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Consider a situation that is similar to that in one of the video lectures, i.e., Alice observing Bob traveling from Earth to a star at a certain distance from Earth. Assume that the Lorentz factor for the relative velocity between Alice’s frame of reference (the Earth-star frame of reference) and Bob’s frame of reference (the spaceship frame of reference) has a value of 2. Alice, using her system of clocks, measures the elapsed time it takes Bob to reach the star as 8 years. She also takes a photo of Bob’s clock as he passes the star. According to the photo, how much time has elapsed on Bob’s clock from when he passed by Earth?
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In the twin paradox example done in lecture, how does Alice explain the fact that when she returns, Bob has aged more than she has, even though on both legs of her trip when she was traveling at 0.6c she observed his clocks to run more slowly than hers?
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