For circular motion to occur, there must be a centripetal force( a force that is always directed towards the centre of the circle).
The centripetal force is defined as F = mv2/r
Where F is the centripetal force, m is the mass of the orbiting body, v is the velocity of the body, and r is the distance to the centre of the circle.
If you whirl a conker above your head, the centripetal force is provided by the tension of the string. For a planet orbiting the sun, the centripetal force is provided by gravity.
If there's a body moving in a circle with constant speed, and you come along and do work on it, then either its speed will change, or it will depart from the circle, or both. The force that's keeping it on the circular path is not doing any work on it.
A centripetal force - that is, a force that accelerates the body towards the center of the circle.
The centripetal force is equal to the gravitational force when a particular body is in a circle. For a body that is in an orbit, the gravitational force is equivalent to the centripetal force.
muscles
In physics work is dome when a force acts on a body and the body moves in the direction of the force.
The heart is the primary force that moves blood through the body. As the heart contracts and releases the blood is then pumped through the vessels that travel to all areas of the body.
velocity
a force, which is the sum total of the two unbalanced forces, acts on the body and the body moves in the direction of the force.
A body in a circular orbit around the earth or sun is moving. There is a gravitational force attracting it towards the central body, but gravity does no work on it. Since the orbit is circular, the object never moves toward the central body, so the force of gravity never moves it through a distance in the direction of the force.
A body will move in circular motion if there is a force to accelerate it towards the center.
The answer depends on the force applied to the bodies.
Zero. This is because when a body when around in a circle, a centripetal force acts on the particle to keep it at that fixed distance from the centre. At each point, the force and the displacement are perpendicular to each other. Hence no work is done. The answer is NOT Zero! A Force is required in the direction of motion around the circle. At every point (an infinite number of them) there must be a Force PERPENDICULAR to the Centrifugal and Centripetal Forces or the object would not move. Therefore the amount of work done is the product of that FORCE times the circumference of the circular path, if only considering one revolution.