If we're thinking about the interval from one to two, well, yeah, our function is going to be continuous over that interval. So we could say g of x is continuous, is continuous on the closed interval from one to two. And if you wanted to put more justification there, you could say g defined, defined for all real numbers, real numbers, such that x does not equal zero, x does not equal zero. I could write g of x defined for all real numbers such that x does not equal to zero. And you could say rational functions like one over x are continuous, are continuous at all points in their domains, at all points in their domain. That's going, really establishing that g of x is continuous on that interval. And then we wanna see what values does g take over, or what values does g take on at the endpoints, or actually these are the endpoints that we're looking at right over here.