Website Currently Under Construction!
Limits: Understanding the behavior of functions as inputs approach specific values, foundational for calculus concepts.
Derivatives: Exploring rates of change and slopes of curves, with applications in physics, engineering, and optimization.
Differentiation Rules: Applying techniques such as the power rule, product rule, quotient rule, and chain rule to compute derivatives efficiently.
Applications of Differentiation: Solving problems involving motion, related rates, and maximum/minimum values in real-world contexts.
Basic Integration: Learning antiderivatives and the fundamental theorem of calculus, introducing concepts of accumulated change.
Proficiency in calculating limits, derivatives, and basic integrals.
Ability to analyze and interpret the behavior of functions through differentiation and integration.
Enhanced problem-solving skills by applying calculus concepts to real-world scenarios in physics, engineering, and economics.
Strong foundation in calculus, preparing for more advanced mathematical courses and applications.
At the start of this course, I knew I was diving into unfamiliar concepts, and I anticipated the challenge ahead. While the material was new and required careful thought, I found the learning process engaging rather than overwhelming. Each lesson introduced fresh ideas and problem-solving techniques, helping me build a strong foundation in calculus. I enjoyed working through complex problems, discovering patterns, and refining my understanding along the way.