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Electromagnetic Radiation
Visible light is a type of EM radiation.
Wave Properties
Described by frequency (ν), wavelength (λ), and speed (c).
Frequency (ν)
Cycles per second
Wavelength (λ)
Distance of one wave cycle
Speed
Wave travel speed in m/s
Amplitude
Height of crest/depth of trough
Speed of Light
c = 3.00 × 10⁸ m/s
c = λν
Speed = wavelength × frequency
Unit of Frequency
Hertz (Hz) = s⁻¹
Blackbody Radiation
Hot solids emit light; color depends on temperature.
Energy-Frequency-Wavelength
Energy ∝ frequency ∝ 1/wavelength
Photon Energy
E = hν or E = hc/λ
Planck’s Constant
h = 6.626 × 10⁻³⁴ J·s
Quantum Number (n)
Integer values only (1, 2, 3…)
Line Spectra
Excited gases emit specific colors/lines.
Rydberg Equation
ν = (RH/h)(1/ni² – 1/nf²); ΔE = RH(1/ni² – 1/nf²)
Rydberg Constant
R_H = 2.18 × 10⁻¹⁸ J
Bohr Model
Electrons in specific energy levels; photons emitted/absorbed during transitions.
Allowed H Energy Levels
En = –RH / n²
Zero-Point Energy
E = 0 when n = ∞ (ionized electron)
Electron Emission
Electron drops to lower energy, emits photon.
Electron Absorption
Electron jumps to higher energy, absorbs photon.
Other 1-e⁻ Systems
En = –RH(Z²/n²) for hydrogen-like ions
Quantum Mechanical Model
Electron behaves as wave; described by wavefunctions.
Probability Density
|ψ|² gives likelihood of finding electron.
Atomic Orbital
Described by quantum numbers n, l, m_l.
Principal Quantum Number (n)
Indicates orbital size/energy.
Angular Momentum Quantum Number (l)
Defines shape; l = 0 (s), 1 (p), 2 (d), 3 (f).
Magnetic Quantum Number (m_l)
Orientation: –l to +l.
Degenerate Orbitals
Same-n orbitals in hydrogen have same energy.
Energy Splitting
Multi-electron atoms have sublevel energy differences.
Sublevel Energy Order
s < p < d < f < g within same n level.