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Find the ratio of sinβ, cosβ and tanβ from given right angled triangle.

Find the ratio of sinβ, cosβ and tanβ from given right angled triangle.-example-1
User Elesin Olalekan Fuad
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2 Answers

19 votes
19 votes

Answer:


\sin( \beta ) = (opposite)/(hypoten) = (ac)/(bc) \\ \cos( \beta ) = (adjascent)/(hypotenuse) = (ab)/(bc) \\ \tan( \beta ) = (opposite)/(adjacent) = (ac)/(ab) \\ thank \: you

User Marius Mucenicu
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24 votes
24 votes


\\ \sf\longmapsto sin\beta=(Perpendicular)/(Hypotenuse)=(AC)/(BC)


\\ \sf\longmapsto cos\beta=(Base)/(Hypotenuse)=(AB)/(BC)


\\ \sf\longmapsto tan\beta=(Perpendicular)/(Base)=(AC)/(AB)

User Daniel Abou Chleih
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