When a ship is inclined at an angle, the center of gravity remains the same. But the center of buoyancy changes over to a new position, creating a moment called righting moment.
Righting moment calculation
Consider an instance:
Let the initial center of gravity of a ship be G and its center of
buoyancy be B. When inclined at an angle of θ Center of gravity remains same but center of buoyancy changes to "B1" .
Therefore these downward force due to center of gravity and upward force due to buoyancy force create a momentum of ΔgxGZ is called righting momentum.
( Mass of ship is = Δ
Weight of the ship is =Δg
The same force acting upward as buoyancy force
Therefore momentum = ΔgxGZ )
The vertical separation between weight and buoyance force is known as Righting Lever (GZ). Which varies with angle of heel
Righting moment calculation
Consider an instance:
Let the initial center of gravity of a ship be G and its center of
buoyancy be B. When inclined at an angle of θ Center of gravity remains same but center of buoyancy changes to "B1" .
Therefore these downward force due to center of gravity and upward force due to buoyancy force create a momentum of ΔgxGZ is called righting momentum.
( Mass of ship is = Δ
Weight of the ship is =Δg
The same force acting upward as buoyancy force
Therefore momentum = ΔgxGZ )
The vertical separation between weight and buoyance force is known as Righting Lever (GZ). Which varies with angle of heel
GZ=Ringing lever or righting lever?
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