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Showing 8 of 8 formulas Page 1 of 1

Time Period of Simple Pendulum

Physics β†’ Mechanics β†’ Oscillations β†’ Pendulum
$$T = 2\pi \sqrt{\frac{L}{g}}$$
Time period of a simple pendulum: $$T = 2\pi \sqrt{\frac{L}{g}}$$
πŸ“– Physics πŸ“š Oscillations

Simple Harmonic Motion Acceleration

Physics β†’ Waves β†’ Oscillations β†’ SHM
$$a = -\omega^2 x$$
Acceleration in SHM: $$a = -\omega^2 x$$
πŸ“– Physics πŸ“š Oscillations

Wave Velocity

Physics β†’ Waves β†’ Oscillations β†’ Wave Motion
$$v = f \lambda$$
Relates the speed of a wave to its frequency and wavelength.
πŸ“– Physics πŸ“š Oscillations

Period of a Simple Pendulum

Physics β†’ Mechanics β†’ Oscillations β†’ SHM
$$T = 2\pi \sqrt{\frac{L}{g}}$$
Calculates the time for one full swing of a pendulum.
πŸ“– Physics πŸ“š Oscillations

Total Energy of Harmonic Oscillator

Physics β†’ Mechanics β†’ Oscillations β†’ Energy
$$E = \frac{1}{2} k A^2$$
Total mechanical energy (sum of kinetic and potential) of an object in SHM.
πŸ“– Physics πŸ“š Oscillations

Displacement in SHM

Physics β†’ Mechanics β†’ Oscillations β†’ Simple Harmonic Motion
$$x = A \cos(\omega t + \phi)$$
Position of an oscillating mass at any time $t$.
πŸ“– Physics πŸ“š Oscillations

Simple Harmonic Motion (Displacement)

Physics β†’ Oscillations β†’ Oscillations β†’ SHM
$$x = A \sin(\omega t + \phi)$$
Equation describing the position of a particle in SHM.
πŸ“– Physics πŸ“š Oscillations

Time Period of Spring-Mass System

Physics β†’ Oscillations β†’ Oscillations β†’ SHM Examples
$$T = 2\pi \sqrt{\frac{m}{k}}$$
Time period of a mass $m$ oscillating on a spring of constant $k$.
πŸ“– Physics πŸ“š Oscillations
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