Anirudh Singh
National Institute of Technology (NIT), Jamshedpur
Anirudh Singh has created this Calculator and 100+ more calculators!

11 Other formulas that you can solve using the same Inputs

Impulsive Torque
Impulsive Torque=(Moment of Inertia*(Final Angular Velocity-Angular velocity))/Time Taken to Travel GO
Specific Weight
Specific Weight=Weight of body on which frictional force is applied/Volume GO
Lateral edge length of a Right square pyramid when volume and side length is given
Length of edge=sqrt(Side^2/2+((3*Volume)/Side^2)^2) GO
Slant height of a Right square pyramid when volume and side length are given
Slant Height=sqrt((Side^2/4)+((3*Volume)/Side^2)^2) GO
Angular Momentum
Angular Momentum=Moment of Inertia*Angular Velocity GO
Bottom surface area of a triangular prism when volume and height are given
Bottom Surface Area=Volume/Height GO
Height of a triangular prism when base and volume are given
Height=(2*Volume)/(Base*Length) GO
Top surface area of a triangular prism when volume and height are given
Top Surface Area=Volume/Height GO
Side length of a Right square pyramid when volume and height are given
Side=sqrt((3*Volume)/Height) GO
Height of a right square pyramid when volume and side length are given
Height=(3*Volume)/Side^2 GO
Density
Density=Mass/Volume GO

Center of Buoyancy Formula

Centre of Buoyancy=Moment of Inertia/(Volume*Centre of gravity)-Metacenter
More formulas
Knudsen Number GO
Kinematic viscosity GO
Pressure Wave Velocity in Fluids GO
Surface tension GO
Bulk Modulus GO
Weight GO
Upthrust Force GO
Viscous Stress GO
Stokes Force GO
Reynolds Number GO
Specific Weight GO
Specific Volume GO
Inertial Force Per Unit Area GO
Body Force Work Rate GO
Heat Loss due to Pipe GO
Dynamic viscosity of fluids GO
Dynamic Viscosity of Gases GO
Viscous Force Per Unit Area GO
Terminal Velocity GO
Poiseuille's Formula GO
Dynamic Viscosity of Liquids GO
Pressure Inside the Liquid Drop GO
Center of Gravity GO
Metacenter GO
Pressure Inside the Soap Bubble GO
Turbulence GO
Height of Capillary Rise GO
Capillarity Through Parallel Plates GO
Capillarity Through an Annular Space GO
Capillarity Through a Circular Tube if inserted in liquid of S1 above a liquid of S2 GO
Cavitation Number GO
Pressure in Excess of Atmospheric Pressure GO
Absolute Pressure at a Height h GO
Normal Stress 1 GO
Normal Stress 2 GO
Differential pressure between two points GO
U-Tube Manometer equation GO
Differential pressure-Differential Manometer GO
Pressure using inclined Manometer GO
Sensitivity of inclined manometer GO
Total Hydrostatic force GO
Center of pressure GO
Buoyancy Force GO
Center of Pressure on Inclined Plane GO
Metacentric Height GO
Metacentric Height when Moment of Inertia is Given GO
Unstable Equilibrium of a Floating Body GO
Experimental determination of Metacentric height GO
Time period of Rolling GO
Rate of Flow GO
Equation of Continuity for Incompressible Fluids GO
Equation of Continuity for Compressible Fluids GO
Vorticity GO
Dynamic Pressure GO
Stagnation Pressure head GO
Dynamic Pressure head-pitot tube GO
Theoretical Velocity - Pitot Tube GO
Theoretical discharge -Venturimeter GO
Discharge through an Elbow meter GO
Variation of y with x in Free Liquid Jet GO
Time of Flight of Jet GO
Time to Reach Highest Point GO
Maximum Vertical Elevation of a Jet Profile GO
Horizontal Range of the Jet GO
Power Required to Overcome the Frictional Resistance in Laminar Flow GO
Frictional Factor of Laminar flow GO
Head loss due to Laminar Flow GO
Friction velocity GO
Force in direction of jet striking a stationary vertical plate GO
Hydraulic Transmission of Power GO
Efficiency of transmission GO
Bulk Modulus When Velocity Of Pressure Wave Is Given GO
Mass Density When Velocity Of Pressure Wave Is Given GO
Surface Energy When Surface Tension Is Given GO
Surface Area When Surface Tension Is Given GO
Shear Stress When Dynamic Viscosity Of A Fluid Is Given GO
Velocity Of Moving Plates When Dynamic Viscosity Is Given GO
Distance Between Plates When Dynamic Viscosity Of A Fluid Is Given GO
Surface Tension Of Liquid Drop When Change In Pressure Is Given GO
Diameter Of Droplet When Pressure Change Is Given GO
Surface Tension Of Soap Bubble When Pressure Change Is Given GO
The diameter Of Soap Bubble When Pressure Change Is Given GO
Specific Weight Of A Liquid When Absolute Pressure Of That liquid At A height is Given GO
Height Of Liquid When Absolute Pressure Of That Liquid Is Given GO
Specific Weight Of Fluid 1 When Differential Pressure Between Two Points Is Given GO
Specific Weight Of Fluid 2 When Differential Pressure Between Two Points Is Given GO
Height Of Fluid 1 When Differential Pressure Between Two Points Is Given GO
Height Of Fluid 2 When Differential Pressure Between Two Points Is Given GO
Specific Weight of Inclined Manometer Liquid When Pressure at A Point is Given GO
Length of Inclined Manometer When Pressure at a Point is Given GO
Angle of Inclined Manometer When Pressure at a Point is Given GO
Angle of Inclined Manometer When Sensitivity is Given GO
Specific Weight of Liquid When Total Hydrostatic Force is given GO
Depth of Centroid When Total Hydrostatic Force is Given GO
Area of the Surface Wetted When Total Hydrostatic Force is Given GO
Moment of Inertia about Centroid When Center of Pressure is Given GO
Area of Surface Wetted When Center of Pressure is Given GO

What is Center of Buoyancy?

The center of buoyancy of a floating body is the point about which all the body parts exactly buoy each other—in other words, the effective center of the displaced water. The metacenter remains directly above the center of buoyancy regardless of the tilt of a floating body, such as a ship.

How to Calculate Center of Buoyancy?

Center of Buoyancy calculator uses Centre of Buoyancy=Moment of Inertia/(Volume*Centre of gravity)-Metacenter to calculate the Centre of Buoyancy, Center of Buoyancy is the point where if you were to take all of the displaced fluid and hold it by that point it would remain perfectly balanced, assuming you could hold a fluid in a fixed shape. Centre of Buoyancy and is denoted by Bcentre symbol.

How to calculate Center of Buoyancy using this online calculator? To use this online calculator for Center of Buoyancy, enter Volume (V), Moment of Inertia (I), Centre of gravity (Gcentre) and Metacenter (Mcenter) and hit the calculate button. Here is how the Center of Buoyancy calculation can be explained with given input values -> -9.998214 = 1.125/(63*10)-10.

FAQ

What is Center of Buoyancy?
Center of Buoyancy is the point where if you were to take all of the displaced fluid and hold it by that point it would remain perfectly balanced, assuming you could hold a fluid in a fixed shape and is represented as Bcentre=I/(V*Gcentre)-Mcenter or Centre of Buoyancy=Moment of Inertia/(Volume*Centre of gravity)-Metacenter. Volume is the amount of space that a substance or object occupies or that is enclosed within a container, Moment of Inertia is the measure of the resistance of a body to angular acceleration about a given axis, Centre of gravity of the object is the point through which gravitational force is acting and Metacenter , also spelled metacenter, in fluid mechanics, the theoretical point at which an imaginary vertical line passing through the center of buoyancy and center of gravity intersects the imaginary vertical line through a new center of buoyancy created when the body is displaced, or tipped, in the water.
How to calculate Center of Buoyancy?
Center of Buoyancy is the point where if you were to take all of the displaced fluid and hold it by that point it would remain perfectly balanced, assuming you could hold a fluid in a fixed shape is calculated using Centre of Buoyancy=Moment of Inertia/(Volume*Centre of gravity)-Metacenter. To calculate Center of Buoyancy, you need Volume (V), Moment of Inertia (I), Centre of gravity (Gcentre) and Metacenter (Mcenter). With our tool, you need to enter the respective value for Volume, Moment of Inertia, Centre of gravity and Metacenter and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
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