How do you write $ln 40 = 3.68$ $Ln 40 = 3.68$ in exponential form?

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How do you write $ln 40 = 3.68$ $Ln 40 = 3.68$ in exponential form?

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Answer 1 · 2018-06-17T18:14:03

$e^{3.68} \approx 40$ $e^3.68~~40$

Explanation:

$ln 40 = 3.68$ $ln40 = 3.68$

$e^{ln 40} = e^{3.68}$ $e^(ln40) = e^3.68$

$40 = e^{3.68}$ $40 = e^3.68$

But theses are both false, both solutions are irrational:

$ln 40 \approx 3.68$ $ln40 ~~ 3.68$

and

$e^{3.68} \approx 39.64$ $e^3.68~~39.64$

Answer 2 · 2018-06-17T18:21:44

$e^{3.68}$ $e^(3.68)$

Explanation:

$using the law of logarithms$ $"using the "color(blue)"law of logarithms"$

$∙ x {log}_{b} x = n \Leftrightarrow x = b^{n}$ $•color(white)(x)log_b x=nhArrx=b^n$

$[note that ln \equiv {log}_{e}]$ $["note that "ln-=log_e]$

$40 \equiv e^{3.68}$ $40-=e^3.68$

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How do you write $ln 40 = 3.68$ $Ln 40 = 3.68$ in exponential form?

2 Answers

Explanation:

Explanation:

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How do you write ln40=3.68Ln 40 = 3.68 in exponential form?

2 Answers

Explanation:

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How do you write $ln 40 = 3.68$ $Ln 40 = 3.68$ in exponential form?