winkelgrößen einstellen]
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#[http://www.realmath.de/Neues/Klasse6/winkel/winkelart2.html Winkel zeichnen]
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#[http://www.hs-brixlegg.tsn.at/hotpotatoes/mathematik/winkel/winkel01/winkel01.htm Winkel zuordnen]
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====Känguru-Wettbewerb====
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#[[K%C3%A4nguru-Wettbewerb|Aufgaben und Lösungen]]
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====Multiplikation und Division ganzer Zahlen====
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#[http://www.ovtg.de/3_arbeit/mathe/GanzeZahlen.html Trainingsprogramm (Wähle MAL-DIV, allein oder gegeneinander]
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#[http://www.mathementor.de/h/php/task.php?merki=30 Multiplikation und Division positiver Zahlen mit negativen Zahlen]
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#[http://www.mathementor.de/h/php/task.php?merki=31 Multiplikation und Division negativer Zahlen]
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#[http://www.fi.uu.nl/toepassingen/03088/toepassing_wisweb.en.html Tic Tac Go (negative numbers)Wähle Multiplkation]
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==== Größen ====
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*[http://www.bartberger.de/Mathematik/Klasse5/Tests/laengen.htm Umrechnen von Längeneinheiten - Test]
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*[http://www.bartberger.de/Mathematik/Klasse5/interaktiv/laengen_ordnen.html Längen der Größe nach Ordnen]
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*[http://www.walter-fendt.de/m14d/umrechnung.htm Riesenrad]
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== Aktuelles Thema: [http://www.geogebra.org/de/upload/files/dynamische_arbeitsblaetter/maltehansen/winkel.html Winkel schätzen und messen] ==
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</div>

Aktuelle Version vom 27. April 2012, 21:50 Uhr



Hausaufgaben

LS5 Seite 81c 4a.jpg
Verbesserungen zu Hausaufgaben

Intensivierungsstunden

Kopfrechnen

  1. Summen aus Steinen bilden

Diagramme

  1. Diagramme lesen
  2. Diagramme zeichnen
  3. Diagramme lesen

Zahlenstrahl

  1. Zahlen schätzen
  2. Ballone schießen - Zahlenstrahl von 100 bis 200
  3. Ballone schießen - Zahlenstrahl von 900 bis 1200
  4. Ballone schießen 1 - Zahlenstrahl verändert sich
  5. Ballone schießen 2 - Zahlenstrahl verändert sich

Natürliche Zahlen

  1. Kreuzzahlrätsel
  2. Einmaleins und Quadratzahlen - Test
  3. Gauss

Primzahlen

  1. Sieb des Eratosthenes1
  2. Sieb des Eratosthenes2

Negative Zahlen

  1. Addition mit Pfeilen
  2. Übung Addition
  3. Subtraktion mit Pfeilen
  4. Übung Subtraktion
  5. TicTac Go Addition, Subtraktion oder Multiplikation
  6. Rechnen mit ganzen Zahlen 1
  7. Rechnen mit ganzen Zahlen 2
  8. Rechnen mit ganzen Zahlen 3 (mit einzelnen Lösungsschritten)
  9. Rechnen mit ganzen Zahlen 4

Geometrie

  1. So zeichnet man parallele Geraden
  2. Geogebra prim
  3. GeoGebra Download + Webstart

Winkel

  1. Winkel messen und zeichnen
  2. Winkelart erkennen (spitz, stumpf...)
  3. Winkel schätzen und messen
  4. Spiel: Winkelgrößen einstellen
  5. Winkel zeichnen
  6. Winkel zuordnen

Känguru-Wettbewerb

  1. Aufgaben und Lösungen

Multiplikation und Division ganzer Zahlen

  1. Trainingsprogramm (Wähle MAL-DIV, allein oder gegeneinander
  2. Multiplikation und Division positiver Zahlen mit negativen Zahlen
  3. Multiplikation und Division negativer Zahlen
  4. Tic Tac Go (negative numbers)Wähle Multiplkation

Größen

Aktuelles Thema: Winkel schätzen und messen