Suppose that there is a spaceship that leaves the solar system at a velocity of v = (3/5)c, headed for a planet that is 20 c • yrs away. Assume that the Sun and the planet are both at rest and that their clocks have been synchronized such that both read zero when the spaceship leaves. Both the Sun and the ship's clocks read zero when the two separate. According to the ship's frame, what should the ship's clock read when the ship and the star meet?

Suppose that there is a spaceship that leaves the solar system at a velocity of v = (3/5)c, headed for a planet that is 20 c • yrs away. Assume that the Sun and the planet are both at rest and that their clocks have been synchronized such that both read zero when the spaceship leaves. Both the Sun and the ship's clocks read zero when the two separate. According to the ship's frame, what should the ship's clock read when the ship and the star meet?

Similar questions

A spacecraft has a speed of 0.4c relative to Earth. As measured on Earth, the elapsed time between two events that happen at the same location on Earth is 4 h. Determine what the elapsed time between those two events would be from the spacecraft's frame.
An observer moving at a speed of 0.995c relative to a rod (see figure below) measures its length to be x = 2.20 m and sees its length to be oriented at 0 = 33.0° with respect to its direction of motion. x Ꮎ Motion of observer (a) What is the proper length of the rod? m (b) What is the orientation angle in a reference frame moving with the rod? O
You and your secret celebrity crush pass each other in rockets that are each traveling 0.56c relative to the other. Your secret celebrity crush takes a nap and you decide to time how long the nap takes. In your frame, the nap takes 1.7 h. How long was the nap in your secret celebrity crush's frame? Unbeknownst to you, your secret celebrity crush's agent is onboard the celebrity's rocket and saw you timing the nap. Concerned, the agent decides to time how long you were timing the nap. In the agent's frame, how long were you timing your secret celebrity crush's nap?
A clock is placed in a satellite orbits the Earth with a period of 117 minutes. a) By what time interval will this clock differ from an identical clock on Earth after 2 years? b) If the two clocks differ by 2 s, how much time will have passed on Earth? (Assume special relativity applies, and neglect general relativity.)
There is a spaceship that moves past us with a speed of (3/5)c and it has a rest length of 1000 m. Two clocks on the ship's nose and tail have been synchronized with each other in the ship's frame of reference. (On the ground, we have many clocks that are synchronized with each other in our frame.) When the nose of the spaceship reaches us, both our clock as well as the clock in the ship's nose read t = 0. At this time (t = 0 to us), what will the clock in the ship's tail read and in what time will the tail reach us?
The starship Enterprise leaves a distant earth colony, which is nearly at rest with respect to the earth. The ship travels at nearly constant velocity toward earth. When the Enterprise reaches earth 1.10 y has elapsed, as measured on the ship. Clocks in the earth's reference frame show that the voyage lasted 2.73 y. How far from earth is the colony, as measured in the reference frame of the earth?(b) How far from earth is the colony, as measured in the reference frame of the ship?
A spaceship leaves the solar system at v = (3/5)c and is headed towards a planet that is 20 c • years away (c is the speed of light). Assume the following: the Sun and the planet are mutually at rest and their clocks have been synchronized such that both read zero when the spaceship leaves. Say that the clock on the ship began at zero. If this is the case, then what should the clock on the ship read when it arrives at the planet?
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 7 1 How much time passes on the clocks inside each rocketship if 100 minutes elapse on the stationary rocketship?
A car traveling at 35.0 m/s takes 26.0 minutes to travel a certain distance according to the driver’s clock in the car. How long does the trip take according to an observer at rest on Earth? Hint: The following approximation is helpful:
A spacecraft travels at 1.5 X 108 m/s relative to Earth. A process onboard the ship as measured by a stationary clock on Earth takes 85 min. How long would the same process take as measured by a clock onboard the ship?
Observers in reference frame S see an explosion located at x1=620 m. A second explosion occurs 6.0 micro-s later at x2=1500 m.In reference frame S', which is moving along the +x-axis at speed V, the explosions occur at the same point in space. What is the separation in time delta t' between the two explosions as measured in frame S'? Express your answer in microseconds (micro-s). delta t' = ? micro-s
The muon is an unstable particle that spontaneously decays into an electron and two neutrinos. In a reference frame in which the muons are stationary, if the number of muons at t = 0 is N0, the number at time t is given by , where τ is the mean lifetime, equal to 2.2 ms. Suppose the muons move at a speed of 0.95 c and there are 5.0 × 104 muons at t = 0. (a) What is the observed lifetime of the muons? (b) How many muons remain after traveling a distance of 3.0 km?