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Goniometrische verhoudingen

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Goniometrische verhoudingen

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Vul in de gaten in welk woord ontbreekt!

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wiskunde derde leerjaar
goniometrische verhoudingen
 Recommended age: 14 years old
18 times made

Created by

Donny de Bruin
Donny de Bruin
Netherlands

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Goniometrische verhoudingenOnline version

Vul in de gaten in welk woord ontbreekt!

by Donny de Bruin
1

geen BC 56 alle 4 schuine cos sinus 7 sin 34 15 cosinus aanliggende alle verhoudingen 15 7 56 goniometrische cosinus overstaande Pythagora 4 Pythagoras

Als driehoek ABC hebt , hoek B is de rechte hoek , hoek A ligt op de grond en wordt vanuit gekeken , dan is AC de zijde . AB is de rechthoekszijde en BC is de rechthoekszijde .

Als ik AB heb gegeven en hoek A en ik wil AC berekenen , dan gebruik ik de
Als ik AB heb gegeven en hoek A en ik gebruik de sinus , dan vind ik
Met kan ook zijden berekenen als er 2 zijden gegeven zijn
Als er 3 zijden gegeven zijn , dan kan ik hoeken berekenen
Als er 3 hoeken gegeven zijn , kan ik zijden berekenen
Als er 3 hoeken gegeven zijn met 1 zijde , dan kan ik zijden berekenen

We pakken weer driehoek ABC . Stel AB = 4 en hoek C is 34 graden . Hoek A is dan graden .
AC is dan te berekenen met de vanuit hoek C gezien
AC is dan te berekenen met de vanuit hoek A gezien
AC ( vanuit hoek C ) = / ( ) = ,
AC ( vanuit hoek A ) = / ( ) = ,

AB kunnen we nu vinden met de en