Detailed Bohr Model Diagram (University Level) — an alternative version of the Bohr Model of the Atom, generated by AI and fully editable. Download the PNG for quizzes, homework or slides.
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OUTPUT · 16:9 · PNGThis detailed Bohr model diagram (university level) uses sodium-23 to show more than twelve labeled structures and relationships. Unlike the standard main diagram, which usually presents only the nucleus and the 2–8–1 electron arrangement, this version identifies 11 protons, 12 neutrons, atomic number 11, and mass number 23. It also distinguishes the K, L, M, and N shells as principal quantum levels n = 1–4, states each shell’s maximum capacity using 2n², and identifies the outermost occupied shell, valence electron, electron transitions, photons, and a parallel energy-level representation.
Read the concentric-shell view from the nucleus outward: sodium has 2 electrons in K, 8 in L, 1 in M, and none in N in its ground-state Bohr arrangement. Compare these occupancies with the theoretical capacities 2, 8, 18, and 32 calculated from 2n². Then follow the transition arrows: upward movement represents photon absorption, while downward movement represents photon emission with energy hν = ΔE. The adjacent energy-level diagram translates orbital spacing into discrete energies. This expanded version is preferable when learners must connect a familiar Bohr picture with quantum numbers, spectroscopy, and valence behavior rather than merely count electrons.
The N shell is included to extend the sequence through n = 4 and to distinguish possible shell capacity from ground-state occupancy. For sodium, the shell populations are 2, 8, 1, and 0, whereas the corresponding 2n² capacities are 2, 8, 18, and 32.
No. It is a structured teaching model that correctly emphasizes nuclear composition, discrete energies, valence electrons, and photon-mediated transitions, but electrons do not travel in fixed circular paths in modern quantum mechanics. For advanced work, pair this version with orbital notation, the configuration 1s² 2s² 2p⁶ 3s¹, and probability-based atomic orbitals.