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Mechanics: Simple Harmonic Motion

Learn how to solve and understand simple harmonic motion in this calculus-based physics class.

Mechanics: Simple Harmonic Motion

There is one session available:

5,923 already enrolled! After a course session ends, it will be archived.
Starts Dec 22
Estimated 8 weeks
10–12 hours per week
Self-paced
Progress at your own speed
Free
Optional upgrade available

About this course

Skip About this course

This is the fourth of a series of four modules that cover calculus-based mechanics. You will explore simple harmonic motion through springs and pendulums. This short course will culminate in the ability to use the Taylor Formula to approximate a variety of other situations as simple harmonic motion.

The modules are based on material in MIT's Physics I, which is required for all MIT undergraduates, and is being offered as an XSeries on edX. Please visit the Introductory Mechanics XSeries Program Page to learn more and to enroll in all four modules.

To understand the material in this course you should have taken Mechanics: Kinematics and Dynamics, Mechanics: Momentum and Energy, and Mechanics: Rotational Dynamics.

At a glance

  • Institution: MITx
  • Subject: Physics
  • Level: Intermediate
  • Prerequisites:

    Calculus, Mechanics: Kinematics and Dynamics, Mechanics: Momentum and Energy, Mechanics: Rotational Dynamics

What you'll learn

Skip What you'll learn
  • The behavior of systems undergoing simple harmonic motion
  • How to approximate small oscillations

About the instructors

Who can take this course?

Unfortunately, learners residing in one or more of the following countries or regions will not be able to register for this course: Iran, Cuba and the Crimea region of Ukraine. While edX has sought licenses from the U.S. Office of Foreign Assets Control (OFAC) to offer our courses to learners in these countries and regions, the licenses we have received are not broad enough to allow us to offer this course in all locations. edX truly regrets that U.S. sanctions prevent us from offering all of our courses to everyone, no matter where they live.

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