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UK PHY 213 - Chapter 28 Atomic Physics

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Chapter 28Slide 2Importance of Hydrogen AtomSir Joseph John ThomsonEarly Models of the AtomRutherford’s Scattering ExperimentsRutherford Model of the AtomRutherford Model, ProblemsEmission SpectraEmission Spectrum of Hydrogen – EquationSpectral Lines of HydrogenAbsorption SpectraApplications of Absorption SpectrumNeils BohrThe Bohr Theory of HydrogenBohr’s Assumptions for HydrogenBohr’s Assumptions, contBohr RadiusQuantized EnergiesRadii and Energy of OrbitsSpecific Energy LevelsEnergy Level Diagram & EquationBohr’s Correspondence PrincipleSuccesses of the Bohr TheoryModifications of the Bohr Theory – Elliptical OrbitsModifications of the Bohr Theory – Zeeman EffectModifications of the Bohr Theory – Fine StructureSlide 28Atomic Transitions – Stimulated AbsorptionAtomic Transitions – Spontaneous EmissionAtomic Transitions – Stimulated EmissionPopulation InversionLasersLaser Beam – He Ne ExampleProduction of a Laser BeamHolographyHolography, contChapter 28Chapter 28Atomic PhysicsAtomic PhysicsGeneral PhysicsAtom PhysicsAtom PhysicsSections 1–4Sections 1–4General PhysicsImportance of Hydrogen AtomHydrogen is the simplest atomEnables us to understand the periodic tableIdeal system for performing precise comparisons of theory with experimentMuch of what we know about the hydrogen atom can be extended to other single-electron ions For example, He+ and Li2+General PhysicsSir Joseph John Thomson“J. J.” Thomson1856 - 1940Developed model of the atomDiscovered the electronDid extensive work with cathode ray deflections1906 Nobel Prize for discovery of electronGeneral PhysicsEarly Models of the AtomNewton’s model of the atom was a tiny, hard, indestructible sphere J.J. Thomson’s model of the atomA volume of positive chargeElectrons embedded throughout the volumeGeneral PhysicsRutherford’s Scattering ExperimentsThe source was a naturally radioactive material that produced alpha particles (He++)Most of the alpha particles passed though the gold foilA few deflected from their original pathsSome even reversed their direction of travelActive Figure: Rutherford ScatteringGeneral PhysicsRutherford Model of the AtomRutherford, 1911Planetary modelBased on results of thin foil experimentsPositive charge is concentrated in the center of the atom, called the nucleusElectrons orbit the nucleus like planets orbit the sunGeneral PhysicsRutherford Model, ProblemsAtoms emit certain DISCRETE characteristic frequencies of electromagnetic radiationThe Rutherford model is unable to explain this phenomenaRutherford’s electrons are undergoing a centripetal acceleration and so should radiate electromagnetic waves at a frequency related to their orbital speedThe radius should steadily decrease and the speed should steadily increase as this radiation is given ofThe electron should eventually spiral into the nucleus, but it doesn’tThe radiation frequency should steadily increase – should observe a continuous spectrum of radiation at progressively shorter and shorter wavelengths, but you don’tGeneral PhysicsEmission SpectraWhen a high voltage is applied to a gas at low pressure, it emits light characteristic of the gasWhen the emitted light is analyzed with a spectrometer, a series of discrete bright lines is observed - emission spectrumEach line has a diferent wavelength and colorGeneral PhysicsEmission Spectrum of Hydrogen – Equation The wavelengths of hydrogen’s spectral lines experimentally agree with the equationRH is the Rydberg constantRH = 1.0973732 x 107 m-1n is an integer, n = 3, 4, 5, 6, …The spectral lines correspond to diferent values of n22Hn121R1General PhysicsSpectral Lines of HydrogenThe Balmer Series has lines whose wavelengths are given by the preceding equationExamples of spectral linesn = 3, λ = 656.3 nmn = 4, λ = 486.1 nmn = 5, λ = 434.1 nmn = 6, λ = 410.2 nmGeneral PhysicsAbsorption SpectraAn element can also absorb light at specific wavelengthsAn absorption spectrum can be obtained by passing a continuous radiation spectrum through a vapor of the gasThe absorption spectrum consists of a series of dark lines superimposed on the otherwise continuous spectrumThe dark lines of the absorption spectrum coincide with the bright lines of the emission spectrumGeneral PhysicsApplications of Absorption SpectrumThe continuous spectrum emitted by the Sun passes through the cooler gases of the Sun’s atmosphereThe various absorption lines can be used to identify elements in the solar atmosphereLed to the discovery of heliumGeneral PhysicsNeils Bohr1885 – 1962Participated in the early development of quantum mechanicsHeaded Institute in Copenhagen1922 Nobel Prize for structure of atoms and radiation from atomsGeneral PhysicsThe Bohr Theory of HydrogenIn 1913 Bohr provided an explanation of atomic spectra that includes some features of the currently accepted theoryHis model includes both classical and non-classical ideasHis model included an attempt to explain why the atom was stableGeneral PhysicsBohr’s Assumptions for HydrogenThe electron moves in circular orbits around the proton under the influence of the Coulomb force of attractionThe Coulomb force produces the centripetal accelerationOnly certain electron orbits are stableThese are the orbits in which the atom does not emit energy in the form of electromagnetic radiationGeneral PhysicsBohr’s Assumptions, contRadiation is emitted by the atom when the electron “jumps” from a more energetic initial state to a lower stateThe frequency emitted in the “jump” is related to the change in the atom’s energyIt is generally not the same as the frequency of the electron’s orbital motionThe size of the allowed electron orbits is determined by a condition imposed on the electron’s orbital angular momentumLn = me v r = n ħ where n = 1, 2, 3, …General PhysicsBohr RadiusThe radii of the Bohr orbits are quantized This is based on the assumption that the electron can only exist in certain allowed orbits determined by the integer nWhen n = 1, the orbit has the smallest radius, called the Bohr radius, aoao = 0.0529 nm2 221, 2, 3,ne enr nm k e hKGeneral PhysicsQuantized EnergiesThe total energy of the atom Using the radius equation for the


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UK PHY 213 - Chapter 28 Atomic Physics

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