The logarithm with the constant e as the base is called the natural logarithm and is denoted by lnN(N>0).
It means the limit that can be achieved by continuous doubling of growth per unit of time.
The base e of the natural logarithm is given by an important limit. We define: \(lim(1+1/x)^x=e\) when the x region is infinite.
e is an infinite non-cyclical fraction whose value is approximately equal to 2.718281828..., which is a transcendental number.
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Natural logarithm: 2.995732
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