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Moment equilibrium for the three force members will only be satisfied if_____________
  • a)
    Three forces are in different dimensions
  • b)
    The forces are in the same direction
  • c)
    The forces are concurrent
  • d)
    The forces are perpendicular
Correct answer is option 'C'. Can you explain this answer?
Verified Answer
Moment equilibrium for the three force members will only be satisfied ...
The moment equilibrium for the three force members is satisfies only when the three forces are concurrent. That is the forces form a parallel system. That is the net force on the three axis turns out to be zero. This will only happen if the forces are in the same plane.
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Most Upvoted Answer
Moment equilibrium for the three force members will only be satisfied ...
Moment equilibrium refers to the condition where the sum of the moments acting on an object is zero. In other words, the object is in rotational equilibrium. When analyzing the equilibrium of a three-force member, there are certain conditions that must be met for moment equilibrium to be satisfied.

Concurrent Forces:
For moment equilibrium to be satisfied, the three forces must be concurrent. This means that the lines of action of the three forces must intersect at a single point. If the forces are not concurrent, there will be a net moment acting on the object, and it will not be in rotational equilibrium.

Explanation:
When the three forces are concurrent, the moment arms for each force can be determined with respect to the point of concurrency. The moment arm is the perpendicular distance from the line of action of a force to the point of concurrency.

When the forces are concurrent, the sum of the moments can be calculated by multiplying each force by its respective moment arm and summing them together. Since the forces are concurrent, the moment arms will have a common point of intersection, making it possible to add the moments algebraically.

If the forces are not concurrent, the moment arms will have different points of intersection, and it will not be possible to add the moments algebraically. In this case, the sum of the moments will not be zero, and the object will not be in rotational equilibrium.

Conclusion:
In conclusion, for moment equilibrium to be satisfied in a three-force member, the forces must be concurrent. The lines of action of the three forces must intersect at a single point. If the forces are not concurrent, there will be a net moment acting on the object, and it will not be in rotational equilibrium.
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