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Grafieken
Verschillende soorten grafieken
• Lijngrafiek
3x + 5 = y
Vlakkengrafiek
Specifieke waarden
Periodieke grafieken
Somgrafieken
• Een som is een optelling
• Grafiek 1 + grafiek 2 = somgrafiek
Grafiek 1: 2x – 5 = y
Grafiek 2: x + 2 = y
Grafiek 1 + grafiek 2 = somformule
(2x – 5)+(x + 2) = Somformule
3x – 3 = Somformule
De volgorde van de grafieken is niet belangrijk.
(3+2 = 2+3 = 5)
2x-5=y x+2 =y 3x-3=y
Als x=0, waar gaat de grafiek door de y-as?
Verschilformule
• Een verschil is de uitkomst van een aftreksom.
Grafiek 1: 2x – 5 = y
Grafiek 2: x + 2 = y
Grafiek 1 – Grafiek 2 = verschilformule
: (2x – 5)- (x + 2) = Verschilformule
x – 7 = Verschilformule
LET OP!!! De volgorde van grafiek 1 en 2 zijn verschillend!!!!
Dus lees de opdracht goed.
(3-2 ≠ 2-3) => (1 ≠ -1)
2x-5=y x+2 =y x-7=y
Als x=0, waar gaat de grafiek door de y-as?
Periodieke grafieken
• Een periode is een bepaalde tijd. Deze ligt
voor elke herhaling van de periode vast.
• Een periodieke grafiek herhaalt zich in elke
periode op precies dezelfde manier.
• De tijd van de periode om een stukje grafiek
te doorlopen , is de lengte van de periode.
Periodieke grafiek of niet?
Hoe lang is de periode?
• Presentatie kun je downloaden van:
• www.slideshare.net/EdwindeJong1

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Grafieken hoofdstuk 12 3 vmbo kader

  • 2. Verschillende soorten grafieken • Lijngrafiek 3x + 5 = y
  • 6. Somgrafieken • Een som is een optelling • Grafiek 1 + grafiek 2 = somgrafiek Grafiek 1: 2x – 5 = y Grafiek 2: x + 2 = y Grafiek 1 + grafiek 2 = somformule (2x – 5)+(x + 2) = Somformule 3x – 3 = Somformule De volgorde van de grafieken is niet belangrijk. (3+2 = 2+3 = 5)
  • 7. 2x-5=y x+2 =y 3x-3=y Als x=0, waar gaat de grafiek door de y-as?
  • 8. Verschilformule • Een verschil is de uitkomst van een aftreksom. Grafiek 1: 2x – 5 = y Grafiek 2: x + 2 = y Grafiek 1 – Grafiek 2 = verschilformule : (2x – 5)- (x + 2) = Verschilformule x – 7 = Verschilformule LET OP!!! De volgorde van grafiek 1 en 2 zijn verschillend!!!! Dus lees de opdracht goed. (3-2 ≠ 2-3) => (1 ≠ -1)
  • 9. 2x-5=y x+2 =y x-7=y Als x=0, waar gaat de grafiek door de y-as?
  • 10. Periodieke grafieken • Een periode is een bepaalde tijd. Deze ligt voor elke herhaling van de periode vast. • Een periodieke grafiek herhaalt zich in elke periode op precies dezelfde manier. • De tijd van de periode om een stukje grafiek te doorlopen , is de lengte van de periode.
  • 11. Periodieke grafiek of niet? Hoe lang is de periode?
  • 12.
  • 13.
  • 14. • Presentatie kun je downloaden van: • www.slideshare.net/EdwindeJong1