eigenschap middelloodlijn.
Tijdens de les LO wordt er een spel met kegels georganiseerd. Wanneer de leerkracht een letter roept, moeten leerling 1 (L[sub]1[/sub]) en leerling 2 (L[sub]2[/sub]) zo snel mogelijk naar de kegel met die letter lopen. Om het spel eerlijk te laten verlopen plaatst de leerkracht de kegels op de middelloodlijn van het lijnstuk: [math]\lfloor[/math]L[sub]1[/sub]L[sub]2[math]\rfloor[/math].[/sub]
Vink de vakjes aan om de afstand tussen de leerlingen en de kegels te zien.
Wat is de afstand van de leerling 1 tot kegel A?
Wat is de afstand van leerling 2 tot kegel A?
Wat is de afstand van leerling 1 tot kegel B?
Wat is de afstand van leerling 2 tot kegel B?
Wat is de afstand van leerling 1 tot kegel C?
Wat is de afstand van leerling 2 tot kegel C?
Waarom verloopt het spel eerlijk als de leerkracht de kegels op de middelloodlijn van het lijnstuk[br][math]\lfloor[/math]L[sub]1[/sub]L[sub]2[math]\rfloor[/math] plaatst?[/sub][sub][br][/sub]
Wat merk je op?
Vul de eigenschap van de middelloodlijn van een lijnstuk verder aan:[br][br]ALS een punt op de middelloodlijn van een lijnstuk ligt DAN......
eigenschap bissectrice
Herhaling eigenschap middelloodlijn
Het volgende is gegeven:[br]m is de middelloodlijn van het lijnstuk [AB].[br]Het punt C is een element van m.[br][b]Wat weet je dan over de lengtes |CB| en |CA|?[/b][br]
Waarom weet je dit?
Als je weet dat |CB|=|CA| wat weet je dan over de ligging van het punt C?
Waarom weet je dit?
eigenschap bissectrice
Een bakker krijgt de opdracht om een stukje taart te maken voor een meisje dat drie jaar wordt. De bakker wil drie kaarsje op de taart plaatsen. Hij wil dat de kaarsjes even ver van beide benen van de hoek staan die door de taart wordt gevormd. Daarom besluit hij de bissectrice van de hoek te bepalen (op de tekening rechte b) en hier de drie kaarsjes op te plaatsen.
Afstand tot aan kaarsje 1
Wat is de afstand tussen f en K[sub]1[/sub]?[br][br][br]
Wat is de afstand tussen g en K[sub]1[/sub]?
Afstand tot aan kaarsje 2
Wat is de afstand tussen K[sub]2 [/sub]en g?[br][br][br]
Wat is de afstand tussen K[sub]2 [/sub]en f?[br][br][br]
Afstand tot aan kaarsje 3
Wat is de afstand tussen g en K[sub]3[/sub]?[br][br][br]
Wat is de afstand tussen K[sub]3 [/sub]en f?[br][br][br]
Hoe noem je de halfrechten [SB en [SA van de hoek? [br][br][br][img]data:image/png;base64,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[/img]
Wat valt je op? Waarom plaats de bakker de kaarsjes op de bissectrice van de hoek?
Vul de eigenschap aan: ALS een punt op de bissectrice van een hoek ligt DAN......