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Newton's second Law states that when a resultant force acts on an object with constant mass, the object will accelerate and move in the direction of the resultant force. The product of the mass and the acceleration of the object is equal to the resultant force. The direction of the acceleration has the same direction as the resultant force. If the force stated in this question is always greater than the opposing force (i.e. friction, air resistance...) the body will continue to accelerate and its velocity will increase.
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Do two co-orbiting bodies have equal velocities?
Not necessarily. Two bodies co-orbiting can have different velocities depending on their mass and distance from the central body. The velocities of the bodies would be determined by the balance between gravitational force and centripetal force.
Why the velocities of falling bodies are not proportional to their weights?
Why the velocities of falling bodies are not proportional to their weights?
What is orbital velocities of celestial bodies?
Orbital velocities of celestial bodies are the speeds at which they move around a central object, like a star or planet. These velocities are determined by the gravitational force between the objects and are necessary for maintaining stable orbits. The orbital velocity of a celestial body depends on its distance from the central object and the mass of the central object.
The law of applied for states that bodies change in mass and proportional to the amount of force applied to it true or false?
The law of applied for states that bodies change in mass and proportional to the amount of force applied to it is false.
What does the magnitude of the gravitational force between two bodies depend on?
The magnitude of the gravitational force between two bodies depends on the mass of the bodies and the distance between them. The larger the mass of the bodies, the greater the gravitational force, and the closer the bodies are, the stronger the gravitational force.
What is the discontinuity layer?
In geology, a subterranean interface at which seismic velocities change.
What does conserving momentum mean?
It mean that when two bodies collide in an closed or isolated environment(where there is no external agent) there is no net change in the products on thier masses and thier velocity before and after collision.It describes the fact that when two bodies collide in an isolated or closed system(where there is not physical agent)there is no net change in the product of thier masses and their velocities before and after collisions.
What kind of force is exerted on heavenly bodies?
gravitational force is exerted on heavenly bodies
Are Terminal velocities balanced or unbalanced?
Terminal velocities are balanced forces. At terminal velocity, the upward force of air resistance acting on an object falling through the air is equal in magnitude to the downward force of gravity, resulting in an equilibrium where the object falls at a constant speed.
Why is more force needed to change the motion of a heavy and fast moving object compared to a light weight and slow moving obect?
More force is needed to change the motion of a heavy and fast-moving object because of its momentum, which is the product of its mass and velocity. The momentum of an object indicates the amount of force required to change its motion, so heavier objects with higher velocities require more force to change their direction or speed compared to lighter objects moving at slower speeds.
What are the key considerations in solving the gravitational two-body problem?
The key considerations in solving the gravitational two-body problem include understanding the masses of the two bodies, their initial positions and velocities, and the gravitational force between them. Additionally, factors such as conservation of energy and angular momentum play a crucial role in determining the motion of the two bodies in space.
What is the separation of the two bodies with initial velocity 10 ms after 2s?
That's going to depend on the directions of each of the two initial velocities. It's also going to depend on who measured the initial velocities, where he was standing, how he was moving, and with respect to what else, etc.
