A potential problem in the design of push-pull amplifiers is that a voltage pedestal A may be introduced into the sinusoidal waveform r(t) = A sin (not): y(t) = Asin (not) + Ae A sin (not) - Ae te [0,1] te [-1,0] For this output: 1. determine the Fourier series representation for the output y(t) if the fun- damental period of the input is T = 2. compute an expression for the harmonic distortion (THD) associated with the output y(t). 3. what is the harmonic distortion for € = 0.10.

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A potential problem in the design of push-pull amplifiers is that a voltage
pedestal EA may be introduced into the sinusoidal waveform x(t) = A sin (Not):
y(t) = {
A sin (not) + A€ t = [0, 1]
Asin (Not) Ae te[-2/2, 0]
T
-
For this output:
1. determine the Fourier series representation for the output y(t) if the fun-
damental period of the input is T = No.
2π
2. compute an expression for the harmonic distortion (THD) associated with
the output y(t).
3. what is the harmonic distortion for € = 0.10.
Transcribed Image Text:A potential problem in the design of push-pull amplifiers is that a voltage pedestal EA may be introduced into the sinusoidal waveform x(t) = A sin (Not): y(t) = { A sin (not) + A€ t = [0, 1] Asin (Not) Ae te[-2/2, 0] T - For this output: 1. determine the Fourier series representation for the output y(t) if the fun- damental period of the input is T = No. 2π 2. compute an expression for the harmonic distortion (THD) associated with the output y(t). 3. what is the harmonic distortion for € = 0.10.
Expert Solution
Step 1: Summarize the given information.

The output of a push-pull amplifier is given as

y open parentheses t close parentheses equals open curly brackets table row cell A sin open parentheses capital omega subscript o t close parentheses plus A epsilon end cell cell t element of open square brackets 0 comma T over 2 close square brackets end cell row cell A sin open parentheses capital omega subscript o t close parentheses minus A epsilon end cell cell t element of open square brackets negative T over 2 comma 0 close square brackets end cell end table close.

Its fundamental period is T equals fraction numerator 2 straight pi over denominator capital omega subscript o end fraction.


To determine:

  1. Fourier series representation of output signal y(t),
  2. expression of the total harmonic distortion, and
  3. harmonic distortion for epsilon equals 0.10.
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