What is the value of ln 1 ? Answer:

Understand Properties of Natural Logarithms: Understand the properties of natural logarithms. The natural logarithm function, denoted as ln(x), is the inverse of the exponential function e^x. The natural logarithm of 1 is a special case because any number to the power of 0 is 1. Therefore, e^0 = 1. Since ln(x) is the inverse of e^x, we can deduce that ln(1) should equal 0 because it is asking for the power that e must be raised to in order to get 1.Apply Property to Find Value: Apply the property of the natural logarithm to find the value of ln(1). Using the property from Step 1, we can directly state that ln(1) = 0, because e^0 = 1.

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What is the value of $\ln 1$ ? $\newline$ Answer:

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Q. What is the value of

\ln 1

\newline

Answer:

Understand Properties of Natural Logarithms: Understand the properties of natural logarithms. $\newline$ The natural logarithm function, denoted as $\ln(x)$ , is the inverse of the exponential function $e^x$ . The natural logarithm of $1$ is a special case because any number to the power of $0$ is $1$ . Therefore, $e^0 = 1$ . Since $\ln(x)$ is the inverse of $e^x$ , we can deduce that $\ln(1)$ should equal $0$ because it is asking for the power that $e^x$ $0$ must be raised to in order to get $1$ .
Apply Property to Find Value: Apply the property of the natural logarithm to find the value of $\ln(1)$ . Using the property from Step $1$ , we can directly state that $\ln(1) = 0$ , because $e^{0} = 1$ .