The lowest center of gravity of all possible states of a rectangular block is considered as……………a.Metastableb.Neutralc.Unstabled.Stable
Question
The lowest center of gravity of all possible states of a rectangular block is considered as……………
- a. Metastable
- b. Neutral
- c. Unstable
- d. Stable
Solution
To determine the correct answer regarding the center of gravity of a rectangular block, let's analyze each option:
-
Metastable: This state is often associated with a system that can remain in a local minimum of energy but may transition to a more stable state with a small perturbation.
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Neutral: A neutral equilibrium means that any small displacement of the object does not result in a restoring force to return it to its original position.
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Unstable: An unstable equilibrium indicates that a slight disturbance will lead the system to move away from its equilibrium position.
-
Stable: In stable equilibrium, if the object is displaced slightly, it will return to its original position due to the restoring forces acting on it.
Conclusion
In the case of a rectangular block, the lowest center of gravity corresponds to a stable equilibrium. Thus, the correct answer is:
d. Stable
The rationale behind this choice is based on the fact that the center of gravity determines the stability of the block's position; a lower center of gravity generally implies a more stable configuration against tipping or rolling.
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