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Calculus 1 Lectures with The Math Sorcerer
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Calculus 1 Lectures with The Math Sorcerer
Published 05/2022
MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHz, 2 Ch
Genre: eLearning | Language: English + srt | Duration: 55 lectures (27h 19m) | Size: 33 GB



High Quality Calculus Lectures with Assignments and a Final Exam




What you'll learn
Everything That is Typically Taught in a Calculus 1 Course
How to Compute Limits from a Graph
How to Evaluate Limits Analytically
How to Compute One-Sided Limits
How to Solve Continuity Problems
How to Apply the Intermediate Value Theorem
How to Compute Infinite Limits
How to Find the Derivative using the Definition
How to Find the Equation of the Tangent Line
How to Apply the Power, Product, Quotient, and Chain Rules for Derivatives
How to Compute the Derivatives of the Basic Trig Functions
How to Implicitly Differentiate
How to Solve Related Rates Problems
How to Find the Absolute Extrema of a Continuous Function on a Closed Interval
How to Apply Rolle's Theorem
How to Apply the Mean Value Theorem
How to use the First Derivative Test to Find Relative Extrema
How to Find Intervals where a Function is Increasing or Decreasing
How to use the Second Derivative Test
How to Find where a Function is Concave up or Concave down
How to Find Inflection Points
How to Compute Limits at Infinity
How to Graph using Calculus
How to Solve Optimization Problems
How to use Newton's Method
How to Evaluate Indefinite Integrals
How to Integrate using u-substitution
How to Find a Definite Integral using the Limit Definition
How to Compute a Definite Integral using the First Fundamental Theorem of Calculus
How to use the Second Fundamental Theorem of Calculus
How to use the Mean Value Theorem for Integrals
How to Differentiate Functions involving Logarithms
How to Find Integrals using Formulas involving Logarithms
How to Integrate and Differentiate Functions with the Natural Exponential Function
How to Integrate and Differentiate Exponential Functions with Bases other than e
How to Solve Separable Differential Equations
Requirements
Some knowledge of basic algebra and trigonometry is helpful.
Description
This is a complete course on Calculus 1 that is presented via lectures. For each of the regular lectures you will have an assignment as well as solutions to that assignment. At the very end of the course there is a final exam that you can take. In order to prepare for the final exam I have included a final exam review lecture that you can watch.
This course includes the following.
25 High Quality Lectures
25 Assignments with Solutions - one for each regular lecture.
A Final Exam Review Lecture
A Final Exam with Solutions
2 Additional Extra Lectures
The best way to watch these lectures is to be an active participant, the same way you would if you were taking a real class in an actual classroom. Here are some tips to make your learning experience better.
Work at your own pace and have fun with the lectures:) This is rule #1!
Take notes! You don't have to do this but it will greatly increase how much you actually retain from the lectures.
Work through the assignments at the end of each lecture. These were carefully constructed so that you have some way to test your knowledge.
Watch the Final Exam Review! This is a very good review and if you can understand this review then you can do very well on the final exam. The final exam was very carefully constructed so that this would happen.
I hope you enjoy these lectures. I think you will learn a lot from them, even if you don't take notes:)
Good luck and have fun!
Who this course is for
Anyone who wants to learn Calculus


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