Physical Pendulum Equations Calculator

Science Physics Oscillations Design Formulas

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)
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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 - moment of inertia to pivot (D)
= NOT CALCULATED

Other Units:


Change Equation
Select to solve for a different unknown
simple pendulum
pendulum periodSolve for period.
pendulum lengthSolve for length.
acceleration of gravitySolve for acceleration of gravity
physical pendulum
periodSolve for period.
center of mass or moment of inertiaSolve for center of mass or moment of inertia.
massSolve for mass
acceleration of gravitySolve for acceleration of gravity
distance from center of mass to pivotSolve 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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