Properties of Exponential and Logarithmic Functions
All of the following statements regarding exponential and logarithmic functions are true except:
A
The function $$y=e^x$$ is one-to-one, and therefore its inverse function is not defined.
B
Exponential functions are often used to model situations in which change occurs continuously at a rate proportional to the current amount.
C
Exponential functions have a rate of change that is proportional to the current value, leading to continuous growth or decay.
D
The natural logarithm function $$\ln(x)$$ is the inverse of the exponential function $$e^x$$.
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