*55. For the waveform of Fig. 13.110: a. Carefully sketch the squared waveform. Note that the equation for the sloping line must first be determined. b. Using some basic area equations and the approximate approach, find the approximate area under the squared curve. c. Determine the rms value of the original waveform. d. Find the average value of the original waveform. e. How does the average value of the waveform compare to the rms value? 8 9 10 11 12 t (s) 01 2 3 4 5 67 8 -2 1 cycle
*55. For the waveform of Fig. 13.110: a. Carefully sketch the squared waveform. Note that the equation for the sloping line must first be determined. b. Using some basic area equations and the approximate approach, find the approximate area under the squared curve. c. Determine the rms value of the original waveform. d. Find the average value of the original waveform. e. How does the average value of the waveform compare to the rms value? 8 9 10 11 12 t (s) 01 2 3 4 5 67 8 -2 1 cycle
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
Transcribed Image Text:*55. For the waveform of Fig. 13.110:
a. Carefully sketch the squared waveform. Note that the
equation for the sloping line must first be determined.
b. Using some basic area equations and the approximate
approach, find the approximate area under the squared
curve.
c. Determine the rms value of the original waveform.
d. Find the average value of the original waveform.
e. How does the average value of the waveform compare
to the rms value?
01 2 3 4 5 6 7 8 9 10 11 12
-2
t(s)
1 cycle
FIC
12 110
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