de -Idc (c) 0 first 2 harmonics of b T If ripple-free load current in steady-state is assumed, the input current is waveform of the single-phase full-wave rectifier may then be depicted as shown in the figure above for an ideal input transformer. With the assumption that the supply is ideal and perfectly smooth and ripple free load current, which implies an infinitely large load inductance, it is quite straightforward to obtain an analytical expression for the input current harmonics. The rectangular wave is defined as de By using the full range Fourier Series, compute the 270 Ide when 0

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is
de
(c)
-Idc
de
0
first 2 harmonics of b
If ripple-free load current in steady-state is assumed, the input current is waveform of the single-phase
full-wave rectifier may then be depicted as shown in the figure above for an ideal input transformer.
With the assumption that the supply is ideal and perfectly smooth and ripple free load current, which
implies an infinitely large load inductance, it is quite straightforward to obtain an analytical expression
for the input current harmonics. The rectangular wave is defined as
Ide
K
f(t)=
By using the full range Fourier Series, compute the
de
when 0<t<π
when_π<@t <2π
27
cot
Transcribed Image Text:is de (c) -Idc de 0 first 2 harmonics of b If ripple-free load current in steady-state is assumed, the input current is waveform of the single-phase full-wave rectifier may then be depicted as shown in the figure above for an ideal input transformer. With the assumption that the supply is ideal and perfectly smooth and ripple free load current, which implies an infinitely large load inductance, it is quite straightforward to obtain an analytical expression for the input current harmonics. The rectangular wave is defined as Ide K f(t)= By using the full range Fourier Series, compute the de when 0<t<π when_π<@t <2π 27 cot
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