What is 1/(1.212855959*10^{-4)}ln(100/23) ?

The solution to 1/(1.212855959*10^{-4)}ln(100/23) is (10000)/(1.21285…)(2ln(10)-ln(23))

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simplify 1/(1.212855959*10^{-4)}ln(100/23)

simplify

\frac{1}{1.212855959 \cdot 1 0 ^{- 4}} ln (\frac{100}{23})

\frac{10000}{1.21285 \dots} (2 ln (10) - ln (23))

Decimal Notation

12117.48154 \dots

Solution steps

\frac{1}{1.21285 \dots \cdot 1 0 ^{- 4}} ln (\frac{100}{23})

Apply log rule:

lo g_{c} (\frac{a}{b}) = lo g_{c} (a) - lo g_{c} (b)

ln (\frac{100}{23}) = ln (100) - ln (23)

= \frac{1}{1 0 ^{- 4} \cdot 1.21285 \dots} (ln (100) - ln (23))

\frac{1}{1.21285 \dots \cdot 1 0 ^{- 4}} = \frac{10000}{1.21285 \dots}

= \frac{10000}{1.21285 \dots} (ln (100) - ln (23))

ln (100) = 2 ln (10)

= \frac{10000}{1.21285 \dots} (2 ln (10) - ln (23))

e^{((l n (x) - l n (θ)) (m - 1))}

\frac{1}{4} ln (\frac{14}{5})

\frac{1}{4} lo g_{10} (3)

ln (\frac{x ^{4}}{4})

lo g_{10} (1 0_{x^{5}})

What is 1/(1.212855959*10^{-4)}ln(100/23) ?
The solution to 1/(1.212855959*10^{-4)}ln(100/23) is (10000)/(1.21285…)(2ln(10)-ln(23))