When a 40 lb. rotating mass has a 1 lb. mass added to its central axis, the rotational speed will decrease, but the extent of this slowdown depends on the shapes and distribution of the masses. The moment of inertia plays a crucial role in determining how much the larger mass slows down, as it varies based on the geometry of the objects involved. The discussion raises questions about the relationship between rotational speed and the proportionality of the slowdown, suggesting that this may not follow a simple inverse square law. Understanding angular momentum is essential for accurately calculating these changes. The complexity of the scenario highlights the need for more specific information about the masses' shapes to provide a precise answer.