Singing
Rods
This
demonstration will show how a simple metal rod can be
made to vibrate or sing with the aid of some wax paper.
Do
it yourself or watch the
video (QuickTime, 720 KB)
How
does it work?
A
simple metal rod can be made to sing using the same
principle that causes violin strings to vibrate.
It
is important to hold the rod exactly in the center so
that your grip does not damp out any sound waves in
the rod.
Like a violin bow needs to be coated with rosin, or
wax, the metal rod also needs a wax coating.
Now when you rub your fingers along the rod, like a
violin bow rubs against the strings, your fingers will
stick and slip causing vibrations in the rod. The more
you rub the rod, the more energy you add and the louder
the singing. The loudness or energy of the sound corresponds
to the amplitude of the sound wave.
Explore
Further
Frequency:
How do you think the pitch will change if the rod is
shorter?
Find out if you are right by watching
the video of a shorter rod! (QuickTime, 735 KB)
The
shorter rod is exactly half the length of the longer
rod. Use the graphs below to calculate their frequencies.
Remember frequency = waves/second.

Long
Rod |

Short
Rod |
Click
on the graphs for a larger view in a new window.
These
graphs were produced using a Vernier LabPro with
the microphone probe. |
Notice that the label on the y axis
is "Sound Presure." Sound is a pressure wave
that moves through air, metals, you and anything else
with mass.
We
can see the relative frequencies better by superimposing
one wave over the other. In the graph below, the black
wave is from the short rod and the red wave is from
the long rod.

What
is the relationship between rod length and frequency?
Is it direct or inverse?
If you were to use a rod twice as long as the long rod,
what do you think the frequency of its singing would
be?
Amplitude:
Which of the sound waves above has the most energy?
Remember that the energy of a wave corresponds to its
amplitude.
Wavelength:
The length of the long rod is 1.83 meters and the
short rod is 0.914 meters. Below is a diagram of the
wave (green) as it vibrates through the rod (black).
What are the wavelengths of the waves that travel through
each rod?

Hint: Here are some pictures of waves
that might help you out.

One
full wave |

Two
waves |
Speed
of Sound: Using this and the frequency of the waves
you can calculate the speed of sound in aluminum! Remember
speed of a wave = frequency x wavelength.
Do
It Yourself!
Make it Sing!