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November 2019

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November 2011

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The Open Source Physics Project is supported by NSF DUE-0442581.

Computer Program Detail Page

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Two-Body Orbits JS Model
written by Wolfgang Christian
The Two-Body Orbits JavaScript Model shows the motion of two objects (e.g., binary star or moon-planet system) interacting via Newton's law of universal gravitation.  It is designed to teach physics, Earth science, and environmental science topics by showing the spatial path of objects around their common center of mass (barycenter). Default units are chosen for Earth obit about our Sun so that the distance unit is one astronomical unit and the time unit is one year.

The Two-Body Orbits JS Model was developed using the Easy Java Simulations (EJS) version 5.  Although EJS 5 is a Java program, it can create stand alone JavaScript programs that run in almost any PC or tablet browser.
1 source code document is available
Subjects Levels Resource Types
Classical Mechanics
- Gravity
= Kepler's Laws
= Orbits
= Universal Gravitation
- Motion in Two Dimensions
Mathematical Tools
- Differential Equations
- Lower Undergraduate
- Middle School
- High School
- Upper Undergraduate
- Instructional Material
= Interactive Simulation
Intended Users Formats Ratings
- Learners
- Educators
- text/html
- application/zip
- application/javascript
  • Currently 5.0/5

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Two-Body Orbits JS Model:

Is the Basis For EJSS Two Body Circular Orbits Model

Changes made by lookang include

added the invisible mass for which the binary system's motion are derived from.
added the velocities v1x, v1y and v2x v2y
added velocities checkbox
added units labels clearly showing units a.u. and year
added combo drop-down list for ease of use
added numerical values for sense making such as F1, F2, a1, a2, R1 and R2 v1 and v2
made forces a bit longer to see more clearly

relation by wee lookang
Is Based On Easy Java Simulations Modeling and Authoring Tool

Use the Easy Java Simulations Modeling and Authoring Tool to edit and to explore the source code for the Two-Body Orbits JS Model.

relation by Lyle Barbato

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