PROPORTZIONALTASUNA eta BALIO TAULA-(r)en kopia

BURUKETA 1
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[/img][br][br]Aurreko jarduera kontutan izanda, bete balio taula. Ondoren grafikoan irudikatu eta adierazi proportzionaltasun funtzioa zein den.

ANTZEKO IRUDIAK

Antzeko irudiek angelu homologoak berdinak izan behar dituzte eta alde homologoak aldiz proportzionalak.[br][br]Hitz arruntetan esanda luparekin handituz gero ikusiko litzatekeen bezala. [br][br]Adibidez laukizuzenean, handiagoaren eta txikiagoaren arteko porpotzionaltasuna 2koa da. 8 / 4 = 2 delako. Balio horri, antzekotasun arrazoia deritzo.
Sortu bi poligono hauen antzeko irudiak. Gogoratu aldeak proportzionalak izan behar direla. Bestetik cm neurria kalkulatzeko ikurra erabili zenezakete.
Sortu etxe honen antzeko bi antzekotasun arrazoiak 2 eta 5 izanik.

EGOERA ERREALAK EBAZTEN

Jarduerak ebazten
Beherago azaltzen diren jarduerak Leopoldo Aranda Murciak egindakoak dira.[br]Baliagarriak izan direnez eta ulerkorrak horregatik txertatu ditut.
MARGOLARIA eta ANTZEKOTASUNAK

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