2011Journal of Xi'an University of Science and TechnologyRequires access

Uncertainty analysis on measuring rotational inertia of rigid body with tri-linear pendulum method

Qiang Rui

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Abstract

The rotational inertia of the circle is measured by the tri-linear pendulum method,the theoretical value and experimental value of the rotational inertia of the circle are given,and results of the experiment are analyzed according to the uncertainty.The relative deviation is about 3% using the tri-linear pendulum method,the experimental deviation can be accurately evaluated by the uncertainty.It is beneficial for the engineers and technieians to master and understand the uncertainty,moreover,it is helpful to link to the science researcher and the physical experiment teaching.

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What this paper is about

The rotational inertia of the circle is measured by the tri-linear pendulum method,the theoretical value and experimental value of the rotational inertia of the circle are given,and results of the experiment are analyzed according to the uncertainty.The relative deviation is about 3% using the tri-linear pendulum method,the experimental deviation can be accurately evaluated by the uncertainty.It is beneficial for the engineers and technieians to master and understand the uncertainty,moreover,it is helpful to link to the science researcher and the physical experiment teaching.

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Available abstract

The rotational inertia of the circle is measured by the tri-linear pendulum method,the theoretical value and experimental value of the rotational inertia of the circle are given,and results of the experiment are analyzed according to the uncertainty.The relative deviation is about 3% using the tri-linear pendulum method,the experimental deviation can be accurately evaluated by the uncertainty.It is beneficial for the engineers and technieians to master and understand the uncertainty,moreover,it is helpful to link to the science researcher and the physical experiment teaching.

Key concepts: Pendulum, Inertia, Moment of inertia, Mathematics, Value (mathematics), Physics, Classical mechanics, Control theory (sociology)

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