1. Where \ omega is the angular velocity of the rotating coordinate system . 2. This was from the point of view of the rotating coordinate system . 3. The non-orthogonal rotating coordinate system may be imagined to be rigidly attached to a rigid body. 4. This animation represents the motion of the drops of water with respect to a co-rotating coordinate system . 5. When a rotating coordinate system is used the centrifugal term and the coriolis term are added to the equation of motion. 6. The red arrows represent the centrifugal term of the equation of motion for motion with respect to a rotating coordinate system . 7. The green arrows represent the coriolis term of the equation of motion for motion with respect to a rotating coordinate system . 8. It is easy to calculate the trajectory of the small body in that rotating coordinate system , with the two fixed stars. 9. The two latter points are stable, which implies that objects can orbit around them in a rotating coordinate system tied to the two large bodies. 10. The rotated coordinate system ( x', y') makes an angle \ theta with the original coordinate system ( x, y ).
Mobile