ABCs of Calculus
ABCs of Calculus, available at $49.99, has an average rating of 4.55, with 80 lectures, based on 15 reviews, and has 179 subscribers.
You will learn about At the end of my course, students will know strategies for computing limits, how to compute a derivative using the standard definition of a derivative, and the differentiation rules (product, quotient, power, chain). This course will also go in depth on applications of derivatives such as particle motion and optimization. The second half of the course will cover integration with a focus on u-substitution. We will end with a detailed explanation of how to use integration to compute area and volumes by cross-sections and rotation. This course is ideal for individuals who are This course is designed for high school students or college students looking to get a solid grasp on calculus 1. It is particularly useful for This course is designed for high school students or college students looking to get a solid grasp on calculus 1. .
Enroll now: ABCs of Calculus
Summary
Title: ABCs of Calculus
Price: $49.99
Average Rating: 4.55
Number of Lectures: 80
Number of Published Lectures: 80
Number of Curriculum Items: 80
Number of Published Curriculum Objects: 80
Original Price: $39.99
Quality Status: approved
Status: Live
What You Will Learn
- At the end of my course, students will know strategies for computing limits, how to compute a derivative using the standard definition of a derivative, and the differentiation rules (product, quotient, power, chain). This course will also go in depth on applications of derivatives such as particle motion and optimization. The second half of the course will cover integration with a focus on u-substitution. We will end with a detailed explanation of how to use integration to compute area and volumes by cross-sections and rotation.
Who Should Attend
- This course is designed for high school students or college students looking to get a solid grasp on calculus 1.
Target Audiences
- This course is designed for high school students or college students looking to get a solid grasp on calculus 1.
ABCs of Calculus is an 18-hour self-paced course complete with over 80 lectures taught by Allen Parr. In this course, Allen, a former Secondary Teacher of the Year,will walk you through step-by-step the major concepts in Calculus 1. In his career he has earned a 97% passing rate on the Calculus AP exam and travels nationally teaching students strategies for success in calculus.
After downloading your 80-page workbook, students will have the opportunity to learn from a master instructor via 80 engaging lectures. This course covers limits, derivatives, first and second derivative tests, particle motion, optimization, integration, area, volume and most other concepts taught in Calculus 1. Students will have plenty of opportunities to practice these concepts. After each major lesson there is a quiz over the concepts. But don’t worry, we’ve got you covered! After you take the quiz you will have the option of checking your work by viewing a video showing you step-by-step solutions giving you instant feedback. At the end of the course students will have the opportunity to test their knowledge on the “final exam” which is a timed test covering Non-Calculator Multiple Choice, Calculator Multiple Choice, Calculator Free Response and Non-Calculator Free Response. This course will adequately prepare you for either AB, BC or college level Calculus I. I hope to see you on the inside! You will not be disappointed.
Course Curriculum
Lecture 1: Introduction Video
Chapter 1: Evaluating Limits
Lecture 1: Instructions for ABCs of Calculus
Lecture 2: Evaluating Limits Graphically
Lecture 3: Determining Whether a Limit Exists
Lecture 4: Evaluating Limits Algebraically
Lecture 5: Take the LIMITS QUIZ
Lecture 6: LIMITS QUIZ Solutions
Chapter 2: Standard Definition of a Derivative
Lecture 1: Standard Definition of a Derivative – Part I
Lecture 2: Standard Definition of a Derivative – Part II
Lecture 3: Take the Standard Definition of a Derivative QUIZ
Lecture 4: Standard Definition of a Derivative QUIZ SOLUTIONS
Chapter 3: Differentiation Rules
Lecture 1: Using the Power Rule
Lecture 2: Writing Tangent and Normal Lines Using the Power Rule
Lecture 3: Product and Quotient Rules of Differentiation
Lecture 4: Writing Tangent Lines Using Product/Quotient Rules
Lecture 5: The Chain Rule
Lecture 6: Take the DIFFERENTIATION RULES QUIZ
Lecture 7: DIFFERENTIATION RULES QUIZ Solutions
Chapter 4: Limits & Derivatives Homework
Lecture 1: LIMITS & DERIVATIVES HOMEWORK
Lecture 2: HOMEWORK SOLUTIONS – Part I
Lecture 3: HOMEWORK SOLUTIONS – Part II
Lecture 4: HOMEWORK SOLUTIONS – Part III
Chapter 5: First & Second Derivative Tests
Lecture 1: First & Second Derivative Tests – Part I
Lecture 2: First & Second Derivative Tests – Part II
Lecture 3: First & Second Derivative Tests – Part III
Lecture 4: First & Second Derivative Tests – Part IV
Lecture 5: First & Second Derivative Tests – Part V
Lecture 6: First & Second Derivative Tests PRACTICE – Part I
Lecture 7: First & Second Derivative Tests PRACTICE – Part II
Chapter 6: Particle Motion
Lecture 1: Particle Motion – Part I
Lecture 2: Particle Motion – Part II
Lecture 3: Particle Motion – Part III
Lecture 4: Particle Motion QUIZ
Lecture 5: Particle Motion QUIZ SOLUTIONS
Chapter 7: Optimization
Lecture 1: Optimization – Part I
Lecture 2: Optimization – Part II
Lecture 3: Optimization QUIZ
Lecture 4: Optimization QUIZ SOLUTIONS
Chapter 8: Applications of Derivatives Homework
Lecture 1: Applications of Derivatives Homework – Part I
Lecture 2: Applications of Derivatives Homework – Part II
Lecture 3: Applications of Derivatives Homework – Part III
Chapter 9: Introduction to Integration and Reimann Sums
Lecture 1: Integration by Computing Areas
Lecture 2: Area and Introduction to Rectangular Approximation Methods
Lecture 3: LRAM, RRAM and MRAM Approximation Methods
Lecture 4: The Trapezoidal Approximation Method
Lecture 5: Applications of the Approximation Methods
Lecture 6: Area & Approximation QUIZ
Lecture 7: Area & Approximation QUIZ SOLUTIONS – Part I
Lecture 8: Area & Approximation QUIZ SOLUTIONS – Part II
Chapter 10: The First Fundamental Theorem of Calculus
Lecture 1: Intro to the 1st Fundamental Theorem of Calculus
Lecture 2: Applications of the 1st Fundamental Theorem of Calculus – Part I
Lecture 3: Applications of the 1st Fundamental Theorem of Calculus – Part II
Lecture 4: Second Fundamental Theorem of Calculus – Part I
Lecture 5: Second Fundamental Theorem of Calculus – Part II
Chapter 11: Introduction to Integration & FTC Homework
Lecture 1: Integration HOMEWORK – Part I
Lecture 2: Integration HOMEWORK – Part II
Lecture 3: Integration HOMEWORK – Part III
Chapter 12: Definite Integrals & U-Substitution
Lecture 1: Indefinite Integrals
Lecture 2: U-Substitution for Integrals – Part I
Lecture 3: U-Substitution for Integrals – Part II
Chapter 13: Area & Volume
Lecture 1: Area Between Curves
Lecture 2: Areas Between Curves QUIZ
Lecture 3: Volume by Cross-Sections – Part I
Lecture 4: Volume by Cross-Sections – Part II
Lecture 5: Volume by Disc Method
Lecture 6: Volume by Washer Method – Part I
Lecture 7: Volume by Washer Method – Part II
Lecture 8: Volume By Washer QUIZ
Lecture 9: Using L'Hopital's Rule to Evaluate Limits
Chapter 14: Integration, Area & Volume HOMEWORK
Lecture 1: Integration/Area/Volume HOMEWORK – Part I
Lecture 2: Integration/Area/Volume HOMEWORK – Part II
Chapter 15: Show Me What You Know!
Lecture 1: Non-Calculator Multiple Choice – Part I
Lecture 2: Non-Calculator Multiple Choice – Part II
Lecture 3: Non-Calculator Multiple Choice – Part III
Lecture 4: Non-Calculator Multiple Choice – Part IV
Lecture 5: Calculator Multiple Choice – Part I
Lecture 6: Calculator Multiple Choice – Part II
Lecture 7: Calculator Multiple Choice – Part III
Lecture 8: Area & Volume Free Response SOLUTIONS
Lecture 9: Particle Motion Free Response SOLUTIONS
Instructors
-
Allen Parr
Math Instructor at MathGrip
Rating Distribution
- 1 stars: 0 votes
- 2 stars: 1 votes
- 3 stars: 1 votes
- 4 stars: 2 votes
- 5 stars: 11 votes
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