Ace Calculus 1 in 9 Hours (The Complete Course)

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Last updated on October 15, 2024 7:49 am

Learn Calculus 1 in just 9 hours with this comprehensive course! Covering everything from limits and continuity to differentiation and optimization, this course provides video lectures, notes, practice problems, and helpful bonuses. Whether you’re a current calculus student or simply interested in advanced math, this course is designed to help you succeed. With lifetime access and a supportive instructor, you’ll gain the skills and knowledge needed to excel in calculus. Start learning today and unlock your potential in calculus!

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What you’ll learn

  • Find limits of functions (graphically, numerically and algebraically)
  • Analyze and apply the notions of continuity and differentiability to algebraic and transcendental functions
  • Determine derivatives by a variety of techniques including explicit differentiation, implicit differentiation, and logarithmic differentiation
  • Identify limits of indeterminate type and solve them using L’Hôpital’s rule or other techniques
  • Understand the relationship between derivatives and rates of change
  • Verify a general or particular solution to a differential equation
  • Estimate using linear approximation
  • Use derivatives to study the characteristics of curves and construct detailed graphs of nontrivial functions using derivatives and limits
  • Solve optimization problems

HOW THIS COURSE WORK:

This course, Ace Calculus 1 in 9 Hours (The Complete Course), has everything you need to know for Calculus 1, including video and notes from whiteboard during lectures, and practice problems (with solutions!). I also show every single step in examples and derivations of rules and theorems. The course is organized into the following sections:

  • Review: Precalculus

  • Limits and Continuity

  • Differentiation

  • Derivatives of Transcendental Functions

  • Limits – Indeterminate Forms

  • Applications of Differentiation

CONTENT YOU WILL GET INSIDE EACH SECTION:

Videos: I start each topic by introducing and explaining the concept. I share all my solving-problem techniques using examples. I show a variety of math issue you may encounter in class and make sure you can solve any problem by yourself.

Notes: In this section, you will find my notes that I wrote during lecture. So you can review the notes even when you don’t have internet access (but I encourage you to take your own notes while taking the course!).

Extra notes: I provide some extra notes, including formula sheets and some other useful study guidance.

Assignments: After you watch me doing some examples, now it’s your turn to solve the problems! Be honest and do the practice problems before you check the solutions! If you pass, great! If not, you can review the videos and notes again or ask for help in the Q&A section.

THINGS THAT ARE INCLUDED IN THE COURSE:

  • An instructor who truly cares about your success

  • Lifetime access to Ace Calculus 1 in 9 Hours (The Complete Course)

  • Friendly support in the Q&A section

  • Udemy Certificate of Completion available for download

BONUS #1: Downloadable lectures so you can watch whenever and wherever you are.

BONUS #2: Downloadable lecture notes and some extra notes (i.e. formula sheet) so you can review the lectures without having a device to watch/listen.

BONUS #3: A review section on precalculus, including algebra, graphing, asymptotes, composition functions, and inverse functions.

BONUS #4: Nine assignments with solutions for Calculus 1 in total that make you productive while taking the course.

BONUS #5: Step-by-step guide to help you solve problems.

See you inside!

– Gina 🙂

Who this course is for:

  • Anyone who has completed precalculus (algebra and trigonometry) and wants to learn some more advanced math
  • Current calculus 1 students who are looking for extra help outside school
  • Anyone who is not in science stream but wants to study calculus for fun
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    Ace Calculus 1 in 9 Hours (The Complete Course)
    Ace Calculus 1 in 9 Hours (The Complete Course)
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