Understand how functions behave as inputs approach specific values and why continuity matters in problem-solving.
Learn how to calculate rates of change, slopes of curves, and apply derivative rules to real-world situations.
Master techniques for finding maxima, minima, related rates, and optimizing real-life scenarios.
Explore the concepts of area under curves, accumulation functions, and the relationship between differentiationandintegration.
Gain skills in substitution, integration by parts, partial fractions, and other advanced methods.
Solve problems involving volumes, surface areas, work and other physical and geometric applications.
Learn how to solve simple first-order differential
equations and understand their applications.
Discover infinite series, convergence tests, and power series expansions.
Apply calculus concepts to physics, engineering, economics, and data modeling.
Limits, continuity, and the behavior of functions.
Techniques of integration: substitution, parts, partial fractions.
Introduction to differential equations and their uses.
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