Nu är det dags att förbereda sig för matteprov.
Ni förbereder er genom att:
- Bearbeta uppgifterna på sidan 51-54.
- Uppgifterna på sidan 51 och övre halvan på sidan 52 är i huvudsak på E-nivå.
- Uppgifterna på nedre halvan av sidan 52 samt sidan 53 är på C-nivå.
- Sidan 54 har uppgifter där man kan visa förmågor på A-nivå.
- Facit till uppgifterna finns i boken på s.364.
- Det finns också Quizfrågor med filmade förklaringar och länk till mattespel längst ned på sidan.
Jag har filmat uppgifter och lagt ut dem på här på Bloggen. Ta hjälp av filmerna när du sitter och arbetar. Du kan t.ex. pausa i filmerna och räkna själv för att sedan på nytt ta hjälp om du kör fast.
Använd bloggen genom att lägga in frågor i kommentarsfältet. Jag svarar så fort jag får möjlighet men ni kan också kommentera varandras inlägg och hjälpa varandra!
Lycka till !
Filmade exempel. Klicka på länkarna för att se filmen.
Uppgift 1141
Uppgift 1142-1143
Uppgift 1144
Uppgift 1145
Uppgift 1146
Uppgift 1147
Uppgift 1148
Uppgift 1149
Uppgift 1150
Uppgift 1151
Uppgift 1152
Uppgift 1153
Uppgift 1154
Uppgift 1155
Uppgift 1157
![Bildresultat för quiz](data:image/jpeg;base64,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)
Filmade exempel. Klicka på länkarna för att se filmen.
Uppgift 1141
Uppgift 1142-1143
Uppgift 1144
Uppgift 1145
Uppgift 1146
Uppgift 1147
Uppgift 1148
Uppgift 1149
Uppgift 1150
Uppgift 1151
Uppgift 1152
Uppgift 1153
Uppgift 1154
Uppgift 1155
Uppgift 1157
Det finns filmade förklaringar till varje fråga.
www.elevspel.se/.../1415-omvandla-brak-procent-och-decimal.html
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