Of 1.5, 3, 5, and 10 give the maximum apparent speeds. 2. Consider a relativistic jet with an angle of 70 degrees relative to the line of sight (i.e. it is almost, but not quite perpendicular to the line of sight). Let its value of gamma for the motion be 3. (a) Will it appear superluminal? (b) Will it appear to be brighter or fainter than it would in its own rest frame? 3. State whether the following reactions are possible under special relativity. If not, explain
Of 1.5, 3, 5, and 10 give the maximum apparent speeds. 2. Consider a relativistic jet with an angle of 70 degrees relative to the line of sight (i.e. it is almost, but not quite perpendicular to the line of sight). Let its value of gamma for the motion be 3. (a) Will it appear superluminal? (b) Will it appear to be brighter or fainter than it would in its own rest frame? 3. State whether the following reactions are possible under special relativity. If not, explain
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![Of 1.5, 3, 5, and 10 give the maximum apparent speeds.
2. Consider a relativistic jet with an angle of 70 degrees relative to the line of sight (i.e. it is
almost, but not quite perpendicular to the line of sight). Let its value of gamma for the
motion be 3. (a) Will it appear superluminal? (b) Will it appear to be brighter or fainter
than it would in its own rest frame?
3. State whether the following reactions are possible under special relativity. If not, explain](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F68ed87d5-3ccd-41f6-b7e7-73c0e031fb57%2Fb263286b-974e-4126-b2cb-4773f7a207ff%2Fc0cft2j.jpeg&w=3840&q=75)
Transcribed Image Text:Of 1.5, 3, 5, and 10 give the maximum apparent speeds.
2. Consider a relativistic jet with an angle of 70 degrees relative to the line of sight (i.e. it is
almost, but not quite perpendicular to the line of sight). Let its value of gamma for the
motion be 3. (a) Will it appear superluminal? (b) Will it appear to be brighter or fainter
than it would in its own rest frame?
3. State whether the following reactions are possible under special relativity. If not, explain
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