Right!exmarine said:Ok, I get it. I have to use the SRT addition of velocities.
Lorentz Transforms are mathematical equations that describe how space and time coordinates change from one frame of reference to another. They are a fundamental part of Einstein's theory of Special Relativity.
Inverting Lorentz Transforms allows us to go from one frame of reference to another, and then back again. This is important because it allows us to compare measurements from different frames of reference and understand how they relate to each other.
An inverse Lorentz Transform is performed by taking the inverse of the matrix that represents the original Lorentz Transform. This involves taking the transpose of the matrix and then dividing each element by the determinant of the original matrix.
Lorentz Transforms are used in many areas of modern physics, including particle physics, cosmology, and GPS technology. They are also important in understanding the behavior of objects traveling at high speeds, such as space shuttles and satellites.
Lorentz Transforms are only accurate for objects moving at constant speeds in a straight line. They do not account for acceleration or curved paths, and therefore cannot be used for objects in non-inertial reference frames. Additionally, Lorentz Transforms only apply to objects moving in a vacuum, and do not take into account the effects of external forces such as gravity.