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Problems are listed in approximate order of difficulty. A single dot (•) indicates straigh...

Problems are listed in approximate order of difficulty. A single dot (•) indicates straightforward problems involving just one main concept and sometimes requiring no more than substitution of numbers in the appropriate formula. Two dots (••) identify problems that are slightly more challenging and usually involve more than one concept. Three dots (•••) indicate problems that are distinctly more challenging, either because they are intrinsically difficult or involve lengthy calculations. Needless to say, these distinctions are hard to draw and are only approximate.

•• Consider the relativistic snake of Example 1.6, but let the numbers be as follows: The snake has speed 0.6c and proper length of 100 cm (as before), but the boy holds the two hatchets 80 cm apart. (a) Show that with these lengths the experiment can be seen as a test of relativity, since the snake will be unhurt if relativity is right (and the boy times things correctly), whereas the snake will definitely be hurt if the classical ideas of space and time are correct. (Naturally, relativity is correct and the snake is unharmed.) (b) Use the Lorentz transformation to find the positions and times of the falling of the two hatchets as measured by the snake, and use these to verify that it is unharmed. (Assume the boy bounces the hatchets at t = 0, at which time the snake’s tail is at the common origin.)

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