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Given four forces

i. Gravitational

ii. Electrostatic

iii. Magnetic

iv. Frictional

Which of these are non-conservative?


1. All
2. Only Electrostatic
3. Only magnetic
4. Both Magnetic and Frictional

1 Answer

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Best answer
Correct Answer - Option 4 : Both Magnetic and Frictional

CONCEPT:

Mechanical Energy: 

  • The sum of potential energy and kinetic energy is called mechanical energy.

Conservative Force: 

  • The force under whose influence the mechanical energy remains conserved is called conservative force.

Example: - Gravitational force is a conservative force. An object at height h of mass m is falling under the influence of gravity. Its potential energy at this height  is given as 

P = m × g × h 

Where g is the acceleration due to gravity. 

  • At any point at height x during its motion, the sum of potential energy and kinetic energy will remain the same and equal to h.

\(mgh = mgx + \frac{1}{2}mv^2\)

  • Conservative Force is path-independent. The gain in potential energy depends upon the initial and final position and not upon the path taken.
  • Work done is equal to the change in potential energy of the system. 
  • Non-Conservative Force: The force under whose influence the mechanical energy does not remain conserved, and some energy is lost in form of heat or sound are called non - conservative forces.
  • Frictional force, viscous force, air resistance are some of the examples of non-conservative forces. 

EXPLANATION:

Conservative Forces examples

  • Apart from gravitational force, the electrostatic force is also conservative. 
  • Electrostatic potential energy for two charges at distance r is given as

\(E = \frac{k q Q}{r}\)

  • q and Q are charges, and r is the distance between them. 
  • The change in energy here also depends upon the change in position but does not depend upon the path taken. 

Non-conservative forces

  • The non - conservative forces include frictional force, normal force, etc. 
  • As stated above, energy is lost in form of heat. 
  • Frictional force opposes the motion. In the resistance to opposing the motion, mechanical energy is lost. 
  • The same is the case with viscous forces. 
  • Magnetic force is also nonconservative as in some cases it depends upon the position. 
  • The magnetic force is perpendicular to the motion of charged particles, so the work done is always zero. 

CONCLUSION:

  • Both Magnetic and Frictional forces are nonconservative. 

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