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Showing 11 of 11 formulas Page 1 of 1

De Broglie Wavelength

Physics β†’ Quantum Mechanics β†’ Dual Nature of Matter β†’ Wave-Particle Duality
$$\lambda = \frac{h}{p}$$
Assigns a wavelength to a particle based on its momentum.
πŸ“– Physics πŸ“š Dual Nature of Matter

Planck-Einstein Relation

Physics β†’ Quantum Mechanics β†’ Photons β†’ Energy Quantization
$$E = hf$$
Relates the energy of a photon to its frequency.
πŸ“– Physics πŸ“š Photons

Heisenberg Uncertainty Principle

Physics β†’ Quantum Mechanics β†’ Modern Physics β†’ Quantum States
$$\Delta x \Delta p \geq \frac{\hbar}{2}$$
States that the position and momentum of a particle cannot both be measured exactly at the same time.
πŸ“– Physics πŸ“š Modern Physics

Planck Equation

Physics β†’ Quantum Mechanics β†’ Photons β†’ Energy
$$E = hf$$
Energy of photon
πŸ“– Physics πŸ“š Photons

SchrΓΆdinger Equation (Time-Independent)

Physics β†’ Quantum Mechanics β†’ Wave Mechanics β†’ SchrΓΆdinger Equation
$$\hat{H}\psi = E\psi$$
Eigenvalue equation for quantum states, where $\hat{H}$ is the Hamiltonian operator.
πŸ“– Physics πŸ“š Wave Mechanics

Planck's Relation

Physics β†’ Quantum Mechanics β†’ Old Quantum Theory β†’ Photon Energy
$$E = h\nu$$
Energy of a photon is proportional to its frequency.
πŸ“– Physics πŸ“š Old Quantum Theory

Schrodinger Equation

Physics β†’ Quantum Mechanics β†’ Wave Mechanics β†’ Quantum State
$$i\hbar \frac{\partial \psi}{\partial t} = -\frac{\hbar^2}{2m} \nabla^2 \psi + V\psi$$
Quantum wave equation
πŸ“– Physics πŸ“š Wave Mechanics

Einstein's Photoelectric Equation

Physics β†’ Quantum Mechanics β†’ Dual Nature of Matter β†’ Photoelectric Effect
$$K_{\max} = hf - \Phi$$
Relates the maximum kinetic energy of emitted photoelectrons to the frequency of incident light and the work function of the material.
πŸ“– Physics πŸ“š Dual Nature of Matter

Radius of nth Bohr Orbit

Physics β†’ Quantum Mechanics β†’ Atomic Structure β†’ Bohr Model
$$r_n = \frac{n^2 h^2 \epsilon_0}{\pi m e^2} = n^2 a_0$$
Radius of electron orbit in hydrogen atom according to Bohr model.
πŸ“– Physics πŸ“š Atomic Structure

Energy Levels in Bohr Model

Physics β†’ Quantum Mechanics β†’ Atomic Structure β†’ Bohr Model
$$E_n = -\frac{m e^4}{8 \epsilon_0^2 h^2 n^2} = -\frac{13.6\,\text{eV}}{n^2}$$
Energy of electron in nth orbit of hydrogen atom.
πŸ“– Physics πŸ“š Atomic Structure

Photon Energy from Wavelength

Physics β†’ Quantum Mechanics β†’ Light β†’ Photon Properties
$$E = \frac{hc}{\lambda}$$
Energy of photon in terms of wavelength.
πŸ“– Physics πŸ“š Light
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