Bob and Cathy are in spaceships that pass by each other. Bob gives space and time B-coordinates and Cathy gives space and time C-coordinates E Suppose we change from C to B by multiplication by the Lorentz matrix P = а в where a? – B = 1. So for any event e, if E = [e]s are its B-coordinates and if E' = [e]c are its C-coordinates, then PE' = E. 1. Verify that a = 2/3/3 z 1.16, ß = v3/3 = 0.58 give a Lorentz matrix. For Bob in the B-coordinate system, how fast does Cathy's spaceship appear to be passing him?
Bob and Cathy are in spaceships that pass by each other. Bob gives space and time B-coordinates and Cathy gives space and time C-coordinates E Suppose we change from C to B by multiplication by the Lorentz matrix P = а в where a? – B = 1. So for any event e, if E = [e]s are its B-coordinates and if E' = [e]c are its C-coordinates, then PE' = E. 1. Verify that a = 2/3/3 z 1.16, ß = v3/3 = 0.58 give a Lorentz matrix. For Bob in the B-coordinate system, how fast does Cathy's spaceship appear to be passing him?
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