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According to the principle of virtual work, If the system of rigid bodies is in equilibrium under the action of a set of forces, then the work done by those forces during a small virtual displacement of the system must be equal to
1. Infinite
2. Zero
3. Unity
4. A non-zero constant
5. always changing

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Correct Answer - Option 2 : Zero

Explanation:

Principle of virtual work

Case-1: For deformable or elastic bodies

  • The total virtual work done is equal to zero.
  • We + Wi = 0
  • Where, We = External virtual work done and Wi = Internal virtual work done
  • The internal virtual work done (Wi) by internal resistance (such as stress) is negative, hence \(\left| {{W_e}} \right| = \left| {{W_i}} \right|\)

Case-1: For rigid bodies

  • In rigid bodies, there is no internal deformation. Hence, the internal virtual work done is always zero. Therefore external virtual work done is also zero.

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