Understandings: The defining equation of SMH; Energy changes
Applications and skills: Solving problems involving acceleration, velocity and displacement during simple harmonic motion, both graphically and algebraically; Describing the interchange of kinetic and potential energy during simple harmonic motion; Solving problems involving energy transfer during simple harmonic motion, both graphically and algebraically
Guidance: Contexts for this sub-topic include the simple pendulum and a mass-spring system
Utilization: Fourier analysis allows us to describe all periodic oscillations in terms of simple harmonic oscillators. The mathematics of simple harmonic motion is crucial to any areas of science and technology where oscillations occur; The interchange of energies in oscillation is important in electrical phenomena
Data booklet:
oPhysics: This interactive, Geogebra-based simulation is excellent for a Mass-Spring system.