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Physical Pendulum Equations Formulas Design Calculator

Science - Physics - Oscillations

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Solving for distance from center of mass.

distance from center of mass


Inputs:

inertia moment or mass center (I) 
mass (M) 
acceleration of gravity (g) 
period (T) 


Conversions:

inertia moment or mass center (I) = 0    = 0  kilogram-meter^2
mass (M) = 0    = 0  kilogram
acceleration of gravity (g) = 0    = 0  meter/second^2
period (T) = 0    = 0  second


Solution:

distance from moment of inertia to pivot (D)  =  HAS NOT BEEN CALCULATED 


Other Units:



Change Equation
Select an equation to solve for a different unknown

simple pendulum
pendulum period Solve for period.
pendulum length Solve for length.
acceleration of gravity Solve for acceleration of gravity

physical pendulum
period Solve for period.
center of mass or moment of inertia Solve for center of mass or moment of inertia.
mass Solve for mass
acceleration of gravity Solve for acceleration of gravity
distance from center of mass to pivot Solve for distance from center of mass to pivot

References - Books:

Tipler, Paul A.. 1995. Physics For Scientists and Engineers. Worth Publishers. 3rd ed.

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