Ga Virtual Learning: Ap Physics 1: Two Dimensional Kinematics

Using only two of our fundamental units, time and displacement students will build a framework to predict the motion of objects, starting with one dimensional motion.

Students take a journey through our physical world, beginning with the ways in which people quantify and model mathematically the existence and interaction of physical objects.

Students will understand and predict wave phenomena, and investigate the energy contained in waves. They will gain a deeper understanding of waves and wave interference that will enable characterization and engineering of matter from the...

This physics tutorial aims to model and predict not the motion of just one object, but rather what happens when two or more objects collide. The concept of momentum will be the main focus of this module.

Newton's three laws are deceptively simple, but they are the underpinning of all of physics and govern the mechanics all of your actions in everyday life. Take an in-depth look at these laws in this learning module.

Students apply Newton's laws to more diverse physical settings where multiple forces from varying origins interact. To aid in condensing the physical setting into mathematical expressions, the free body diagram is used in this module...

In this unit, students will discover the period of time of one oscillation, the frequency of oscillation, the object displacement, its velocity, and its acceleration. They will also discover how to apply the principles of conservation of...

The mathematical model for the relationships between work and energy serves to model physical problems and, more importantly, predict natural and man-made phenomena. Students discover the relationships which serve as a powerful...

Students learn about the Newtonian mechanics principle of conservation of angular momentum and the application in the quantum mechanical world.

This module is the introduction to model rotational motion. All of the concepts are conveniently recast into forms that have the same mathematical forms as their translational counterparts.