On Earth, there is friction and air to slow vehicles down. There isn't any in space therefore they do not slow you down. As for gravity, it is much less in space. The amount of gravity depends on how close/far you are from a planet as to what the speed does, whether increase or decrease. This decrease in gravity allows a vehicle to move more freely,with the absence of friction and air to slow the vehicle. Thus space movement can be defined as how close the vehicle is to a planet, which will in turn affect the amount of gravity and either slow down or speed up the vehicle. The closer it is to a planet, the more gravity and the faster it will go. The further away it is, the less gravity and the slower it will move. But above all else, it could move indefinitely with the absence of air and friction to slow it down.
It depends where the space craft is. If it is in deep space far away from any large mass (like a planet, star, etc) then the answer is no. If it is close to a mass then the answer is yes. An equal and opposite force is required to balance the gravitational force to keep it moving in a straight line.
No force is needed to keep an object moving. An object with no forces on it keeps moving at a constant speed in a straight line. If there is any force acting on it to make it slow down, then you need just enough force to cancel the first one, in order to keep it moving.
No. Without friction or air resistance, no force is required to keep an object moving at a constant velocity. Also, by the way, just thought we should mention: In deep space, the ship has no weight.
none of the above Force centripetal = (mass * velocity^2) ÷ radius More mass , more force needed to keep object in the circle Object going faster, more force needed to keep object in the circle Larger radius, less force needed to keep object in the circle That is why mass and velocity are in the numerator ( multipliers) and Radius is in the denominator ( divider)
Uniform motion is what happens in the absence of any net force, so force isn't needed to maintain uniform motion. But in our everyday experience on Earth, we always need to supply force in order to keep something moving, only because there are always forces acting to stop it, and we have to counteract them. In the case of your 1,000-kg car, we'd have to know what forces are working against it ... wind, road friction, air resistance, wheel-bearing friction, etc. ... and then we'll know how much force we have to supply to cancel those out. Whatever the answer is, it'll be a continuous thing. The length of time will be irrelevant.
It depends where the space craft is. If it is in deep space far away from any large mass (like a planet, star, etc) then the answer is no. If it is close to a mass then the answer is yes. An equal and opposite force is required to balance the gravitational force to keep it moving in a straight line.
Force is never needed to keep an object moving unless there is an opposite force trying to slow the object.
No force is needed to keep an object moving. An object with no forces on it keeps moving at a constant speed in a straight line. If there is any force acting on it to make it slow down, then you need just enough force to cancel the first one, in order to keep it moving.
The best, purest answer is: Because no force at all is required to keep a moving object moving.
No force is needed to keep an object moving. An object with no forces on it keeps moving at a constant speed in a straight line. If there is any force acting on it to make it slow down, then you need just enough force to cancel the first one, in order to keep it moving.
The tension in the string provides the centripetal force needed to keep the stopper moving in a circle. This tension pulls the stopper towards the center of the circle, maintaining the circular motion.
The gravitational force between Earth and the Sun provides the centripetal force needed to keep Earth in orbit. This force keeps Earth moving in a circular path around the Sun.
In the vacuum of frictionless space, no force is needed to keep the ball moving. According to Newton's First Law of Motion, an object in motion will stay in motion unless acted upon by an external force. Therefore, once the ball is launched into frictionless space, it will continue moving indefinitely.
The centripetal force is the force needed to keep an object in circular motion. This force is directed towards the center of the circular path and is responsible for continuously changing the direction of the object's velocity. It depends on the mass of the object, the speed at which it is moving, and the radius of the circular path.
No. It takes a force to put something in motion, and it takes force to stop it. To keep it moving requires zero force. If there is no opposing friction force, it will continue moving forever. If you can significantly reduce the friction, a small force can keep an object moving - just enough to counteract the force of friction.No. It takes a force to put something in motion, and it takes force to stop it. To keep it moving requires zero force. If there is no opposing friction force, it will continue moving forever. If you can significantly reduce the friction, a small force can keep an object moving - just enough to counteract the force of friction.No. It takes a force to put something in motion, and it takes force to stop it. To keep it moving requires zero force. If there is no opposing friction force, it will continue moving forever. If you can significantly reduce the friction, a small force can keep an object moving - just enough to counteract the force of friction.No. It takes a force to put something in motion, and it takes force to stop it. To keep it moving requires zero force. If there is no opposing friction force, it will continue moving forever. If you can significantly reduce the friction, a small force can keep an object moving - just enough to counteract the force of friction.
The force that keeps objects moving in a circle is known as the centripetal force, which acts towards the center. The velocity of the object moving in a circle will be tangential to the circle.
An object which is moving doesn't need a force to keep it moving.