Physics307L:People/Cordova/Matt's Oscilloscope Lab Summary
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My lab partner was Sebastian.
The data for this lab can be found here.
Purpose
SJK 12:24, 29 September 2010 (EDT)
- Learn to read/use an oscilloscope
- Become familiar with proper lab procedure.
Safety
- No outstanding safety concerns.
Equipment
SJK 12:21, 29 September 2010 (EDT)
- Tektronix TDS 1002 Two Channel Digital Storage Oscilloscope
- Wavetek Power Supply - Model:181
- BNC Cable
Set Up
- Connect one end of the BNC cable into the Lo Voltage Out on the power supply, and the other into Channel 1 on the oscilloscope.
- We made sure that the power supply was on the lowest voltage setting, and then continued to turn both devices on.
Procedure
- Basic Waveform Measurements
- After making a connection between the source generator and the oscilloscope, we set the frequency to ~200 Hz.
- We then set the oscilloscope to the sine wave function.
- After setting the display to easy to read intervals of 1V per dash and 1ms per grid, the generator was set to ~2V to produce a nice looking function.
- Triggering
- We fiddled with the trigger menu on the oscilloscope, yielding some insight as to what triggering is.
- If the trigger cursor is set outside the range of the incoming source, you no longer get a steady image. This leads me to believe that the 'trigger' traces the incoming signal and displays it as a steady image on the screen.
- If you switch from 'rising/falling' on the trigger menu, the graph is shifted by half a period. This leads me to believe that you can tell the trigger where/when to start tracing the signal.
- We fiddled with the trigger menu on the oscilloscope, yielding some insight as to what triggering is.
- AC Coupling
- When the oscilloscope is set to AC coupling, we have a graph that is symmetrical about V=0. I would assume AC coupling ignores any DC input, since DC current would offset the graph.
- Following the procedure we were able to measure fall time from the graph which allowed us to calculate [math]\displaystyle{ \tau }[/math].
- [math]\displaystyle{ \tau=T_{falltime}ln(10) }[/math]
- [math]\displaystyle{ \tau=63.31*ln10=29.66 }[/math]
SJK 12:23, 29 September 2010 (EDT)