So we're going to have to think about, we're going to think about this whole area now, this whole area now, and then we're going to think about this one. So we could write, this is going to be equal to the integral between, let me do that purple color. So it's going to be this integral, which is the integral between negative t equals negative three and zero, g of t dt, plus this entire yellow region right now, the part that we looked at before, plus this part over here, so I'll just write that as plus the definite integral between t is equal to zero and six, g of t dt, and then finally, plus the definite integral between t is equal to six and t is equal to eight, g of t dt. Now, we already know that this first one evaluates to 4.5, so that one is 4.5. Now what's this one going to be? We have a triangle whose base is length six, height is four, six times four is 24, times 1.5 is going to get us 12. So this is going to be, that over there is 12, and then finally, what is this area?