Distance between Buoyancy Point and Center of Gravity given Metacenter Height evaluator uses Distance Between Point B And G = Moment of Inertia of Waterline Area/Volume of Liquid Displaced By Body-Metacentric Height to evaluate the Distance Between Point B And G, Distance between Buoyancy Point and Center of Gravity given Metacenter Height formula is defined as a measure of the separation between the center of gravity and the buoyancy point in a floating object, which is critical in determining the stability of the object in hydrostatic fluids. Distance Between Point B And G is denoted by Bg symbol.
How to evaluate Distance between Buoyancy Point and Center of Gravity given Metacenter Height using this online evaluator? To use this online evaluator for Distance between Buoyancy Point and Center of Gravity given Metacenter Height, enter Moment of Inertia of Waterline Area (Iw), Volume of Liquid Displaced By Body (Vd) & Metacentric Height (Gm) and hit the calculate button.