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If B is the centre of buoyancy, G is the centre of Gravity and M is the metacentre of a floating body, the body will be in stable equilibrium if-
- a)MG = 0
- b)M is below G
- c)BG = 0
- d)M is above G
Correct answer is option 'D'. Can you explain this answer?
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If B is the centre of buoyancy, G is the centre of Gravity and M is t...
If M lies above G, then it is in stable equilibrium; if M lies below Gm, then unstable equilibrium If M coincides with G, then neutral.
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If B is the centre of buoyancy, G is the centre of Gravity and M is t...
Explanation:
Stable equilibrium of a floating body depends on the relative positions of the centre of buoyancy (B), the centre of gravity (G), and the metacentre (M).
- Centre of Buoyancy (B): It is the point on the body through which the buoyant force acts vertically upwards.
- Centre of Gravity (G): It is the point on the body through which the weight of the body acts vertically downwards.
- Metacentre (M): It is the point of intersection of the vertical line passing through the original centre of buoyancy (B) and the new centre of buoyancy (B') when the body is tilted slightly.
If the metacentre (M) is above the centre of gravity (G), the body will be in stable equilibrium. This is because the body will tend to return to its original position when it is tilted slightly.
On the other hand, if the metacentre (M) is below the centre of gravity (G), the body will be in unstable equilibrium. This is because the body will tend to capsize when it is tilted slightly.
Therefore, option D - M is above G - is the correct answer.
Stable equilibrium of a floating body depends on the relative positions of the centre of buoyancy (B), the centre of gravity (G), and the metacentre (M).
- Centre of Buoyancy (B): It is the point on the body through which the buoyant force acts vertically upwards.
- Centre of Gravity (G): It is the point on the body through which the weight of the body acts vertically downwards.
- Metacentre (M): It is the point of intersection of the vertical line passing through the original centre of buoyancy (B) and the new centre of buoyancy (B') when the body is tilted slightly.
If the metacentre (M) is above the centre of gravity (G), the body will be in stable equilibrium. This is because the body will tend to return to its original position when it is tilted slightly.
On the other hand, if the metacentre (M) is below the centre of gravity (G), the body will be in unstable equilibrium. This is because the body will tend to capsize when it is tilted slightly.
Therefore, option D - M is above G - is the correct answer.
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If B is the centre of buoyancy, G is the centre of Gravity and M is the metacentre of a floating body, the body will be in stable equilibrium if-a)MG = 0b)M is below Gc)BG = 0d)M is above GCorrect answer is option 'D'. Can you explain this answer?
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If B is the centre of buoyancy, G is the centre of Gravity and M is the metacentre of a floating body, the body will be in stable equilibrium if-a)MG = 0b)M is below Gc)BG = 0d)M is above GCorrect answer is option 'D'. Can you explain this answer? for SSC 2024 is part of SSC preparation. The Question and answers have been prepared according to the SSC exam syllabus. Information about If B is the centre of buoyancy, G is the centre of Gravity and M is the metacentre of a floating body, the body will be in stable equilibrium if-a)MG = 0b)M is below Gc)BG = 0d)M is above GCorrect answer is option 'D'. Can you explain this answer? covers all topics & solutions for SSC 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for If B is the centre of buoyancy, G is the centre of Gravity and M is the metacentre of a floating body, the body will be in stable equilibrium if-a)MG = 0b)M is below Gc)BG = 0d)M is above GCorrect answer is option 'D'. Can you explain this answer?.
If B is the centre of buoyancy, G is the centre of Gravity and M is the metacentre of a floating body, the body will be in stable equilibrium if-a)MG = 0b)M is below Gc)BG = 0d)M is above GCorrect answer is option 'D'. Can you explain this answer? for SSC 2024 is part of SSC preparation. The Question and answers have been prepared according to the SSC exam syllabus. Information about If B is the centre of buoyancy, G is the centre of Gravity and M is the metacentre of a floating body, the body will be in stable equilibrium if-a)MG = 0b)M is below Gc)BG = 0d)M is above GCorrect answer is option 'D'. Can you explain this answer? covers all topics & solutions for SSC 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for If B is the centre of buoyancy, G is the centre of Gravity and M is the metacentre of a floating body, the body will be in stable equilibrium if-a)MG = 0b)M is below Gc)BG = 0d)M is above GCorrect answer is option 'D'. Can you explain this answer?.
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If B is the centre of buoyancy, G is the centre of Gravity and M is the metacentre of a floating body, the body will be in stable equilibrium if-a)MG = 0b)M is below Gc)BG = 0d)M is above GCorrect answer is option 'D'. Can you explain this answer?, a detailed solution for If B is the centre of buoyancy, G is the centre of Gravity and M is the metacentre of a floating body, the body will be in stable equilibrium if-a)MG = 0b)M is below Gc)BG = 0d)M is above GCorrect answer is option 'D'. Can you explain this answer? has been provided alongside types of If B is the centre of buoyancy, G is the centre of Gravity and M is the metacentre of a floating body, the body will be in stable equilibrium if-a)MG = 0b)M is below Gc)BG = 0d)M is above GCorrect answer is option 'D'. Can you explain this answer? theory, EduRev gives you an
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