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Calculus 1A: Differentiation

edX, Online
Length
13 weeks
Price
100 USD
Next course start
Inquire for more information See details
Delivery
Virtual Classroom
Length
13 weeks
Price
100 USD
Next course start
Inquire for more information See details
Delivery
Virtual Classroom
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Course description

Calculus 1A: Differentiation

How does the final velocity on a zip line change when the starting point is raised or lowered by a matter of centimeters? What is the accuracy of a GPS position measurement? How fast should an airplane travel to minimize fuel consumption? The answers to all of these questions involve the derivative.

But what is the derivative? You will learn its mathematical notation, physical meaning, geometric interpretation, and be able to move fluently between these representations of the derivative. You will discover how to differentiate any function you can think up, and develop a powerful intuition to be able to sketch the graph of many functions. You will make linear and quadratic approximations of functions to simplify computations and gain intuition for system behavior. You will learn to maximize and minimize functions to optimize properties like cost, efficiency, energy, and power.

Upcoming start dates

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  • Virtual Classroom
  • Online
  • English

Who should attend?

Prerequisites

Algebra and Trigonometry (Precalculus)

Training content

Abridged Syllabus

Limits

  • Limit Laws
  • Continuity
  • Intermediate Value Theorem

Differentiation

  • Introducing the Derivative
  • Rules for differentiation of all known functions
  • Approximations

Applications of Differentiation

  • Curve Sketching
  • Optimization
  • Related Rates

Course delivery details

This course is offered through Massachusetts Institute of Technology, a partner institute of EdX.

6-10 hours per week

Costs

  • Verified Track -$100
  • Audit Track - Free

Certification / Credits

What you'll learn

  • How to evaluate limits graphically and numerically
  • The physical meaning, and geometric interpretation of the derivative
  • To calculate the derivative of any function
  • To sketch many functions by hand
  • To make linear and quadratic approximations of functions
  • To apply derivatives to maximize and minimize functions and find related rates

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