"Zero Over Zero" refers to a mathematical expression where both the numerator and the denominator are zero. In mathematics, this situation is considered an indeterminate form because it does not have a defined value. It often arises in calculus, particularly in limits, where it can lead to different outcomes depending on the context. When evaluating limits that result in "Zero Over Zero," mathematicians typically use techniques like L'Hôpital's Rule or algebraic manipulation to resolve the indeterminacy. Understanding this concept is crucial for solving complex problems in calculus and helps clarify the behavior of functions near certain points.