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The pendulum on a cuckoo clock is 5.00 $\mathrm{cm}$ long. What is its frequency?

2.228$H z$

Physics 101 Mechanics

Physics 103

Chapter 16

Oscillatory Motion and Waves

Periodic Motion

Wave Optics

University of Michigan - Ann Arbor

Hope College

McMaster University

Lectures

02:51

In physics, wave optics is…

10:02

Interference is a phenomen…

03:52

Find the length of a pendu…

03:27

A pendulum has a length of…

01:35

A Foucault pendulum with a…

03:05

A simple pendulum oscillat…

01:00

(I) A pendulum makes 32 os…

03:23

05:09

A simple pendulum has a le…

02:07

The frequency of a vibrati…

03:07

00:50

What is the length of a pe…

01:07

A sinusoidal wave is trave…

02:33

If a pendulum-driven clock…

01:43

A pendulum consists of a m…

01:36

00:30

A wheel rotates at 600 rpm…

01:53

Figure $15-61$ shows that …

05:12

A pendulum of length $120 …

02:16

A simple pendulum of lengt…

03:55

A mass $m$ is gently place…

01:11

If the fundamental frequen…

So we know that the period of a pendulum is two pi multiplied by the square root of the length over the acceleration due to gravity. We also know that the frequency is simply the reciprocal of the period. And so we find that the frequency would be equaling one over to pi multiplied by the square root of the acceleration due to gravity G divided by l. And then we can solve so one over to pie. This should be mold supplied by the square root nine point of 9.80 meters per second squared, divided by the length, the length we know to be five centimeters or we can say 50.5 meters. And so we find that the frequencies equaling 2.23 hurts. This would be our final answer. That is the end of the solution. Thank you for watching

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