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Atomic Spectra & Nuclear Chemistry

Bohr model and emission spectra, the photoelectric effect, photoelectron spectroscopy, de Broglie waves, radioactive decay, half-life and nuclear medicine

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Atomic Spectra & Nuclear Chemistry

Spectra and Photoelectron Spectroscopy

In hydrogen En=โˆ’13.6/n2E_n = -13.6/n^2 eV; an electron falling between levels emits a photon of energy โˆฃฮ”Eโˆฃ=hf=hc/ฮป|\Delta E| = hf = hc/\lambda, and absorbing the same energy lifts it back. Lyman lines end at n=1n = 1 (UV), Balmer at n=2n = 2 (visible). The photoelectric effect, KEmaxโก=hfโˆ’ฮฆKE_{\max} = hf - \Phi, shows light is quantized: intensity changes how many electrons leave, not how fast. In PES, peak position is a subshell's binding energy and peak area counts its electrons.

Nuclear Chemistry

Alpha decay lowers AA by 4 and ZZ by 2; ฮฒโˆ’\beta^- raises ZZ by 1; ฮฒ+\beta^+ and electron capture lower it by 1; gamma changes neither. Decay is first order, so N=N0(1/2)t/t1/2N = N_0(1/2)^{t/t_{1/2}}. Mass defect is binding energy, E=ฮ”mc2E = \Delta m c^2. Imaging uses short-lived gamma emitters such as 99mTc^{99m}\text{Tc}.

Key Takeaways

  • Levels crowd together at high nn, so 6โ†’56 \to 5 emits far less than 3โ†’23 \to 2.
  • Conserve AA and ZZ in every decay, one step of a chain at a time.
  • Each half-life halves what is left.
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๐Ÿ“Œ Related Topics in Chemical & Physical Foundations

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Bohr model and emission spectra, the photoelectric effect, photoelectron spectroscopy, de Broglie waves, radioactive decay, half-life and nuclear medicine
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