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Logaritma
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3Log 81 = x. Maka x = ...
4
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aLog b – aLog c = a log (bc)
Salah
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aLog b = c. Disebut apakah a ?
Basis/Bilangan Pokok
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aLog b + aLog c = aLog (b/c)
Salah
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2Log 4 + 2Log 8 = ...
5
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2Log 8 = m dan 2Log 7 = n, maka berapakah 14Log 16 = ...
(m+1)/(n+1)
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aLog b = (kLog b) / (kLog a)
Benar
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32Log 16 = x. Maka x = ...
4/5
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aLog b = c. diubah ke bentuk logaritma menjadi a^b=c ("^"dibaca pangkat)
Salah
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aLog b = c. disebut apakah c ?
Hasil Logaritma
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aLog 1 = 0
Benar
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aLog b = 1/(bLog a)
Benar
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aLog a = 1
Benar
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bLog c = a, jika diubah ke bentuk pangkat menjadi ...
b^a = c
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8Log 32 = ...
5/3
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4Log x = 3. Maka x = ...
64
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xLog 25 = 2. Maka x = ...
5
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1Log 7 = 0
Benar
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x^y = z. Jika diubah ke bentuk logaritma menjadi ...
xLog z = y
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aLog (b/c) = – aLog (c/b)
Benar
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2Log 128 = x + 4. Maka nilai x = ...
3
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a^mLog b^m = aLog b
Benar
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a^nLog b^m = (n/m) aLog b
Salah
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aLog b = c. Disebut apakah b ?
Numerus
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aLog b . bLog c = aLog c
Benar
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Okay!
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