Suppose 5 rocketships are all traveling in â in some frame S. The speeds are: St (min) 100 B 0 0.25 0.5 0.75 0.99 Y 1 How much time passes on the clocks inside each rocketship if 100 minutes elapse on the stationary rocketship?
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- Two spaceships are traveling with a relative velocity of 1.95 x 10^8 m/s. Both carry identical clocks. According to the captain of each ship, the other captains clock ticks more slowly than his own. By what factor do the two clocks disagree? 1.32 1.85 2.11 2.38Fred moves past Alice at a constant speed c and Alice notes that Fred's clock is running at a rate eight-elevenths that of her clock. What is Fred's speed (in terms of c) relative to Alice?Two rockets fly away from the Earth in opposite directions. Each rocket is moving at a speed of v = 0.83 c as seen from the Earth. a. How fast is rocket "B" moving as seen by the astronaut in rocket "A"? Express your answer as a decimal fraction of the speed of light. b. If the astronaut on rocket "A" measures a time interval of 60 minutes, how much time would they say goes by for the astronaut on rocket "B"? minutes c. Rocket "A" travels out from Earth at a speed of v = 0.83 c for a period of one year as measured on Earth, turns around, and then travels back to the Earth at the same speed for another Earth year. How much did the astronaut on the rocket age? years
- Spaceship A moves past the earth at 0.85 c to the west. Spaceship B approaches A, moving to the east. Both spaceship crews measure their relative speed of approach to be 0.950 c., What mass would the crews of both spaceships measure for the standard kilogram, kept at rest on the earth, according to the special theory of relativity?As a locket ship moves by at 0.95c a mark is made on a stationary axis at the front end of the rocket and 9 x 10-8 s later a mark is made on the axis at the back end. The marks are found to be 100m apart. What is the rest length of the rocket? Please answer with step by step process. This is about Length contraction on Special Relativity. Thanks!The inertial reference frames, S and S', both share the same origin at t = t'= 0. The 5' trame is moving at a speed 0.700c in the positive direction, as seen by frame S. An event happens at (1', x', y', z') = (300s, 2.50×10m,1.50×10"m, 2.90x10"m), as observed in the S' frame. What are the spacetime coordinates in the S frame?
- 3. Two spaceships are traveling with a relative velocity of 2.05 x 10^8 m/s. Both carry identical clocks. According to the captain of each ship, the other captain s clock ticks more slowly than his own. By what factor do the two clocks disagree? 2.33 2.47 1.37 1.64A spaceship travels at a speed of 2.4 x 108 m/s. A clock in the spaceship passes 60 seconds. How much time (in second) passes on the clock at rest on the ground?A spaceship leaves Earth traveling at 0.60 c. A second spaceship leaves the first at a speed of 0.90 c with respect to the first. Calculate the speed of the second ship with respect to Earth if it is fired in the same direction the first spaceship is already moving. Express your answer using two significant figures. ΑΣΦ 画 ? Submit Request Answer Part B Calculate the speed of the second ship with respect to Earth if it is fired directly backward toward Earth. Express your answer using two significant figures. ΑΣφ ? Submit Request Answer II
- Figure 6 m/s 3 m/s 2 1 Part E What is the speed of ball 1 in a referece frame that moves with ball 2? V₁ = 跖 ΜΕ ΑΣΦ Submit Request Answer Part F ? m/s What is the direction of ball 1 in a referece frame that moves with ball 2? left O right ○ the ball is at rest Submit Request Answer Part G Complete previous part(s) Part H Complete previous part(s) Provide FeedbackA spaceship moves past Earth with a speed of 0.808c. As it is passing, a person on Earth measures the spaceship's length to be 78.7 m. HINT (a) Determine the spaceship's proper length (in m). m (b) Determine the time (in s) required for the spaceship to pass a point on Earth as measured by a person on Earth. s (c) Determine the time (in s) required for the spaceship to pass a point on Earth as measured by an astronaut onboard the spaceship. sNeeds Complete typed solution with 100 % accuracy.