So you probably realize that some of the traditional techniques that we've already had in our toolkits don't seem to be directly applicable. You substitution and others. And the key here to realize is we have a rational expression here where the numerator has the same degree or higher than the denominator. In this case, the numerator and the denominator have the same degree. And whenever you see something like that, it's probably a good idea to divide the denominator into the numerator. That's what this rational expression could be interpreted as, x minus five divided by negative two x plus two. So let's do a little bit of algebraic long division to actually divide negative two x plus two into x minus five to see if we can rewrite this in a way that where we can evaluate the integral.