Samenvatting LKT Rekenen en wiskunde in de praktijk - Kennisbasis theoretische deel
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Course
Rekenen LKT
Institution
Hogeschool Arnhem En Nijmegen (HAN)
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Rekenen en wiskunde in de praktijk Kennisbasis
Deze samenvatting bevat het theoretische deel van het boek. De overige theorie wordt namelijk behandeld aan de hand van opgaven en geeft geen specifieke uitleg.
Deze samenvatting bevat de vier thema's die wel theoretisch worden behandeld en hoofdstuk 6 over heuristieken. De vier thema's zijn: deel...
Thema's deelbaarheid, talstelsels, vergelijken van verhoudingen en kenmerken van meetkundige figu
July 9, 2021
11
2021/2022
Summary
Subjects
lkt rekenen
rekenen
rekenen wiskunde
kennisbasis rekenen
lkt rekenen wiskunde
kennisbasis rekenen wiskunde
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Hogeschool Arnhem en Nijmegen (HAN)
Lerarenopleiding Basisonderwijs / PABO
Rekenen LKT
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REKENEN EN WISKUNDE IN DE
PRAKTIJK
Kennisbasis
Thema deelbaarheid
Thema talstelsels
Thema vergelijken van verhoudingen
Thema kenmerken van meetkundige figuren
Probleemoplossen met heuristieken
, Inhoud
Thema deelbaarheid...............................................................................................................................2
Deelbaarheid......................................................................................................................................2
Priemgetallen.....................................................................................................................................2
Ontbinden in factoren........................................................................................................................3
Grootste gemene deler.......................................................................................................................3
Kleinst gemene veelvoud....................................................................................................................3
Thema talstelsels....................................................................................................................................4
Decimaal positioneel talstelsel...........................................................................................................4
Achttallig talstelsel..............................................................................................................................4
Binair talstelsel...................................................................................................................................4
Hexadecimaal talstelsel......................................................................................................................5
Sexagesimaal talstelsel.......................................................................................................................5
Romeinse getallen..............................................................................................................................5
Thema vergelijken van verhoudingen.....................................................................................................5
Thema kenmerken van meetkundige figuren.........................................................................................6
Tweedimensionale figuren.................................................................................................................6
Driehoeken.....................................................................................................................................6
Vierhoeken.....................................................................................................................................6
Regelmatige veelhoeken................................................................................................................7
Grootte van hoeken........................................................................................................................8
Symmetrie......................................................................................................................................8
Oppervlakteformules van tweedimensionale figuren.....................................................................8
Driedimensionale figuren...................................................................................................................9
Veelvlakken....................................................................................................................................9
Geen veelvlakken: de cilinder en de kegel....................................................................................10
Lijnen............................................................................................................................................10
Hoofdstuk 6 Probleemoplossen met heuristieken...............................................................................10
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