Because in conservative field the total energy is conserved therefore the work is zero
Yes, the work done by a gravitational field is independent of the path followed by an object. This is because gravity is a conservative force, meaning the work done only depends on the initial and final positions of the object and not on the path taken between the two points.
The work done by a conservative force is independent of the path taken and only depends on the initial and final positions of an object.
No, the work done on an object by a conservative force does not depend on the path taken by the object.
Yes, the gravitational field is conservative. This means that the work done by gravity on an object moving between two points is independent of the path taken, only depending on the initial and final positions. This conservation of energy is a fundamental principle in physics.
Yes, work done by a conservative force is path independent. The work only depends on the initial and final positions of the object and not on the specific path taken between them. This is a key property of conservative forces.
Yes, the magnetic field is a non-conservative field. This means that the work done by a magnetic field on a charged particle moving in a closed path is generally not zero, unlike a conservative field where work done in a closed path is zero.
it is not a conservative feild....it is a non conservative feild
Yes, the work done by a gravitational field is independent of the path followed by an object. This is because gravity is a conservative force, meaning the work done only depends on the initial and final positions of the object and not on the path taken between the two points.
The work done by a conservative force is independent of the path taken and only depends on the initial and final positions of an object.
No, the work done on an object by a conservative force does not depend on the path taken by the object.
Yes, the gravitational field is conservative. This means that the work done by gravity on an object moving between two points is independent of the path taken, only depending on the initial and final positions. This conservation of energy is a fundamental principle in physics.
Yes, work done by a conservative force is path independent. The work only depends on the initial and final positions of the object and not on the specific path taken between them. This is a key property of conservative forces.
Yes, Coulomb's law is an example of a conservative force. A conservative force is one in which the energy required to move a particle (subject to this force) from one point in space to another is independent of the path taken.
Central force fields are conservative because the force depends only on the distance between the object and the source of the force, regardless of the path taken by the object. This results in the work done by the force being independent of the path taken, leading to a conservative force field. This property allows for the definition of a potential energy associated with the system.
The formula for the work done by an electric field on a charged particle is given by W qEd, where W represents the work done, q is the charge of the particle, E is the electric field strength, and d is the distance the particle moves in the field.
A conservative force field is a field in which total energy is conserved. More formally, in a conservative field, the work done in moving between two points in the field depends only on the location of these two points and not the path taken between them. The work done in going from one point to another is equal and opposite to the work done in taking the journey in reverse.A good way to understand the difference between conservative and non-conservative forces is to imagine a simple pendulum, on Earth (i.e. in a gravitational field) swinging back and forth. In the absence of any external forces other than gravity, the pendulum's total energy would be conserved and it would keep swinging with the same amplitude forever. All the kinetic energy it loses in rising up against gravity is gained back as it swings back down again; the work done on the return journey is equal and opposite.However, for a real pendulum, this is not the case since it is also subject to non-conservative forces such as friction between the pendulum and its pivot. Such a force does not conserve total energy as the kinetic energy it loses due to friction when swinging one way is not gained back as it makes the return journey. Instead, it loses more kinetic energy and the friction force dissipates energy from the pendulum to its surroundings, causing the size of the swings to decrease over time.
The work done by an electric field on a charged particle as it moves through a given distance is equal to the product of the electric field strength, the charge of the particle, and the distance it moves in the direction of the field. This work done is measured in joules.