But now we're gonna take the negative of that, and so this part right over here, this entire part, including this negative sign, would give us, would give us this entire area, the entire area. This would actually give a positive value because we're taking the negative of a negative. But if with the area that we care about, right over here, the area that we cared about originally, we would want to subtract out this yellow area. Well, this right over here, this yellow integral from the definite integral from m to n of f of x dx, that's exactly that. That is the negative of that yellow area. So if you add the blue area, and so the negative of a negative, this is gonna be positive, and then this is going to be the negative of the yellow area, you would net out, once again, to the area that we think about. So in every case we saw, if we're talking about an interval where f of x is greater than g of x, the area between the curves is just the definite integral over that interval of f of x minus g of x dx.