Simple harmonic motion (SHM) is a type of periodic motion where an object oscillates around an equilibrium position, with its restoring force proportional to its displacement from that position.
Overview
Mathematical Description
Graphical Representations
Energy In Simple Harmonic Motion
Damped And Driven Harmonic Motion
Examples Of Simple Harmonic Motion
Applications Of Simple Harmonic Motion
Key Concepts Of Simple Harmonic Motion
Real World Phenomena Related To Simple Harmonic Motion
Potential Energy
Harmonic Motion
Amplitude
Pendulum
Building
Science
Second
Force
Line
๐ Simple harmonic motion (SHM) is characterized by periodic oscillations around an equilibrium position.
โณ The time period of SHM is the time taken to complete one full cycle of motion.
โ๏ธ In SHM, the restoring force is directly proportional to the displacement from the equilibrium position.
๐ The maximum displacement from the equilibrium position is called amplitude.
๐ The formula for the period of a simple pendulum is ( T = 2pisqrt{rac{L}{g}} ), where L is length and g is acceleration due to gravity.
๐ The total mechanical energy in SHM remains constant, comprised of potential and kinetic energy.
๐ถ Simple harmonic motion can be observed in systems like springs and pendulums.
๐ The acceleration of an object in SHM is always directed towards the equilibrium position and is proportional to its displacement.
๐ The motion in SHM can be described as sinusoidal, resembling sine or cosine curves.
๐ Damping can occur in SHM systems, causing the amplitude to decrease over time due to energy loss.
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