In-depth coverage of fundamental calculus concepts, including limits, derivatives, and their applications.

Emphasis on techniques of differentiation, such as the chain rule, product rule, and quotient rule.

Application of differentiation to analyze functions, including optimization problems and related rates.

Comprehensive study of integration techniques, including antiderivatives, u-substitution, and integration by parts.

Exploration of definite integrals and their applications, including area under curves, volumes of revolution, and work problems.

Introduction to differential equations and their solutions using integration techniques.

Advanced techniques of integration, including partial fraction decomposition, trigonometric integrals, and improper integrals.

Sequences and series, including convergence tests and power series representations.

Parametric, polar, and vector functions, including their derivatives and integrals.

Administration of practice tests and review sessions covering all key topics.

Emphasis on problem-solving strategies, calculator use, and exam-taking techniques

Feedback and support to track progress, identify areas for improvement, and provide constructive guidance.