What factors affect the period (time for each complete swing) of a pendulum?

Authors Avatar

Investigation: Period of a pendulum

Task: what factors affect the period (time for each complete swing) of a pendulum?

Aim:

In this investigation I am going to find out as many factors, which will affect the period of a simple pendulum. I will then test each factor, so I will be able to conclude with the correct factor at the end of my investigation. This type of pendulum will consist of a mass hanging on a length of string.

Definitions:

An oscillation is one cycle of the pendulums motion, for example, from position y to x and back to y. The period of oscillation is the time required for the pendulum to complete one cycle of its motion. A simple pendulum is a mass suspended from a fixed point and allowed to swing freely.

The following are the factors that I think will affect the period of a pendulum:


1) Length of pendulum- this is from the distance between the end of the cork and the end of the mass.
 As the pendulum gets longer the time increases.
2) Mass-the weight will be measured in g, the heavier the mass, the slower it travels, because of the pull of gravity.
3) Angle of amplitude- the angle between the point from where it starts it swing, to the distance from where the swing ends, the point at which kinetic energy is the only force making the mass move and not gravitational potential energy.

I will be testing these factors, as then I would have a better idea of what effects a full period of oscillation. To make sure my results are reliable, I will repeat the experiment 3 times for each factor. I will also keep all the other factors constant so if the results change for the different limits, I can be sure which factor is causing this change, as all the others will remain constant. To keep the results as accurate as possible I will measure the period of 10 oscillations.

Predictions:

I predict that the length of the pendulum will effect the period. I also think that when the length of the string increases the time would increase. The mass in my opinion does not affect the pendulum.

Join now!

Theory:

My prediction is backed up from a scientific theory I found on the web:

When the pendulum is at the top of its swing it is momentarily stationary. It has zero kinetic energy and maximum gravitational potential energy. As the pendulum falls the potential energy is transferred to kinetic energy. The speed increases as the pendulum falls and reaches a maximum at the bottom of the swing. Here the speed and kinetic energy are a maximum, and the potential energy is a minimum. As the pendulum rises the kinetic energy is transferred back to potential energy. The ...

This is a preview of the whole essay