There is no outward force of rotational motion. It is a force that is applied inward, towards the center of the circle that the object is traveling around. This is called centripetal force.
The perceived outward force, also known as centrifugal force, is actually a reaction force to the inward centripetal force, and is a consequence of Newton's third law of motion - "To every force, there is an equal and opposite reaction force."
The cause of rotational motion is a force towards a fixed point called centre of curvature. The outcome of rotational motion is the tendency of the rotating body to move radially- (eg) outward shifting of objects in a car as it takes a curved path.
The rotational analog of force in linear motion is "Torque".
Two forces associated with rotational motion are centripetal force and centrifugal force.
Centrifugal force and centripetal force are associated with rotational motion. Centrifugal force draws a rotating body away from the center of rotation. Centripetal force is usually the cause of circular motion. Answer2: The curl force is associated with rotational motion, F =cDelxP = 1RxP cp/r sin(P) = 1RxP ma sin(P). Rotational motion is a vector and the rotational force is a vector, 1RxP.
Centrifugal motion is an outward force on a body rotating about an axis. It is the opposite of centripetal force.
YES
it's centrifugal force..
Not exactly,torque is the force that affects rotational motion; the greater the torque, the greater the change in rotational motion. It is always specified with regard to the axis of rotation.
Linear motion occurs when a force acts through the center of gravity of a body. Rotational motion arises due to a force applied anywhere else on the body.
Pulleys are used to change the direction of an applied force, transmit rotational motion, or realize a mechanical advantage in either a linear or rotational system of motion.
That's 'centrifugal' force.
The question is based on the false assumption that imparting a rotational motion on an object is not making it move.Applying the force which is not aimed directly at the centre of mass imparts a rotational as well as a translational motion. Why should this be considered any less than only rotational or only translational motion?