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Published bySherilyn Harrell Modified over 6 years ago
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The Cosmic Speed Limit Suppose you launch a pod at ½ c from a rocket traveling at ½ c relative to the Earth. How fast will it go?
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The pod travels at ½ c relative to the rocket.
Which line is the pod’s? A B C D t t’ x’ x
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The pod must cover one unit of space in two units of time.
B C D t t’ x’ x
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How fast is it moving relative to the Earth?
x’ x
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How fast is it moving relative to the Earth?
It travels at 4/5 c t t’ x’ x
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The relativistic equation for velocity addition is v = (v’ + vrel)/(1 + v’ vrel)
How fast is the pod moving relative to the Earth according to the equation? v = (½ + ½)/(1 + ½ *½) = 4/5
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The relativistic equation for velocity addition is v = (v’ + vrel)/(1 + v’ vrel)
How fast is the light of the rocket’s headlights moving relative to the Earth according to the equation? v = (1+ ½)/(1 + 1 *½) = 1
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Reality Check #1: The cyclotron at Triumf can form pions moving at 0
Reality Check #1: The cyclotron at Triumf can form pions moving at 0.96 c which decay by emitting muons and neutrinos.
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Many of these emitted particles go faster than 0
Many of these emitted particles go faster than 0.96 c, but none go faster than light.
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Reality Check #2: At CERN, neutral pions were accelerated to c. When these pions decayed, they emited light.
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All the light emitted by the pions traveled at c.
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