The discussion revolves around the integration of a complex expression involving an exponential function and algebraic terms. The original poster attempts to solve the integral of the form \(\int \frac{e^x (2-x^2)}{(1-x) \sqrt{1-x^2}} dx\) using substitution but encounters difficulties.
The discussion is ongoing, with participants exploring different interpretations of the problem. Some suggest that the presence of bounds might influence the ability to find a solution, while others express uncertainty about the integral's solvability.
There is mention of the domain of the function being defined as -1 < x < 1, which raises questions about its relevance to solving the integral.
Wolframalpha wrote not result found in terms of standard mathematical functions and symbolab wrote no steps: steps are currently not supported for this problem (but not result given)scottdave said:Have you tried Wolframalpha or Symbolab.com ?
The domain where the function is defined will be -1 < x < 1. Is this what you mean? I do not understand what the domain has to do with solving the integral.Looking at the expression inside the integrand, what would be a practical range of x values?