Oscilloscope Lab
last updated Sept. 10, 2002

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Pre-lab:
The pre-lab and the instructions for the pre-lab are located at http://www2.hawaii.edu/~jmcfatri/labs/scopeprelab.html . The pre-lab is due at the beginning of the class. One pre-lab is due per group.

Objectives
The objectives of this lab are:
1) to familiarize you with oscilloscope use.
2) to view sine waves, Lissajous figures, and sound on the oscilloscope


N otes on Chapter 3
pp 15 - 20 of your lab book


The oscilloscope is a device which graphs voltage versus time. It can help you analyze a signal, tell you the time between two signal pulses, or allow you to compare two signals at the same time.

We will look at various signals on the oscilloscope. One of the signals will be a sine wave generated by a frequency generator. In this part, we want to find the period and amplitude of a sine wave.

Class question: What is the period of this sine wave? What is the amplitude? What is wrong with the graph below?

sine wave on scope back  
The last thing we will look at is two signals at once; one signal will be on the y axis, the other will be plotted on the x axis. Crazy designs called Lissajous figures result from this. The figures you tried to get in the pre-lab are the ones we are going to get in this lab. The actual formula which tells you what sort of Lissajous figure you are going to get is:
fy
=
fx
ny
nx
where fy is the frequency of the y axis, fx is the frequency of the x axis (in our lab this is fixed at 60 Hz), ny is the number of oscillations in the y direction, nx is the number of oscillations in the x direction. The first figure is given to you in the data table. Can you figure out what the


Procedure:
Part I: Viewing Sine Waves on the Oscilloscope
1) Set up the frequency generator and the oscilloscope as shown below:
scope connection  
2) You should see a sine wave on the oscilloscope.  If you do not see a sine wave, call the TA.

3)  Adjust the scaling knobs.  The VOLTS/DIV knob controls the vertical scale.  The TIME/DIV knob controls the horizontal scale.  Try to get one oscillation (one wave) to fill most of the screen.

Note:  The scaling knobs do not affect the signal in any way.  Think of them as "zoom in/ zoom out" controls.

4) Vary the frequency of the generated waves by turning the large knob on the frequency generator.  The value of the generated frequency is given by the value on the knob times the value on the multiplier knob.

(Example: The number on the large knob reads "60".  The value on the multiplier knob reads 10x.  That means the generated frequency is 60 * 10 = 600 Hz.)

a.  Change the % output, labeled "amplitude" on the frequency generator to 20.
b.  Change the frequency to 30 kHz. (30,000 Hz)
c.  Measure the period of the waves by counting the number of horizontal divisions (lines).
# of divisions * TIME/DIV = amount of time
d.  Calculate the frequency of the wave on the screen from the period value you got in part c.
e.  Measure the amplitude of the waves by counting the number of vertical divisions:
# of divisions * VOLTS/DIV = voltage
e.  Repeat for f_generator = 15 kHz and 10 kHz

5) Set the generator frequency to 30 kHz.  Vary the % output on the frequency generator to 10, 30, and 40%.  Fill in the data sheet as you did in step 4. (Note: if 40% doesn't fit on your screen, use 15%)


Part II: Sound Waves
The most important thing about this part of the experiment is to have fun!
1) Connect the microphone to the oscilloscope as shown below.
connection to mic

2) Whistle into the microphone. (Hey, no spitting!) Try to see if you can get a sine wave.
3) Increase the "loudness" of your whistle. What happens? Describe qualitatively in your data.
4) Change the pitch of your whistle. What happens? Describe qualitatively in your data.

Part III: Lissajous Figures

1) Turn the TIME/DIV knob to X-Y EXT HOR, and turn the Source switch to Line (the line frequency = 60 Hz). 
2) Try to get the figures given in your data sheet by changing the generator frequency. 
3) Read the frequency of the generator by using the oscilloscope (Don't read the dial on the frequency generator.)  Do this by switching your oscilloscope back to the original settings from part I.  

Data:
Part I: Sine Waves
frequency
(kHz)
% output
#DIV
horizontal
TIME/DIV
setting
(     )
period
(    )
frequency
(    )
#DIV
vertical
VOLT/DIV
setting
(    )
Vpp
(    )
amplitude
(    )
30
20









15
20









10
20









30
10









30
30









30
40*









(*or 15%)
Part II: Sound Waves
Write your observations below.










Part III: Lissajous Figures

figure
expected
frequency
(Hz)
nx
ny
measured
frequency
(    )
oval figure
60
1
1

figure 8




figure 3




infinity symbol




3 figure





 

Assignment:
1) I have a sine wave input signal with an amplitude of 5 V.  If I measure from peak to peak, as in today's lab, how many divisions will I count on the oscilloscope when the volts/division setting is at 5 volts/division?
 
 
 
 
 

2) Answer question 1) when the setting is at 1 volt/division.  Does changing the setting from 5 volt/division to 1 volt/division alter the input signal or does it alter your view of the signal?
 
 
 
 

3) What change did you observe in the period of the wave when you changed the pitch of your whistle? (Be specific; a higher pitch does what to the period? a lower pitch?)