ln(e)
The natural logarithm, abbreviated as “ln,” is the inverse function of the exponential function with base “e” (Euler’s number)
The natural logarithm, abbreviated as “ln,” is the inverse function of the exponential function with base “e” (Euler’s number). In other words, the natural logarithm “ln” undoes the effect of raising “e” to a given power.
The expression ln(e) can be evaluated to find its value. Since the natural logarithm is the inverse function of the exponential function, ln(e) essentially asks the question: “What power do I need to raise ‘e’ to in order to obtain ‘e’?” The answer is 1, as any number raised to the power of 1 equals itself. Therefore, ln(e) = 1.
In plain terms, the natural logarithm of “e” is 1.
More Answers:
Understanding Logarithmic Functions | Exploring the Equation y = ln(u)Understanding the Natural Logarithm of a Product | ln(ab) = ln(a) + ln(b)
Understanding ln(a/b) | A Guide to the Natural Logarithm of Quotients in Mathematics
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