Math Problem Solver

The real solution is: $$x = 100 - 10 \log{\left(\frac{99}{100} \right)} \approx 100.1005$$

The complex solutions are: $$\left\{20 n i \pi - 10 \log{\left(\frac{99}{100} \right)} + 100\; \middle|\; n \in \mathbb{Z}\right\}$$

$e$ is Euler's number, a mathematical constant that is approximately $2.71828$.

$i$ is the imaginary unit, defined as $i^2 = -1$.