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The negative of the work done by the con...

The negative of the work done by the conserative internal forces on a system equals the change iln

A

total energy

B

kinetic energy

C

potential energy

D

none of these

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To solve the question "The negative of the work done by the conservative internal forces on a system equals the change in...", we will analyze the relationship between work done by conservative forces and potential energy. ### Step-by-Step Solution: 1. **Understanding Work Done by Conservative Forces**: - Conservative forces, such as gravitational force, are forces for which the work done is independent of the path taken and depends only on the initial and final positions. - The work done by a conservative force can be expressed as the change in potential energy associated with that force. 2. **Defining Work Done**: - When a conservative internal force does work on a system, it can either add energy to the system or take energy away from it. - If we lift an object against gravity, we are doing work on the object, which increases its potential energy. 3. **Relating Work Done to Energy Change**: - The work done \( W \) by a conservative force is related to the change in potential energy \( \Delta U \) of the system: \[ W = -\Delta U \] - Here, \( \Delta U \) is the change in potential energy, which is defined as the final potential energy minus the initial potential energy. 4. **Interpreting the Negative Sign**: - The negative sign indicates that when work is done against the conservative force (like lifting an object), the potential energy of the system increases. - Thus, the negative of the work done by the conservative internal forces is equal to the increase in potential energy. 5. **Conclusion**: - Therefore, the negative of the work done by the conservative internal forces on a system equals the change in potential energy. - The final answer is: \[ \text{The negative of the work done by the conservative internal forces equals the change in potential energy.} \] ### Final Answer: The negative of the work done by the conservative internal forces on a system equals the change in potential energy. ---
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Work done by the conservative force on a system is equal to :

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S_(1): If the internal forces within a system are conservative, then the work done by the external forces on the system is equal to the change in mechanical energy of the system. S_(2): The potential energy of a particle moving along x- axis in a conservative force field is U=2x^(2)-5x+1 is S.I. units. No other forces are acting on it. It has a stable equalibrium position at one point on x- axis. S_(3) : Internal forces can perform net work on a rigid body. S_(4) : Internal forces can perform net work on a non - rigid body.

Internal forces can change

Internal forces can change

if work is done by the system then W is

Work done by a spring force is

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