Asking Wolfram Alpha $x = \text{derivative } x$, I was expecting $e^x$, being that the derivative of $e^x$ is $e^x$, Wolfram Alpha however yields $x = 1$.
Is this stating that the derivative of a line that in its entirety has an infinite slope, also has an infinite slope?
Wolfram Alpha interprets it as $x = x'(x)$, i.e. $x = \dfrac{dx}{dx} = 1$
It's nothing about slope.