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Pendulum Period Calculator

Pendulum Period Calculator estimates the small-angle pendulum period.

 

Understand the pendulum period calculator result

Use Pendulum Period Calculator when you are checking classroom pendulums, metronome demonstrations, or introductory oscillation problems. It asks for pendulum length, gravitational acceleration and reports period and frequency. The small-angle period is two pi times the square root of length divided by gravitational acceleration. A one-meter pendulum under standard gravity takes about 2.006 seconds for one complete cycle. By exposing period and frequency, Pendulum Period Calculator makes this specific arithmetic inspectable instead of presenting an unexplained number.

With the page defaults of Pendulum length 1 meters, Gravitational acceleration 9.81, the verified output is Period 2.006067, Frequency 0.4984879. Use the pivot-to-center-of-mass length rather than cord length alone when the bob has meaningful size. In Pendulum Period Calculator, each labeled default remains visible while you edit, so you can change one assumption at a time and trace how period responds.

Method, limits, and private processing

The approximation assumes a point mass, massless cord, negligible friction, and a small swing angle. Pendulum Period Calculator evaluates the entered values entirely in your browser, without sending the inputs to a server. When using its period and frequency, retain the stated method and input units because this result is bounded by the assumptions of the small-angle period is two pi times the square root of length divided by gravitational acceleration.

Frequently Asked Questions

How does Pendulum Period Calculator work?

The small-angle period is two pi times the square root of length divided by gravitational acceleration.

How should I read the result?

A one-meter pendulum under standard gravity takes about 2.006 seconds for one complete cycle.

What limitation should I keep in mind?

The approximation assumes a point mass, massless cord, negligible friction, and a small swing angle. Use the pivot-to-center-of-mass length rather than cord length alone when the bob has meaningful size.

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