What is ln(6)+ln(sqrt((e^{(2.39209)))/3}) ?

The solution to ln(6)+ln(sqrt((e^{(2.39209)))/3}) is ln(11.45582…)

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simplify ln(6)+ln(sqrt((e^{(2.39209)))/3})

simplify

ln (6) + ln (\frac{e ^{(2.39209)}}{3})

ln (11.45582 \dots)

Decimal Notation

2.43849 \dots

Solution steps

ln (6) + ln (\frac{e ^{(2.39209)}}{3})

Apply log rule:

lo g_{c} (a) + lo g_{c} (b) = lo g_{c} (ab)

ln (6) + ln (\frac{e ^{(2.39209)}}{3}) = ln (6 \frac{e ^{2.39209}}{3})

= ln (6 \frac{e ^{2.39209}}{3})

6 \frac{e ^{(2.39209)}}{3} = 11.45582 \dots

= ln (11.45582 \dots)

\frac{1}{2} ln (3) - \frac{1}{2} ln (2)

ln (\frac{2.1 x 1 0 ^{- 4} x}{0.9025})

\frac{1}{398} ln (\frac{250}{238})

9.25 + lo g_{10} (\frac{0.18}{0.26})

- lo g_{10} (4 \cdot 1 0^{- 15})

What is ln(6)+ln(sqrt((e^{(2.39209)))/3}) ?
The solution to ln(6)+ln(sqrt((e^{(2.39209)))/3}) is ln(11.45582…)