more general lorentz transformations 15 pts we normally assume that the origins of two inertial frames coincide at t-t'-0 this way we find lorentz' transformations: suppose instead that when t = t, the origin of s' (which, in s. is moving to the right as usual along the col n mon 1: t, axis with speed u) has abscissa x x (neglect y and z) and the s' clock at the origin of s' reads 0 at this moment. (a) how do the lorentz transformations from s to s' need to be modified? do not rederive you don't need any fancy or long math. try introducing an auxiliary frame of reference that reduces this problem to the usual case (b) what about from s' to s? the same advice as in (a) applies.] c) write these in matrix form