γ1. The problem statement, all variables and given/known data Stan is at rest on the Earth while Mary is moving away from the Earth at a constant speed of 0.600c. Stan and Mary start their timers when Mary passes Stan (in other words, t = t' = x = x' = 0 at that instant). (a) When Mary has traveled a distance of 0.900 *108m according to Stan, what is the time according to Stan? (b) At the instant Stan reads the time calculated in part (a), what does Mary’s timer read? 2. Relevant equations Lorentz Transformation 3. The attempt at a solution (a) is simple. I got it correctly. t=x/V=0.5s I got (b) wrong. I plugged in the Lorentz Transformation: x=0 γ=1.25 V=0.600c t=0.5s t' =γ (t-Vx/c2) = 0.625 s. But the answer is 0.4s, which claims that x=0.900 *108m, not 0. However, at the instant Stan reads the time 0.5s from his clock, he and his clock are sitting on the earth, not 0.900 *108m away from earth. So I do not think that x=0.