Linear Velocity ($v$): The rate of change of linear position, depends on radius. | Angular Velocity ($\omega$): The rate of change of angular position, uniform in a rigid system.

Linear Acceleration ($a$): The rate of change of linear velocity, depends on radius. | Angular Acceleration ($\alpha$): The rate of change of angular velocity, uniform in a rigid system.

Angular Velocity: Rate at which an object rotates (rad/s), constant for all points on a rigid rotating object. Tangential Velocity: Linear speed of a point on a rotating object (m/s), depends on the radius.

Angular Acceleration: Rate at which angular velocity changes (rad/s²), constant for all points on a rigid rotating object. Tangential Acceleration: Linear acceleration of a point on a rotating object (m/s²), depends on the radius.

It causes the disk to experience angular acceleration and thus rotate with increasing angular velocity.

The linear velocity of the point increases.

The angular velocity of the object changes over time.

It causes the object to experience angular acceleration.

The tangential acceleration increases proportionally, given a constant radius.

Increasing angular velocity increases the linear velocity of a point on a rotating object, according to the relationship $v = r\omega$.

Increasing angular acceleration increases the tangential acceleration of a point on a rotating object, according to the relationship $a_T = r\alpha$.

Increasing the radius increases the linear velocity of a point on a rotating object, given a constant angular velocity, according to the relationship $v = r\omega$.

Applying a torque to a rigid object causes it to experience angular acceleration.

A net force applied to the center of mass of an object causes linear acceleration.