And so this is gonna be two times, we're gonna be approaching two times zero, which is zero. And then we approach from the right, x approaches one from the right of f of x times g of x. Well, we already saw, when we're approaching one from the right of f of x, we are approaching negative one, but g of x approaching one from the right is still approaching zero, so this is going to be zero again. So this limit exists. We get the same limit when we approach from the left and the right. It is equal to zero. So these are pretty interesting examples, because sometimes when you think that the component limits don't exist, that that means that the sum or the product might not exist, but this shows at least two examples where that is not the case.