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Name: Pd: The Pendulum Introduction to Harmonic Motion PhET Lab Introduction: Old grandfather clocks have large pendulums that swing back and forth to keep time. A Foucault pendulum is a huge pendulum.

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  3. In the section titled 'Introduction', familiarize yourself with the basic concepts of pendulums. Read through the provided information and formulas that will support your answers.
  4. Proceed to the 'Procedure' section, where you will follow the guidelines to conduct the pendulum simulations. Make notes of the variables you adjust—the mass, length, and gravity—as these details will be necessary for your answers.
  5. Complete the data table provided in the form. Enter the correct values for mass, length, and period based on your simulations. Make sure to double-check your entries for accuracy.
  6. Answer the lab questions following the data table. Each question should be addressed based on your observations and data collected during the lab. Provide clear and concise responses.
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Conclusion. Only the length affects the period of a pendulum. Changing the weights and the distance pulled to swing does not affect the time taken to finish a swing from an initial to the final position. The period of the pendulum remains the same in both cases.

The formula for the period T of a pendulum is T = 2π Square root of√L/g, where L is the length of the pendulum and g is the acceleration due to gravity.

0:16 3:39 How to solve for the Length of a Pendulum (Easy) - YouTube YouTube Start of suggested clip End of suggested clip So if you take a look at our equation T equals 2pi times the square root of L over G. Our capital TMoreSo if you take a look at our equation T equals 2pi times the square root of L over G. Our capital T here represents. The period of the pendulum our L represents the length of the pendulum and G

To calculate the length of a simple pendulum, use the formula L = (T/ 2π)²*g . Where T is the time period of the simple pendulum and g is the acceleration due to gravity.

The results of this experiment are in close agreement with theory: mass had no measurable effect on the period of our pendulum, while the data for period vs. length is well-described by a power-law relationship close to the theoretical square-root dependence.

The hypothesis in this case would be, “changing the amount of weight at the end of the pendulum will change the period of the pendulum.” The experiment design would involve measuring the period with one amount of weight, changing the weight without changing any other variables, then measuring the period with the new ...

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