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Quantum Physics

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The current increases with intensity, until reaching a saturation level ... The stopping potential DVs is independent of the radiation intensity ... – PowerPoint PPT presentation

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Title: Quantum Physics


1
Chapter 27
  • Quantum Physics

2
  • Quantum Physics I
  • Sections 13

3
Need for Quantum Physics
  • Other problems remained in classical physics
    which relativity did not explain
  • Blackbody Radiation
  • The electromagnetic radiation emitted by a heated
    object
  • Photoelectric Effect
  • Emission of electrons by an illuminated metal
  • Compton Effect
  • A beam of x-rays directed toward a block of
    graphite scattered at a slightly longer
    wavelength
  • Spectral Lines
  • Emission of sharp spectral lines by gas atoms in
    an electric discharge tube

4
Development of Quantum Physics
  • Beginning in 1900
  • Development of ideas of quantum physics
  • Also called wave mechanics
  • Highly successful in explaining the behavior of
    atoms, molecules, and nuclei
  • Involved a large number of physicists

5
Blackbody Radiation
  • An object at any temperature emits
    electromagnetic radiation
  • Sometimes called thermal radiation
  • Stefans Law describes the total power radiated
  • The spectrum of the radiation depends on the
    temperature and properties of the object

6
Blackbody Radiation Graph
  • Experimental data for distribution of energy in
    blackbody radiation
  • As the temperature increases, the total amount of
    energy increases
  • Shown by the area under the curve
  • As the temperature increases, the peak of the
    distribution shifts to shorter wavelengths
  • The wavelength of the peak of the blackbody
    distribution was found to follow Weins
    Displacement Law
  • ?max T 0.2898 x 10-2 m K
  • ?max is the wavelength at which the curves peak
  • T is the absolute temperature of the object
    emitting the radiation

Active Figure Blackbody Radiation
7
The Ultraviolet Catastrophe
  • Classical theory did not match the experimental
    data
  • At long wavelengths, the match is good
  • At short wavelengths, classical theory predicted
    infinite energy
  • At short wavelengths, experiment showed no energy
  • This contradiction is called the ultraviolet
    catastrophe

8
Max Planck
  • 1858 1947
  • Introduced a quantum of action now known as
    Plancks constant
  • Awarded Nobel Prize in 1918 for discovering the
    quantized nature of energy

9
Plancks Resolution
  • Planck hypothesized that the blackbody radiation
    was produced by resonators
  • Resonators were submicroscopic charged
    oscillators
  • The resonators could only have discrete energies
  • En n h
  • n is called the quantum number
  • is the frequency of vibration
  • h is Plancks constant, h 6.626 x 10-34 J s
  • Key Point quantized energy states
  • Few high energy resonators populated

Active Figure Planck's Quantized Energy States
10
Photoelectric Effect
  • When light is incident on certain metallic
    surfaces, electrons are emitted from the surface
  • This is called the photoelectric effect
  • The emitted electrons are called photoelectrons
  • The effect was first discovered by Hertz
  • The successful explanation of the effect was
    given by Einstein in 1905
  • Received Nobel Prize in 1921 for paper on
    electromagnetic radiation, of which the
    photoelectric effect was a part

11
Photoelectric Effect Schematic
  • When light strikes E, photoelectrons are emitted
  • Electrons collected at C and passing through the
    ammeter are a current in the circuit
  • C is maintained at a positive potential by the
    power supply
  • The current increases with intensity, until
    reaching a saturation level
  • No current flows for voltages less than or equal
    to ?Vs, the stopping potential
  • The maximum kinetic energy of the photoelectrons
    is related to the stopping potential KEmax
    eDVs

Active Figure The Photoelectric Effect
12
Features Not Explained by Classical Physics/Wave
Theory
  • The stopping potential DVs is independent of the
    radiation intensity
  • The maximum kinetic energy KEmax of the
    photoelectrons is independent of the light
    intensity
  • Instead, the maximum kinetic energy KEmax of the
    photoelectrons depends on the light frequency
  • No electrons are emitted if the incident light
    frequency is below some cutoff frequency that is
    characteristic of the material being illuminated
  • Electrons are emitted from the surface almost
    instantaneously, even at very low intensities

13
Einsteins Explanation
  • A tiny packet of light energy, called a photon,
    would be emitted when a quantized
    oscillator jumped from one energy level to the
    next lower one
  • Extended Plancks idea of quantization to E.M.
    radiation
  • The photons energy would be E h
  • Each photon can give all its energy to an
    electron in the metal
  • The maximum kinetic energy of the liberated
    photoelectron is KEmax h f
  • f is called the work function of the metal it
    is the energy needed by the electron to escape
    the metal

14
Explains Classical Problems
  • KEmax h f
  • The effect is not observed below a certain cutoff
    frequency since the photon energy must be greater
    than or equal to the work function without
    enough energy, electrons are not emitted,
    regardless of the intensity of the light
  • The maximum KE depends only on the frequency and
    the work function, not on the intensity
  • The maximum KE increases with increasing
    frequency
  • The effect is instantaneous since there is a
    one-to-one interaction between the photon and the
    electron

15
Verification of Einsteins Theory
  • Experimental observations of a linear
    relationship between KEmax and frequency
    confirm Einsteins theory
  • The x-intercept is the cutoff frequency
  • KEmax 0 ?

KEmax h f
16
Cutoff Wavelength
  • The cutoff wavelength is related to the work
    function
  • Wavelengths greater than lC incident on a
    material with a work function f dont result in
    the emission of photoelectrons

17
Photocells
  • Photocells are an application of the
    photoelectric effect
  • When light of sufficiently high frequency falls
    on the cell, a current is produced
  • Examples
  • Streetlights, garage door openers, elevators

18
X-Rays
  • Electromagnetic radiation with short wavelengths
  • Wavelengths less than for ultraviolet
  • Wavelengths are typically about 0.1 nm
  • X-rays have the ability to penetrate most
    materials with relative ease
  • High energy photons which can break chemical
    bonds danger to tissue
  • Discovered and named by Roentgen in 1895

19
Production by an X-Ray Tube
  • X-rays are produced when high-speed electrons are
    suddenly slowed down
  • Can be caused by the electron striking a metal
    target
  • A current in the filament causes electrons to be
    emitted
  • These freed electrons are accelerated toward a
    dense metal target
  • The target is held at a higher potential than the
    filament

20
X-ray Tube Spectrum
  • The x-ray spectrum has two distinct components
  • Continuous broad spectrum
  • Depends on voltage applied to the tube
  • Called bremsstrahlung (braking) radiation
  • The sharp, intense lines depend on the nature of
    the target material

21
Production of X-rays, 2
  • An electron passes near a target nucleus
  • The electron is deflected from its path by its
    attraction to the nucleus
  • This produces an acceleration
  • It will emit electromagnetic radiation when it is
    accelerated

22
Wavelengths Produced
  • If the electron loses all of its energy in the
    collision, the initial energy of the electron is
    completely transformed into a photon
  • The wavelength can be found from
  • Not all radiation produced is at this wavelength
  • Many electrons undergo more than one collision
    before being stopped
  • This results in the continuous spectrum produced

23
X-ray Applications, Three-Dimensional Conformal
Radiation Therapy (3D-CRT)
  • Tumors usually have an irregular shape
  • Three-dimensional conformal radiation therapy
    (3D-CRT) uses sophisticated computers and CT
    scans and/or MRI scans to create detailed 3-D
    representations of the tumor and surrounding
    organs
  • Radiation beams are then shaped exactly to the
    size and shape of the tumor
  • Because the radiation beams are very precisely
    directed, nearby normal tissue receives less
    radiation exposure
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