Exercise 4.1 - (see page 197 in textbook): Frequency spectrum of rectangular pulse train For the periodic rectangular pulse train $x(t)$ shown in Figure below, show that the Fourier coefficients can be represented as below, and draw its magnitude and phase spectrum. $C_k = V \frac{\tau}{T_0} \text{sinc}\left(\frac{k \omega_0 \tau}{2}\right)$ where $\tau$ represents the ON period of each cycle.

          Exercise 4.1 - (see page 197 in textbook):
Frequency spectrum of rectangular pulse train
For the periodic rectangular pulse train $x(t)$ shown in
Figure below, show that the Fourier coefficients can be
represented as below, and draw its magnitude and phase
spectrum.
$C_k = V \frac{\tau}{T_0} \text{sinc}\left(\frac{k \omega_0 \tau}{2}\right)$
where $\tau$ represents the ON period of each cycle.

Exercise 4.1 - (see page 197 in textbook):
Frequency spectrum of rectangular pulse train
For the periodic rectangular pulse train x(t) shown in
Figure below, show that the Fourier coefficients can be
represented as below, and draw its magnitude and phase
spectrum.
Ck = V (τ)/(T0)sinc((k ω0 τ)/(2))
where τ represents the ON period of each cycle.

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University Physics with Modern Physics

Hugh D. Young 14th Edition

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Exercise 4.1 - (see page 197 in textbook) Frequency spectrum of rectangular pulse train For the periodic rectangular pulse train x(t) shown in the figure below, show that the Fourier coefficients can be represented as below, and draw its magnitude and phase spectrum. kWOt sinc where T represents the ON period of each cycle x(t) - To - T/2 - To