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Physics Unit 3 AOS 1 - How do physicists explain motion in two dimensions?

Learning Areas
VCE - Physics
Audience
VCE Unit 3
Available
Online
VCE Module
Students will learn about Newtons laws of motion, and relationships between force, energy and mass.

This unit is composed of two different modules that can be completed individually (approximately 4 hours each). The modules include:

Physics Unit 3 AOS 1: 1.1 - Newton’s laws of motion

Students will use interactive activities including simulations, videos and apps, to:

  • Apply Newton's three laws of motion.

  • Analyse the uniform circular motion of an object moving in a horizontal plane.

  • Model natural and artificial satellite motion as uniform circular motion.

  • Apply Newton's second law to circular motion in a vertical plane.

  • Study the motion of projectiles near the Earth's surface.

  • Apply the laws of energy and momentum conservation.

Physics Unit 3 AOS 1: 1.2 - Relationships between force, energy and mass

Students will use interactive activities including simulations, videos and apps, to investigate the:

  • Impulse in an isolated system for collisions

  • The concept of work done by a constant force

  • The transformations of energy between kinetic energy, potential energy and energy dissipated to the environment

Choose your Program Type:

Physics Unit 3 AOS 1 - How do physicists explain motion in two dimensions? is available through the following program types. Select a program type to view more information.

Online Portal

Delivered via the Quantum Victoria Online Portal, students can complete the module at their own pace.

Where
Online Portal
Students can access the program via the Online Portal
Duration
Module
Duration
Physics Unit 3 AOS 1: 1.1 - Newton’s laws of motion
4 hours
Physics Unit 3 AOS 1: 1.2 - Relationships between force, energy and mass
4 hours
This is an estimate of the time required by students to complete the program. Progress is saved as students complete the program, and this does not need to be completed in one continuous block.
Resources
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Cost
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