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10 Nov 2019
Working to the solution showing steps is greatly appreciated.:)
Consider two different inertial frames of reference S and S' in classical mechanics the coordinates (x, y, z, t) and (x', y', z', t') of a point E in the two frames are related by the standard Galileo transformation x' = x - vt. y' = y, z'=z, t'=t(in a general vectorial form they can be written as r rightarrow = r rightarrow t, t' = t). Consider a particle moving at speed V along the x - axis in S What is its speed V' in S'?
Working to the solution showing steps is greatly appreciated.:)
Consider two different inertial frames of reference S and S' in classical mechanics the coordinates (x, y, z, t) and (x', y', z', t') of a point E in the two frames are related by the standard Galileo transformation x' = x - vt. y' = y, z'=z, t'=t(in a general vectorial form they can be written as r rightarrow = r rightarrow t, t' = t). Consider a particle moving at speed V along the x - axis in S What is its speed V' in S'?