Simplify ln(e^(2)) Answer:

Definition of ln(x): The natural logarithm function ln(x) is the inverse of the exponential function e^x. Therefore, when you take the natural logarithm of an exponential function where the base is e, you can simplify it by canceling out the ln and e functions. This is because ln(e^x) = x for any real number x. Calculation: ln(e^(2)) = 2

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Simplify $\ln \left(e^{2}\right)$ $\newline$ Answer:

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Algebra 2

Simplify variable expressions using properties

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Q. Simplify

\ln \left(e^{2}\right)

\newline

Answer:

Definition of ln(x): The natural logarithm function $ln(x)$ is the inverse of the exponential function $e^x$ . Therefore, when you take the natural logarithm of an exponential function where the base is $e$ , you can simplify it by canceling out the $ln$ and $e$ functions. This is because $ln(e^x) = x$ for any real number $x$ . $\newline$ Calculation: $ln(e^{2}) = 2$