a)Find the complex exponential Fourier series coefficients of the signal b draw the amplitude and phase spectrum x(t)= -8 + 3Cos(4nt) – 4Sin ( t) + 6Cos ( t) + 3e 16п blFind the trigonometric Fourier series coefficients of the following sign:

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The solution is based on one of these theories: impulse convolution Fourier series spectrum Hilbert
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a)Find the complex exponential Fourier series coefficients of the signal b
draw the amplitude and phase spectrum
.4T
167
16п
x(t)= -8+ 3Cos(4nt) – 4Sin ( t) + 6Cos (o t) + 3et
3
3
b)Find the trigonometric Fourier series coefficients of the following signa
x(t)=8 + 8Sin(6nt)Cos²(6nt)
c) For the signal below find the complex exponential and trigonometric
Fourier series coefficients
00
x(t) = >, (-1)"8(t – 4n)
n=-0
Transcribed Image Text:a)Find the complex exponential Fourier series coefficients of the signal b draw the amplitude and phase spectrum .4T 167 16п x(t)= -8+ 3Cos(4nt) – 4Sin ( t) + 6Cos (o t) + 3et 3 3 b)Find the trigonometric Fourier series coefficients of the following signa x(t)=8 + 8Sin(6nt)Cos²(6nt) c) For the signal below find the complex exponential and trigonometric Fourier series coefficients 00 x(t) = >, (-1)"8(t – 4n) n=-0
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