Einstein relativity between 2 coordinates systems

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Homework Help Overview

The discussion revolves around the application of Einstein's relativity, specifically focusing on transformations between two coordinate systems. Participants are examining the speed of translation required for two events to coincide in a different reference frame.

Discussion Character

  • Conceptual clarification, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • Participants discuss the calculation of speed using the Lorentz transformation and question whether the standard or inverse transformation should be applied. There is uncertainty regarding the expected result and how to achieve it.

Discussion Status

The conversation is ongoing, with participants exploring different interpretations of the transformation process. Some guidance has been provided regarding the need for the inverse transformation, but no consensus has been reached on the correct approach or solution.

Contextual Notes

Participants are working with specific coordinate events and have noted discrepancies in expected results. There is an emphasis on understanding the correct application of transformations in the context of the problem.

Atabold
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Homework Statement
Two coordinate events (24 s, 12 m) and (35 s, 25 m) occur on the x' axis of the system S'. At what speed must S' translate in order for the two events occur at the same point for S?
What is the x coordinate of this point?
Relevant Equations
V' = ( x'f — x'i ) / ( t'f — t'i )
I calculated the speed using the information provided through the above equation and finding V' = 1.2 m/s.

However, the first solution must be -1,2 m/s. I don't know how to reach it, any suggestion?
 
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Atabold said:
Homework Statement: Two coordinate events (24 s, 12 m) and (35 s, 25 m) occur on the x' axis of the system S'. At what speed must S' translate in order for the two events occur at the same point for S?
What is the x coordinate of this point?
Relevant Equations: V' = ( x'f — x'i ) / ( t'f — t'i )

I calculated the speed using the information provided through the above equation and finding V' = 1.2 m/s.

However, the first solution must be -1,2 m/s. I don't know how to reach it, any suggestion?
Are you doing the standard, conventional transformation or the inverse? Which should it be?
 
PeroK said:
Are you doing the standard, conventional transformation or the inverse? Which should it be?
I have done the Lorentz transformation
 
Atabold said:
I have done the Lorentz transformation
The usual convention for the LT is to transform from the unprimed frame to the primed frame. You need the inverse transformation here, as you have data in the primed frame.
 
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