An Illustrated Guide to Relativity
http://edu-observatory.org/olli/Relativity/Week2.html




 Read Online or Download  

 Table of Contents, Index  
 Lecture Notes  
 Special Relativity Practice Problems  
 
 Sometimes it is more convenient to talk about distances in
 terms of light-time. For example:
 
 It takes light one nanosecond to propagate one foot.
 
 The distance to the Moon is about 1.3 light-seconds.
 The distance to the Sun is about 8.3 light-minutes. 
 We see the Sun as it was 8.3 minutes ago.
 
 The Voyager 1 spacecraft, out beyond the Kuiper Belt, is more
 that 19.6 light-hours away.
 
 The closest star, Proxima Centauri, is 4.24 light-years away.
 The brightest star, Sirius, is 8.6 light-years away. Seriously!

 There is a fuzzy smudge of light visible to human eyes on a
 dark night, M31, the Andromeda Galaxy--it is 2.5 million 
 light-years away. We can't see the Andromeda Galaxy as it is
 "now". We can only see it as it was 2.5 million years ago.
 
 At dinner, I like to point out to my guests at the other end
 of the 10 foot table that I do not see them as the are "now",
 but as they were 10ns ago. 
 
 Looking out in space is the equivalent to back in time--at
 the dining room table and across the universe.
  





Street Lamps Problem
  http://www1.phys.vt.edu/~takeuchi/relativity/practice/problem02.html


  Five street lamps A, B, C, D, and E are located on a
  straight line along the x axis equal distance apart as shown
  in the figure. They turn on at times tA, tB, tC, tD, and tE,
  respectively, in the frame at rest relative to the ground.
  This is indicated in the space-time diagram above the
  figure.

  What is the order in which the lamps turn on in this frame?
    A and C simultaneously, then E, then D, and then B.

  What is the order in which the light of the lamps reach the
  observer at x=0?
    A, then C, then B and D simultaneously, and then E.

  A car is moving at constant velocity relative to the ground.
  At t'=t=0, it is at x'=x=0. The space and time axes in the
  moving frame of the car are tilted with respect to those of
  the rest frame as shown in the space-time diagram. What is
  the order in which the lamps turn on in this frame?
    C and E simultaneously, then A and D simultaneously, and then B.

  What is the order in which the light from the lamps reach
  the observer riding the car?
    A, then C, then B and D simultaneously, and then E.

  Where is the car when the light from street lamp D reaches
  it?
    Between street lamps A and B.

Space-Time Diagram from Wolfram Alpha
  https://demonstrations.wolfram.com/SpacetimeDiagram/

Space-Time Diagram from GeoGebra
  https://www.geogebra.org/m/BRSSmQZH






Interactive Minkowski Diagram
  https://sciencesims.com/sims/minkowski/  
Lorentz Factor Calculator  𝛾 = 1/√(1-(v^2/c^2))
  https://www.azcalculator.com/calc/lorentz-factor-calculator.php  
  https://en.wikipedia.org/wiki/Lorentz_factor
  
  


Five Papers That Shook the World
  https://physicsworld.com/a/five-papers-that-shook-the-world/

ON THE ELECTRODYNAMICS OF MOVING BODIES  By A. Einstein
  http://www.fourmilab.ch/etexts/einstein/specrel/specrel.pdf

Beautiful, Simple and Profound  (90 min)
  https://www.youtube.com/watch?v=R_yk45m4E3M
  https://www.youtube.com/watch?v=ASzECGtSpqQ

Spacetime: All the universe's a stage
  https://www.symmetrymagazine.org/article/spacetime-all-the-universes-a-stage  

Feynman Diagrams
  https://www.youtube.com/watch?v=qe7atm1x6Mg  


  
  
  


 
    sam.wormley@icloud.com