But in order to be equivalent to the original function, we have to constrain it. So we will say for x not equal to negative 2. And it's also obvious that x can't be equal to 2 here. This one also isn't defined at positive 2 because you're dividing by 0. So you could say for x does not equal to positive or negative 2 if you want to make it very explicit. But they ask us, what can we assign f of negative 2 to make the function continuous at the point? Well, the function is completely equivalent to this expression except that the function is not defined at x equals negative 2.