# Constantly (well, not really) 0 integral

Level pending

The non-linear relation $$f(a\in \mathbb{R}^+)\rightarrow b$$ is a function that takes a value $$a$$ and returns a value $$b$$ such that $\int_a^b\dfrac{\ln x}{x}\text{ }dx=0$ What is the minimum value of $$a+b\text{?}$$ $\text{ }$

$$\textbf{Details and Assumptions}$$

$$f(n)$$ is differentiable over its domain.

×

Problem Loading...

Note Loading...

Set Loading...