This isn't even relative to the interval that we care about, or this isn't even relative when x is greater than three. So we definitely want to rule that one out. Let's do one more of these. So here we're told the differentiable function g and its derivative g prime are graphed. So once again, g is in this bluish color, and then g prime, its derivative, is in this orange color. What is an appropriate calculus-based justification for the fact that g has a relative minimum point at x is equal to negative three? And we could see here, when x is equal to negative three, it looks like g is equal to negative six, and it looks like a relative minimum point there.