Let's assume the object is falling down (this is only one case of free fall). Its speed increases, therefore, its kinetic energy increases. However, to compensate, the object loses energy of position - potential energy. The sum of the two, kinetic energy + potential energy, remains constant, as long as no other forces (other than gravity) act on the object.
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In free fall, gravitational potential energy is converted to kinetic energy as an object falls. This transfer of energy occurs such that the total mechanical energy (kinetic + potential) of the object remains constant in the absence of non-conservative forces like air resistance. Therefore, the object's total energy (kinetic + potential) is conserved during free fall.
Yes, an object in free fall can have a constant momentum if no external forces are acting on it. In free fall, the only force acting on the object is gravity, which causes a constant acceleration. As long as no external forces are present, the momentum of the object will remain constant.
During free-fall, potential energy is converted into kinetic energy as an object falls due to gravity. This conversion process is an example of energy conservation, where the total mechanical energy (potential energy + kinetic energy) of the object remains constant throughout the fall in the absence of external forces like air resistance.
In free fall, the object converts its potential energy at height h into kinetic energy as it falls. The conservation of energy principle states that the total energy (sum of potential and kinetic energy) of the object remains constant if we ignore factors like air resistance. Therefore, as the object falls from height h to the ground, its potential energy decreases while its kinetic energy increases, with the total mechanical energy remaining constant throughout the fall.
When air resistance equals weight, the net force on the object becomes zero, resulting in a constant velocity known as the terminal velocity. In the case of free fall, the object will continue to fall at this terminal velocity as long as the forces remain balanced.
The mechanical energy of the ball is conserved as it falls freely in a vacuum, meaning the sum of its potential and kinetic energy remains constant. Additionally, the total momentum of the ball is conserved during its free fall.