• views: 83
• date: 8 November 2023
• posted by: mitsumi

What you'll learn
Learn fundamental concepts of Pre-Calculus and Calculus
Learn how to present formal proofs in Calculus
Gain an intuitive and formal understanding of limits, continuous functions, derivatives and integrals
Understand why is Calculus important
Requirements
You should know how to solve an equation such as 2x + 3 = 0 before taking the course.
The most important requirement is that you feel free to ask questions in the Q&A in case anything is unclear. I'm always happy to help and am open to interesting discussions or even just clarifying a topic.
Description
"A Rapid Introduction to Calculus" is a concise and focused calculus course designed to provide students with a foundational understanding of the key concepts and techniques in calculus. This course is aimed at students who need a quick but solid introduction to calculus and may not require an in-depth exploration of the subject. Here's a breakdown of the curriculum for this course:1. Mathematical Preliminaries: - Review of basic algebraic concepts and techniques. - Introduction to mathematical notation and terminology.2. Functions: - Definition and properties of functions. - Types of functions, including linear, quadratic, exponential, and trigonometric functions. - Function notation and basic operations with functions.3. Limits: - Introduction to the concept of a limit. - Calculating limits of functions algebraically and graphically. - Understanding the intuitive notion of limits.4. Continuous Functions: - Definition of continuity. - Identifying and analyzing points of discontinuity. - Intermediate Value Theorem.5. Differentiable Functions: - Introduction to the derivative of a function. - Calculation of derivatives using basic rules. - The concept of instantaneous rate of change.6. Main Theorems Involving the Derivative: - Rolle's Theorem and the Mean Value Theorem. - Applications of the Mean Value Theorem. - Connection between the derivative and the behavior of functions.7. Graphing Functions: - Analysis of functions through their first and second derivatives. - Sketching graphs of functions. - Identifying critical points and inflection points.8. Integration: - Introduction to the concept of integration. - Calculation of definite and indefinite integrals. - Basic techniques of integration, including substitution and integration by parts.This course is structured to provide students with a solid foundation in calculus, covering the essential topics necessary for understanding and working with calculus concepts. The focus on key concepts and practical applications makes it suitable for those who need to quickly grasp the fundamentals of calculus for their academic or professional needs.
Who this course is for
Anyone who wants to learn Calculus
Anyone who wants to get a rapid overview of the main results in Calculus
People with a minimal mathematical background who want to learn Calculus





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