But is the speed the gap opens between them 1.2 the speed of light. If they were converging I guess the closing speed would be, so does the same rule apply if they are going in opposite directions. I don't know if the original question is a trick question.
In more technical language than you may care for in 'Newtonian Mechanics' the frames of references have Galilean Transformations. This means you can add up the 'relative motions' to be whatever you want.
Special Relativity uses something called Lorentz transformations (which was actually around before SR as we know it today, it's just that it was a slight puzzle) where the speed of light cannot be exceeded. Consequences are that a reference frame for different observers may be completely different.
The confusion really arises because the Newtonian is an approximation to SR for low speeds.
The term that mucks it up is called the Lorentz factor. The terms for the two do look not totally dissimilar for the two types of transformations (there are many variants). Instead of x' = x -vt you end up with a γ term in front x' = γ(x-vt) and for time things are a bit more complicated, but not much. The idea being that between the two objects under Galilean transformations the distance/displacement will be different by vt i.e. speed x time = a distance if you're wondering where it comes from. In other words what you'd 'expect'.
And the reasoning for mentioning the names is that you may find it instructive to look them up and find out more.