So let's do that again. So our slope is positive and decreasing, and then right over about there, right over here, our slope keeps decreasing, but then it actually turns negative, and it keeps decreasing all the way until x equals negative one. And then our slope begins increasing again. So the derivative begins increasing, which means the slope of our tangent line of our original function begins increasing. So that point is interesting. An inflection point, one way to identify an inflection point from the first derivative is to look at a minimum point or to look at a maximum point, because that shows a place where your derivative is changing direction. It's going from increasing to decreasing, or in this case, from decreasing to increasing, which tells you that this is likely an inflection point.