So first let's think about continuity. So for continuity, for g to be continuous at x equals one, that means that g of one, that means that g of one must be equal to the limit as x approaches one of g, of g of x. Well g of one, what is that going to be? G of one, we're gonna fall into this case, one minus one squared is going to be zero. So if we can show that the limit of g of x as x approaches one is the same as g of one, is equal to zero, then we know we're continuous there. Let's do the left and right-handed limits here. So if we do the left-handed limit, and that's especially useful because we're in these different clauses here as we approach from the left and the right-hand side.