Consider an event with space-time coordinates (t=2.00s,x=2.50�108m)in an inertial frame of reference S. Let S' be a se...
Consider an event with space-time coordinates (t=2.00s,x=2.50�108m)in an inertial frame of reference S. Let S' be a second inertial frame of reference moving, in the positive x direction, with speed 2.70�108m/s relative to frame S. Find the value of gamma that will be needed to transform coordinates between frames S and S'. Use c=3�108m/s for the speed of light in vacuum.
Suppose that S and S' share the same origin; that is, at t = t' = 0, x = x' = 0. Using y (GAMMA FOUND WAS = 2.29), find x', the x coordinate of the event in frame S'.
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Consider an event with space-time coordinates (t=2.00s,x=2.50�108m)in an inertial frame of reference S. Let S' be a se...
Consider an event with space-time coordinates (t=2.00s,x=2.50 x 108m)in an inertial frame of reference S. Let...
Consider an event with space-time coordinates (t=2.00s,x=2.50 x 108m)in an inertial frame of reference S. Let S' be a second inertial frame of reference moving, in the positive x direction, with speed 2.70 x 108m/s relative to frame S. Find the value of gamma that will be needed to transform coordinates between frames S and S'. Use c=3 x 108m/s for the speed of light in vacuum. Suppose that S and S' share the same origin; that is, at t...
9 An inertial frame of reference S' moving to the left with speed 25 ms' moves...
9 An inertial frame of reference S' moving to the left with speed 25 ms' moves past another inertial frame S. At time zero the origins of the two frames coincide. a A phone rings at location x=24 m and 1=5.0s. Determine the location of this event in the frame S. b A ball is measured to have velocity -15 ms' in frame S. Calculate the velocity of the ball in frame S.
Suppose that, at t = 4.00 x 10-4s, the space coordinates of a particle are x...
Suppose that, at t = 4.00 x 10-4s, the space coordinates of a particle are x = 105 m, y = 35.0 m, and z = 40.0 m according to coordinate system S. If reference frame S' moves at speed 1.48 x 10 m/s in the +x-direction relative to frame S, compute the corresponding coordinate values as measured in frame S'. The reference frames start together, with their origins coincident at t = 0. x = m y = m...
Q-1: (a Briefly describe () Event,(i) Inertial Frame, (i) Proper Length (b) Define briefly the Doppler...
Q-1: (a Briefly describe () Event,(i) Inertial Frame, (i) Proper Length (b) Define briefly the Doppler Effect for waves/periodic phenomena and explain why there are four different equations for sound waves but for light (or other electromagnetic waves) there are only two? (c) (i) Roughly Sketch World-line of a Space-ship moving with a constant speed say v-0. 2 C in an Inertial Reference frame that is stationary. (ii) Also sketch S' i.e. treat space as Inertial reference frame moving with...
Two events are observed in a frame of reference S to occur at the same space...
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.
Question 5 of 33 Suppose that, at : = 5.00 x 10-s, the space coordinates of...
Question 5 of 33 Suppose that, at : = 5.00 x 10-s, the space coordinates of a particle are x = 225 m, y = 30.0 m, and z = 35.0 m according to coordinate system S. If reference frame S' moves at speed 1.42 x 10 m/s in the +x-direction relative to frame S. compute the corresponding coordinate values as measured in frame S'. The reference frames start together, with their origins coincident at I = 0. כח m...
131 Consider two observers: O at rest in space (inertial reference frame S), and O' in...
131 Consider two observers: O at rest in space (inertial reference frame S), and O' in a noninertial rotating frame, S. S' is rotating relative to S with a time-dependent angular velocity w = 2t î - { +(2+ + 4) Ê. (a) In the rotating frame, a particle has position vector given by r' (t) = (t? + 1)î -- 6th + 4th. Find the true velocity v(t) in reference frame S and the apparent velocity v'(t) in frame...
An inertial frame S’moves at a speed of 0.65c in x direction with respect to a frame...
An inertial frame S’moves at a speed of 0.65c in x direction with respect to a frame S. Further, x= x’ = 0 at t = t’ = 0. Two events are recorded. In frame S, event 1 occurs at the origin at t= 0 and event 2 occurs on the x axis at x= 3.0 km at t= 4.0 us. According to observer S’, what is the time of (a) event 1 and (b) event 2? (c) Do the two observers see the...
Please help me understand this problem An observer in an inertial reference frame S sees lightning...
Please help me understand this problem
An observer in an inertial reference frame S sees lightning strike simultaneously at two points that are 870 nm apart. He measures that the location of the first lightning strike is given by the four coordinates x1 0 m, y1 0 m, z1 0 m, and t0 s. He measures that the location of the second lightning strike is given by the four coordinates X2 = 870 m, y2 = 0 m, z2 0...
Two time-like separated events in spacetime have coordinates in the lab frame S given by (ch,...
Two time-like separated events in spacetime have coordinates in the lab frame S given by (ch, x) = (1,1) and (a) How fast must S' be moving so that events 1 and 2 happen at the same point in space (i.e, their x coordi- (b) If S' is moving at speed u = 0.9c, how far separated in time (equivalently the coordinate cr) are the two (c) How fast must S be moving so that events 1 and 2 are...
9 An inertial frame of reference S' moving to the left with speed 25 ms' moves past another inertial frame S. At time zero the origins of the two frames coincide. a A phone rings at location x=24 m and 1=5.0s. Determine the location of this event in the frame S. b A ball is measured to have velocity -15 ms' in frame S. Calculate the velocity of the ball in frame S.
Suppose that, at t = 4.00 x 10-4s, the space coordinates of a particle are x = 105 m, y = 35.0 m, and z = 40.0 m according to coordinate system S. If reference frame S' moves at speed 1.48 x 10 m/s in the +x-direction relative to frame S, compute the corresponding coordinate values as measured in frame S'. The reference frames start together, with their origins coincident at t = 0. x = m y = m...
Q-1: (a Briefly describe () Event,(i) Inertial Frame, (i) Proper Length (b) Define briefly the Doppler Effect for waves/periodic phenomena and explain why there are four different equations for sound waves but for light (or other electromagnetic waves) there are only two? (c) (i) Roughly Sketch World-line of a Space-ship moving with a constant speed say v-0. 2 C in an Inertial Reference frame that is stationary. (ii) Also sketch S' i.e. treat space as Inertial reference frame moving with...
Question 5 of 33 Suppose that, at : = 5.00 x 10-s, the space coordinates of a particle are x = 225 m, y = 30.0 m, and z = 35.0 m according to coordinate system S. If reference frame S' moves at speed 1.42 x 10 m/s in the +x-direction relative to frame S. compute the corresponding coordinate values as measured in frame S'. The reference frames start together, with their origins coincident at I = 0. כח m...
131 Consider two observers: O at rest in space (inertial reference frame S), and O' in a noninertial rotating frame, S. S' is rotating relative to S with a time-dependent angular velocity w = 2t î - { +(2+ + 4) Ê. (a) In the rotating frame, a particle has position vector given by r' (t) = (t? + 1)î -- 6th + 4th. Find the true velocity v(t) in reference frame S and the apparent velocity v'(t) in frame...
Please help me understand this problem
An observer in an inertial reference frame S sees lightning strike simultaneously at two points that are 870 nm apart. He measures that the location of the first lightning strike is given by the four coordinates x1 0 m, y1 0 m, z1 0 m, and t0 s. He measures that the location of the second lightning strike is given by the four coordinates X2 = 870 m, y2 = 0 m, z2 0...
Two time-like separated events in spacetime have coordinates in the lab frame S given by (ch, x) = (1,1) and (a) How fast must S' be moving so that events 1 and 2 happen at the same point in space (i.e, their x coordi- (b) If S' is moving at speed u = 0.9c, how far separated in time (equivalently the coordinate cr) are the two (c) How fast must S be moving so that events 1 and 2 are...
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