Periodic Motion Illustrations Overview

In Physlet® Physics Periodic Motion Illustrations we consider general oscillatory behavior that repeats (think of a position vs. time graph), no matter how complex, is called periodic. This type of motion is important to study since many natural systems are periodic.

When the cause of motion is a linear restoring force, the periodic motion is particularly simple and is called simple harmonic motion. This motion has the remarkable property that the period of oscillation is independent of the amplitude of the motion.

Complicated periodic motion is rather remarkable as well, but for a different reason. Complicated periodic motion can always be described in terms of a sum of sines and/or cosines. This is Fourier's theorem.

EjsS Physlets® are JavaScript adaptations of Physlet® curricular material developed using version 5 of the Easy Java/JavaScript Simulations (EjsS) authoring and modeling tool. The illustrations and problems in these packages are adapted from the Java applet version of Physlet Physics by Wolfgang Christian and Mario Belloni and are available on the Open Source Physics website. The simulations in these package are implemented in JavaScript so that they can run on both desktop computers and mobile devices.

Physlet® **Illustrations** are designed to demonstrate physical concepts.
Students need to interact with the Physlet, but the answers to the questions posed in the
Illustration are given or are easily determined from interacting with it. Many Illustrations
provide examples of physics applications. Other Illustrations are designed to introduce a
particular concept or analytical tool. Typical uses of Illustrations would include "reading"
assignments prior to class and classroom demonstrations.

Physlet® **Problems** are interactive versions of the kind of exercises typically assigned
for homework. They require the students to demonstrate their understanding without as much
guidance as is given in the Explorations. They vary widely in difficulty, from exercises
appropriate for high school physics students to exercises appropriate for calculus-based
university physics students. Some Problems ask conceptual questions, while others require
detailed calculations. Typical uses for the Problems would be for homework assignments,
in-class concept questions, and group problem-solving sessions.

Additional EjsS models can be found by searching for the expression "JS Models" on the Open Source Physics website.

Physlets® were developed at Davidson College by Wolfgang Christian.