AP® Calculus AB & BC

Calculus revolves around the derivative, a tool that measures the rate of change of a function. This concept is central to AP® Calculus AB-BC because

The Intermediate Value Theorem (IVT) is a fundamental concept in calculus courses, including AP® Calculus AB-BC. It ensures that if a continuous function changes from

Limits at infinity play a crucial role in understanding how functions behave as numbers grow very large in the positive or negative direction. These ideas

Infinite limits are a fascinating topic in calculus, especially when exploring the behavior of functions near certain critical values. They appear when a function grows

Continuity is a key concept in AP® Calculus AB-BC. It helps in understanding how functions behave without breaks or sudden jumps. Specifically, knowing how to

Introduction Continuity plays a key role in AP® Calculus AB-BC. It refers to the idea that a function has no breaks, jumps, or gaps at

Introduction The squeeze theorem, also called the sandwich theorem, is a valuable tool for solving limit problems in AP® Calculus AB-BC. It helps establish the

Introduction to Calculus Limits Calculus limits form the foundation for much of the work in AP® Calculus AB-BC. In simple terms, a limit describes the

Introduction The average rate of change formula is a key concept in AP® Calculus AB and BC. It measures how a function’s output changes over