This is a somewhat tricky question. Our universe is constantly expanding. Ignoring small gravitational effects, if we are centered at a galaxy and look around us, every other galaxy should be moving away from us. Nevertheless, there is no central point in our expansion. Imagine dots on a balloon; as we blow the balloon, all points distance themselves from the others, with no point being central. The speed of this "expansion" is given by Hubble's law: u=H*d where u is the speed with which a galaxy is moving away from us, d is our distance to that galaxy and H a univeral constant, Hubble's constant. This helps us with the first question; A will see B recede with an equal speed from it, 0,63c. We have from the geometry of the situation that [tex] d_{AB} + d_{BC} =d_{AC}[/tex]. [tex] u_{AC} =H* d_{AC}[/tex] also holds. Now, substituting in our distance equation and using Hubble's law, we get that[tex]u_{AC}=u_{AB}+u_{BC}=1.26c[/tex]. Thus, A will see galaxy C receding at a speed of 1.26c. This is not against the theory of relativity, but it is a very mathematical point; do not worry about your speed being higher than the speed of light!
