The quantum mechanical model of the atom (article) | Khan Academy
Introduction to the quantum mechanical model of the atom: Thinking about electrons as probabilistic matter waves using the de Broglie wavelength, the Schrödinger equation, and the Heisenberg uncertainty principle. Electron spin and the Stern-Gerlach experiment.
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Ajouté le
18 mars 2026
Matière et domaine
physics · quantum-mechanics
Niveaux scolaires
10e année (2de)–12e année (Terminale)
Type de page
Article
Introduction
The Quantum Mechanical Model of the Atom
- Wave-Particle Duality: Louis de Broglie proposed that all particles exhibit wave-like properties, characterized by a specific wavelength.
- Schrödinger’s Model: Erwin Schrödinger developed the quantum mechanical model, treating electrons as matter waves. His wave equation yields wave functions ($\psi$) associated with specific electron binding energies ($E$).
- Probability Density: The square of the wave function ($\psi^2$) represents the probability of locating an electron in a specific region of the atom.
- Atomic Orbitals: Defined as the region within an atom where an electron is likely to be found 90% of the time.
- Heisenberg Uncertainty Principle: It is impossible to simultaneously know both the precise position and energy (momentum) of an electron; increasing precision in one decreases precision in the other.
- Electron Spin: Electrons possess an intrinsic property called spin, which can be either "spin-up" or "spin-down."
- Pauli Exclusion Principle: Any two electrons occupying the same orbital must have opposite spins.
- Fermions vs. Bosons: Electrons are classified as fermions (possessing fractional spin), whereas force-carrying particles are bosons (possessing integer spin).
- Key Experimental Context: The Stern-Gerlach experiment is central to understanding electron spin, utilizing non-uniform magnetic fields to observe particle deflection.
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