I would not call it a "stupid" question; it is just a common misunderstanding of the principles of the theory of relativity.
When dealing with relativistic velocities (velocities close to the speed of light), one cannot simply add velocities together as one can in Galilean relativity.
For example (all speeds measured with respect to the ground unless otherwise stated),
If you are in a car moving at 70 mph in one direction and you throw a ball in the opposite direction of motion at 40 mph, then to you in the car, the ball looks like it is traveling at 110 mph away from you.
Now if instead of 10 mph, you were traveling at 70% of the speed of light and you threw the ball at 40% of the speed of light...to you in the car, the ball would NOT look to be going faster than light....it would still be going some percentage slower than c.
No matter the reference point, nothing with mass can ever travel at, or faster than, the speed of light.
Take another example,
There are three planets lined up...we will call the middle planet "Earth" for convenience, and the other two planets, "A" and "B".
If planet "A" is moving away from Earth at 60% of the speed of light in one direction and planet "B" was moving away from Earth at 60% of the speed of light in the other direction, neither planet as seen from Earth is exceeding the speed of light, that is plain to see. But what is not so plain to see is that any observer on either planet "A" or "B" looking at the other two planets would still not see the others moving faster than light either.
To add relativistic speeds,
u’ = (v- u) / (1 – uv/c^2)
Where u, v, u’, and v’ are velocities as measured from different reference frames of the two objects and c is the speed of light in a vacuum.
In order to solve these questions, you need to decide just what frame of reference you want to use and what you want to call it since there are no “absolute” speeds or positions in the universe; it is all relative to the observer.
http://math.ucr.edu/home/baez/physics/Relativity/SR/velocity.htm