LIGHT DUALISM
The dual wave-particle nature of light is nowa basic part of the theory of light.Wave feature: υ, λ;Particle feature: E, p;Photonsenergy: E=hυ;momentum: p=h/λ, k=2/λWave-particle duality of light
Incident Photons
If λ and λ’ is wavelength of X-rays before andafter spread,and  is mass of electron, so the relation is  called the compton’swavelength.λ'> λ spread foton’s energy (E) smallest fromfirst foton’s energy (E) 
In1924, Louis de Broglie proposed that matter possesses wave as well as particle characteristics, receiving the Nobel Prize in 1929.A moving body behaves in certain ways as though it has a wave nature.Photon wavelength: De Broglie wavelengthDe Broglie
ExerciseWrite down the formula for       a. Energy Photon after scattered in                              effect  Compton      b. De Broglie Wavelength 2. Calculate the momentum for electrons has wavelength                  3. Find the change in wavelength of an X-ray photon when it is scattered through an angle4.  If the de Broglie wavelength of an electron is equal to                      , calculate it’s energy kinetic

Light dualism

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  • 2.
    The dual wave-particlenature of light is nowa basic part of the theory of light.Wave feature: υ, λ;Particle feature: E, p;Photonsenergy: E=hυ;momentum: p=h/λ, k=2/λWave-particle duality of light
  • 3.
  • 4.
    If λ andλ’ is wavelength of X-rays before andafter spread,and is mass of electron, so the relation is called the compton’swavelength.λ'> λ spread foton’s energy (E) smallest fromfirst foton’s energy (E) 
  • 5.
    In1924, Louis deBroglie proposed that matter possesses wave as well as particle characteristics, receiving the Nobel Prize in 1929.A moving body behaves in certain ways as though it has a wave nature.Photon wavelength: De Broglie wavelengthDe Broglie
  • 6.
    ExerciseWrite down theformula for a. Energy Photon after scattered in effect Compton b. De Broglie Wavelength 2. Calculate the momentum for electrons has wavelength 3. Find the change in wavelength of an X-ray photon when it is scattered through an angle4. If the de Broglie wavelength of an electron is equal to , calculate it’s energy kinetic