Pertanyaan

Jika x >0 dan y >0, maka 1 − lo g x 3 y 2 + 2 lo g x y ​ 3 − 3 lo g 2 x y ​ = ...

Jika x>0 dan y>0, maka

  1. 3 plus log x y

  2. 3 log x y

  3. 3 log 10 x y

  4. 1 third

  5. 3

Y. Endah

Master Teacher

Mahasiswa/Alumni Institut Teknologi Bandung

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Pembahasan

fraction numerator 3 left parenthesis 1 minus log squared invisible function application x y right parenthesis over denominator log invisible function application 10 minus log invisible function application x cubed y squared plus log invisible function application open parentheses x square root of y close parentheses squared end fraction  equals fraction numerator 3 left parenthesis 1 plus log invisible function application x y right parenthesis left parenthesis 1 minus log invisible function application x y right parenthesis over denominator log invisible function application open parentheses fraction numerator 10 x squared y over denominator x cubed y squared end fraction close parentheses end fraction  equals fraction numerator 3 left parenthesis log invisible function application 10 plus log invisible function application x y right parenthesis left parenthesis log invisible function application 10 minus log invisible function application x y right parenthesis over denominator log invisible function application fraction numerator 10 over denominator x y end fraction end fraction  equals fraction numerator 3 open parentheses log invisible function application 10 x y close parentheses open parentheses log invisible function application fraction numerator 10 over denominator x y end fraction close parentheses over denominator log invisible function application fraction numerator 10 over denominator x y end fraction end fraction  equals 3 log invisible function application 10 x y

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Jika x > 0 dan y > 0 , hasil 1 − lo g x 3 y 2 + 2 lo g x y ​ 3 − 3 lo g 2 x y ​ = ...

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