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Jika tan 2 x + 1 = a 2 , maka sin 2 x = .....

Jika  x + 1 =  , maka  x = .....

  1. begin mathsize 14px style fraction numerator 1 minus a squared over denominator a squared end fraction end style

  2. begin mathsize 14px style fraction numerator negative a squared over denominator a squared plus 1 end fraction end style

  3. begin mathsize 14px style 1 over a squared end style

  4. begin mathsize 14px style fraction numerator a squared over denominator a squared plus 1 end fraction end style

  5. begin mathsize 14px style fraction numerator a squared minus 1 over denominator a squared end fraction end style

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N. Mustikowati

Master Teacher

Mahasiswa/Alumni Universitas Negeri Jakarta

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Pembahasan

x + 1 = tan x = ↔ tan x = Jika digambarkan dalam segitiga : Sehingga sin x = x =

begin mathsize 14px style tan squared end style x + 1 =  undefined

tan x = begin mathsize 14px style square root of a squared minus 1 end root end style ↔ tan x = begin mathsize 14px style fraction numerator square root of a squared minus 1 end root over denominator 1 end fraction end style

Jika digambarkan dalam segitiga :

begin mathsize 14px style square root of a squared minus 1 end root end style

Sehingga sin x = begin mathsize 14px style fraction numerator square root of 1 minus a squared end root over denominator a end fraction end style

undefined x = begin mathsize 14px style fraction numerator 1 minus a squared over denominator a squared end fraction end style

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