3. With the aid of a fully labelled sketch, derive Lorentz coordinates transformation of equations by considering an event occurring on the moving frame of reference S' along the x-axis and observed by two observers, one in the moving frame and the other in the rest frame of reference S. S' is moving with a uniform translational velocity v with respect to stationary frame S. That is x' = y(x - vt) ; y' = y; z' = z and t' = y(t - x) Hence derive the Lorentz velocity transformation for us.
3. With the aid of a fully labelled sketch, derive Lorentz coordinates transformation of equations by considering an event occurring on the moving frame of reference S' along the x-axis and observed by two observers, one in the moving frame and the other in the rest frame of reference S. S' is moving with a uniform translational velocity v with respect to stationary frame S. That is x' = y(x - vt) ; y' = y; z' = z and t' = y(t - x) Hence derive the Lorentz velocity transformation for us.
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Transcribed Image Text:3. With the aid of a fully labelled sketch, derive Lorentz coordinates transformation
of equations by considering an event occurring on the moving frame of reference
S' along the x-axis and observed by two observers, one in the moving frame and
the other in the rest frame of reference S. S' is moving with a uniform
translational velocity v with respect to stationary frame S. That is
x' = y(x - vt) ; y' = y; z' = z and t' = y(t - x)
Hence derive the Lorentz velocity transformation for us.
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