## What are conservative and nonconservative forces with example?

A conservative force is a force with the property that the total work done in moving a particle between two points is independent of the path taken. Gravitational force is an example of a conservative force, while frictional force is an example of a non-conservative force.

## What are conservative and nonconservative forces give examples Class 11?

Conservative forces are those for which work done depends only on initial and final points. Example- Gravitational force, Electrostatic force. Non-Conservative forces are those where the work done or the kinetic energy did depend on other factors such as the velocity or the particular path taken by the object.

**What are non-conservative forces give two examples?**

The force is independent of the path. The force depends on the path. Gravitational Force, Spring Force, and Electrostatic force between two electric charges are examples of conservative force. Friction, Air resistance, and Tension in the cord are examples of non-conservative force.

### What is conservative and non-conservative field?

Originally Answered: What is the difference between conservative and non-conservative field ? In a conservative field, when you leave a location and return to that location, nothing has changed (except the time). In a non-conservative field, typically energy is used to transverse — it takes energy to move about.

### What are conservative forces give examples?

A conservative force exists when the work done by that force on an object is independent of the object’s path. Instead, the work done by a conservative force depends only on the end points of the motion. An example of a conservative force is gravity.

**What are examples of non-conservative forces?**

If the work done by a force depends not only on initial and final positions, but also on the path between them, the force is called a non-conservative force. Example: Friction force,Tension, normal force, and force applied by a person.

## What is the example of non-conservative forces?

## What is non-conservative force give example?

Nonconservative Forces and Friction A nonconservative force is one for which work depends on the path taken. Friction is a good example of a nonconservative force. As illustrated in Figure 1, work done against friction depends on the length of the path between the starting and ending points.

**What is conservative force give example?**

### What is conservative field give example?

Fundamental forces like gravity and the electric force are conservative, and the quintessential example of a non-conservative force is friction. This has an interesting consequence based on our discussion above: If a force is conservative, it must be the gradient of some function. F = ∇ U \textbf{F} = \nabla U F=∇U.

### Is conservative force constant?

**Which is an example of a non-conservative force?**

Unlike conservative force, a non-conservative force is one in which the work done depends on the path taken in going from initial to final positions. It does not follow the law of conservation of energy. There is energy loss, mostly as heat, as the path progresses.

## How are non-conservative forces related to potential energy?

Before leaving this section, we note that non-conservative forces do not have potential energy associated with them because the energy is lost to the system and can’t be turned into useful work later. So there is always a conservative force associated with every potential energy.

## Is the work done by the conservative force zero?

Work done by the conservative force in a closed path is zero. In figure one we know work done by the conservative force in a closed path is zero. The above equation shows that work done to move a particle from point A to B through path 1 and 2 as shown in figure 2 will take the same amount of work done.

**Is the work done by a conservative force independent of the path?**

The work done by a conservative force is independent of the path; in other words, the work done by a conservative force is the same for any path connecting two points: W AB,path-1 = ∫ AB,path-1 →F cons⋅d→r = W AB,path-2 = ∫ AB,path-2 →F cons ⋅d→r.