Explain how two events can be simultaneous in one reference frame but not simultaneous in another frame.
Explain how two events can be simultaneous in one reference frame but not simultaneous in another frame.
Two events that are simultaneous in one reference frame (S) are not necessarily simultaneous in another reference frame (S’) moving with respect to the first frame.Whether or not two events in different places happen at the same time has no absolute meaning - it depends on the frame of reference in which the events are described.
If the two events occur at the same point, then the events will occur simultaneously in all frames of reference.
Two events that are spatially separated in one frame of reference
We know that, two events that are simultaneous in one reference frame are in general not simultaneous in a second frame moving relative to the first. "Simultaneity" is not an absolute concept but rather one that depends on the state of motion of the observer.
Explain how two events can be simultaneous in one reference frame but not simultaneous in another...
If two events are simultaneous in one reference frame, then they will be simultaneous other reference frames. True or false
Keilah, in reference frame S, measures two events to be simultaneous. Event A occurs at the point (55.0 m, 0, 0) at the instant 9:00:00 Universal time on January 15, 2013. Event B occurs at the point (115 m, 0, 0) at the same moment. Torrey, moving past with a velocity of 0.810cî, also observes the two events. 1. In her reference frame S', which event occurred first? A.) event A B.) event B 2. What time interval elapsed between...
In the earth's reference frame, a tree is at the origin and a pole is at x = 37 km. Lightning strikes both the tree and the pole at t = 17 μs. The lightning strikes are observed by a rocket traveling in the x-direction at 0.70 c. What are the spacetime coordinates x′tree, x′pole for these two events in the rocket's reference frame? What are the spacetime coordinates t′tree, t′pole for these two events in the rocket's reference frame?...
5) (4 marks) Consider two simultaneous events (i.e., t = tb) separated by Az = {B-T A in the c-direction of reference frame O. Show that in a reference frame of moving at a relative velocity u = ui, that the events are separated in time by At' = t'p – t'a = 42
Simultaneous? In a reference frame S two very evenly matched sprinters are lined up a distance L apart along the x axis for a race parallel to the y axis. Two starters, one beside each runner will fire their pistols at lightly different times, giving a handicap to the faster of the two sprinters. The time difference in the frame S is T (a) For what range of time differences will there be a reference frame Š in which there...
3. Simultaneous? In a reference frame S two very evenly matched sprinters are lined up a distance L apart along the x axis for a race parallel to the y axis. Two starters, one beside each runner will fire their pistols at lightly different times, giving a handicap to the faster of the two sprinters. The time difference in the frame S is T (a) For what range of time differences will there be a reference frame S in which...
Simultaneous? In a reference frame S two very evenly matched sprinters are lined up a distance L apart along the x axis for a race parallel to the y axis. Two starters, one beside each runner will fire their pistols at lightly different times, giving a handicap to the faster of the two sprinters. The time difference in the frame S is T (a) For what range of time differences will there be a reference frame Š in which there...
Simultaneous? In a reference frame S two very evenly matched sprinters are lined up a distance L apart along the x axis for a race parallel to the y axis. Two starters, one beside each runner will fire their pistols at lightly different times, giving a handicap to the faster of the two sprinters. The time difference in the frame S is T. (a) For what range of time differences will there be a reference frame S¯ in which there...
Two events are observed in a frame of reference S to occur at the same space point, with the second event occurring after a time of 1.70 s . In a second frame S' moving relative to S, the second event is observed to occur after a time of 2.25 s . What is the difference between the positions of the two events as measured in S'? Use 3.00×108 m/s for the speed of light in a vacuum.
An electron is accelerated through a potential difference of 10V. What is the momentum of the particle after the acceleration? What is the electron's de Broglie wavelength? Do we need to worry about relativistic corrections for this equation? Explain why or why not. Describe how two events which are simultaneous in one frame of reference(S) can be seen as occurring at different times in another inertial reference frame, moving at a high velocity relative to S.