1. Angular speed (ω): This is how fast the object is rotating, measured in radians per second (rad/s). A higher angular speed means the object is rotating faster, and therefore its points are moving faster as well.

2. Distance from the axis of rotation (r): This is the distance between a point on the object and the axis around which it's rotating. Points further away from the axis have to travel a larger distance in the same amount of time, so they have a higher linear speed.

The relationship between linear speed (v), angular speed (ω), and distance from the axis of rotation (r) is given by:

v = ωr

This means:

* Linear speed is directly proportional to angular speed: If the angular speed doubles, the linear speed also doubles.

* Linear speed is directly proportional to the distance from the axis of rotation: If you move a point twice as far from the axis, its linear speed will also double.

Example:

Imagine a merry-go-round. A child sitting at the edge of the merry-go-round will have a higher linear speed than a child sitting closer to the center, even though they both have the same angular speed. This is because the child at the edge is further from the axis of rotation.