3.25. Consider the following three continuous-time signals with a fundamental period of Т %3D 1/2: x(t) cos(4Tt), y(t) = sin(47t), z(t) = x(t)y(t). (a) Determine the Fourier series coefficients of...


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3.25. Consider the following three continuous-time signals with a fundamental period of<br>Т %3D 1/2:<br>x(t)<br>cos(4Tt),<br>y(t) = sin(47t),<br>z(t) = x(t)y(t).<br>(a) Determine the Fourier series coefficients of x(t).<br>(b) Determine the Fourier series coefficients of y(t).<br>(c) Use the results of parts (a) and (b), along with the multiplication property of the<br>continuous-time Fourier series, to determine the Fourier series coefficients of<br>z(t) = x(t)y(t).<br>(d) Determine the Fourier series coefficients of z(t) through direct expansion of z(t)<br>in trigonometric form, and compare your result with that of part (c).<br>

Extracted text: 3.25. Consider the following three continuous-time signals with a fundamental period of Т %3D 1/2: x(t) cos(4Tt), y(t) = sin(47t), z(t) = x(t)y(t). (a) Determine the Fourier series coefficients of x(t). (b) Determine the Fourier series coefficients of y(t). (c) Use the results of parts (a) and (b), along with the multiplication property of the continuous-time Fourier series, to determine the Fourier series coefficients of z(t) = x(t)y(t). (d) Determine the Fourier series coefficients of z(t) through direct expansion of z(t) in trigonometric form, and compare your result with that of part (c).

Jun 04, 2022
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