Difference between revisions of "Lab 6 TF EIM"

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To illustrate the integrator circuit we need to have an input pulse which looks like the output of the above differentiator circuit.  In other words, input a pulse whose output is obviously the integral of the input pulse.
 
To illustrate the integrator circuit we need to have an input pulse which looks like the output of the above differentiator circuit.  In other words, input a pulse whose output is obviously the integral of the input pulse.
  
 
+
[[File:TF_EIM_Lab6b.png| 200 px]]
  
  
 
[[Forest_Electronic_Instrumentation_and_Measurement]]
 
[[Forest_Electronic_Instrumentation_and_Measurement]]

Revision as of 05:35, 8 February 2011

Lab 6 Pulses and RC Filters

Differentiator

1.) Adjust the pulse generator to output square pulses which at [math]\tau[/math] sec in time. 2.)Construct the circuit below selecting an RC combination such that RC [math]\approx[/math] 1/10

TF EIM Lab6a.png

3.)Measure[math] V_{in}[/math] and [math]V_{out}[/math]. Sketch a picture comparing[math] V_{out}[/math] and [math]V_{in}[/math].

4.) Change the pulse width such that [math]RC = \tau[/math]

5.)Measure[math] V_{in}[/math] and [math]V_{out}[/math].Sketch a picture comparing[math] V_{out}[/math] and [math]V_{in}[/math].

6.) Change the pulse width such that[math] RC = 10 \tau[/math]

7.)Measure [math]V_{in} and V_{out}[/math].Sketch a picture comparing[math] V_{out}[/math] and [math]V_{in}[/math].


Questions

1.) What happens if than amplitude of [math]V_{in}[/math] is doubled.

2.) What happens if R is doubled and C is halved?

Integrator

To illustrate the integrator circuit we need to have an input pulse which looks like the output of the above differentiator circuit. In other words, input a pulse whose output is obviously the integral of the input pulse.

TF EIM Lab6b.png


Forest_Electronic_Instrumentation_and_Measurement