quantum theory NJF
Introduction This is a two lesson presentation. It is designed to help you understand the true weirdness of nature, i.e.quantum theory. Don’t get to comfy – you are going too do some work. Concentrate and ask questions.
Wave nature of light This image is of a bright light photographed through 'crossed gratings' – two diffraction gratings set perpendicular to one another.
Particle nature of light Slow exposure of a photograph
Taylors experiment A 0.3 W bulb emits about 0.001 W of visible light at say 6 X 10 14  Hz. Calculate the number of photos emitted each second. E=hf = 4 X 10 -19  J  so 2.5 X 10 16  emitted per second At 30cm away, about 1 photon in 5000 enters the eye. Calculate how many photos enter per second and then their average spacing. 2.5 X 10 -19  / 50 000 = 5 X 10 11  this is one every 2 X 10 -12  s.  Separation = 2 X 10 -12   X 3 X 10 8  = 6 X 10 -4  m A filter is used to reduce the intensity to 10 -4  of original value, what is the new spacing? Separation increases by 10 4  so now 6 m
“  It does not do harm to the mystery to know a little about it. Far more marvellous is the truth than any artists of the past imagined! ” - Richard Feynman It take a little genius
Who was Richard Feynman? “ Richard Feynman was to the second half of the 20 th  century what Einstein was to the first: the perfect example of scientific genius”  Frank McLynn,  Independent.
A new way of seeing
The truth about light It comes in packets called photons. They each have an energy E=hf Dim blue light contains  identical photons to bright blue light – just less of them. We can never know the route a photo will take we can only calculate probabilities. QUANTUM THEORY RECONCILES THESE FACTS WITH THE OBSERVED WAVE LIKE BEHAVIOUR OF LIGHT e.g. INTERFERENCE, DIFFRACTION ….
Introduction Real reflection
Introduction All paths
QUANTUM MODEL OF REFLECTION
 
Ask:  In what ways can we…? Assess the situation.  Get the facts. Generate possible solutions with green light, non-judgmental thinking. Select the best solution.
Results table EXERCISE 1
method
 
Adding arrows.  Finding probability.
TESTING THE THEORY
 
QUANTUM MODEL OF REFRACTION
EXERCISE 2 Homework  ‘ try all paths refraction’
EXAMPLE OF PATH OF LEAST TIME
QUANTUM MODEL OF DIFFRACTION
 
QUANTUM MODEL OF LENSES – TRICKING PHOTONS
 
 
 
Recommended Reading QED the strange theory of light and matter. Six Easy Pieces

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Quantum Theory

  • 2. Introduction This is a two lesson presentation. It is designed to help you understand the true weirdness of nature, i.e.quantum theory. Don’t get to comfy – you are going too do some work. Concentrate and ask questions.
  • 3. Wave nature of light This image is of a bright light photographed through 'crossed gratings' – two diffraction gratings set perpendicular to one another.
  • 4. Particle nature of light Slow exposure of a photograph
  • 5. Taylors experiment A 0.3 W bulb emits about 0.001 W of visible light at say 6 X 10 14 Hz. Calculate the number of photos emitted each second. E=hf = 4 X 10 -19 J so 2.5 X 10 16 emitted per second At 30cm away, about 1 photon in 5000 enters the eye. Calculate how many photos enter per second and then their average spacing. 2.5 X 10 -19 / 50 000 = 5 X 10 11 this is one every 2 X 10 -12 s. Separation = 2 X 10 -12 X 3 X 10 8 = 6 X 10 -4 m A filter is used to reduce the intensity to 10 -4 of original value, what is the new spacing? Separation increases by 10 4 so now 6 m
  • 6. “ It does not do harm to the mystery to know a little about it. Far more marvellous is the truth than any artists of the past imagined! ” - Richard Feynman It take a little genius
  • 7. Who was Richard Feynman? “ Richard Feynman was to the second half of the 20 th century what Einstein was to the first: the perfect example of scientific genius” Frank McLynn, Independent.
  • 8. A new way of seeing
  • 9. The truth about light It comes in packets called photons. They each have an energy E=hf Dim blue light contains identical photons to bright blue light – just less of them. We can never know the route a photo will take we can only calculate probabilities. QUANTUM THEORY RECONCILES THESE FACTS WITH THE OBSERVED WAVE LIKE BEHAVIOUR OF LIGHT e.g. INTERFERENCE, DIFFRACTION ….
  • 12. QUANTUM MODEL OF REFLECTION
  • 13.  
  • 14. Ask: In what ways can we…? Assess the situation. Get the facts. Generate possible solutions with green light, non-judgmental thinking. Select the best solution.
  • 17.  
  • 18. Adding arrows. Finding probability.
  • 20.  
  • 21. QUANTUM MODEL OF REFRACTION
  • 22. EXERCISE 2 Homework ‘ try all paths refraction’
  • 23. EXAMPLE OF PATH OF LEAST TIME
  • 24. QUANTUM MODEL OF DIFFRACTION
  • 25.  
  • 26. QUANTUM MODEL OF LENSES – TRICKING PHOTONS
  • 27.  
  • 28.  
  • 29.  
  • 30. Recommended Reading QED the strange theory of light and matter. Six Easy Pieces