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The **natural logarithm**, denoted as *ln(x)*, is a logarithm with a base of *e*. The number *e*, also known as Euler's number, is a mathematical constant that's approximately 2.71828. Like pi (*π*), *e* is an irrational number, meaning its decimal representation goes on forever without repeating. The natural logarithm answers the question: "To what power must we raise *e* to get a certain number?" So, if *e<sup>y</sup> = x*, then *ln(x) = y*. For instance, *ln(e) = 1* because *e<sup>1</sup> = e*. Similarly, *ln(1) = 0* because *e<sup>0</sup> = 1*. Understanding this fundamental relationship is key to grasping the essence of the natural logarithm and its applications.
