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Question 3: a) Find the power spectral density for the cosine signal and also compute power in the signal. b) Find The autoco

Digital communications

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Answer #1

X(t) = cos (antet) be the cosine @. Let signal. we know that Auto Power Spectral correlation function density forms as and focos 275cm i dt ta c os 2xb, I cos utct dba I sin that sin antc I dt el cos atte. ат - dt = = cos axbet x 25 + cos2x+ct cos 25Rxlt) = ţ cos (axbet) pso and Auto correlation forms as fourier transtorm pair Fit - Fourier Transform pso = FM [ Rx CT »] =© 2(t) = 5 cos(273 + + 7/3). Auto-correlation bunction PxLtda A+ S 26+) X(+ +). T 5 cos (2x 3 + + 7/3) .5 cos (ax 3 (t+1) +*}t $606 [-6mt) + cos [ 2 Cox++ *1946rt). © S 106(61) = 603 or ). a s 2T . cosſo (** +7]p) +6*c] = 0 . of St (not in range 25 x

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Answer #2

a) cosine Signai act) = A cos (215518) Auto correlation function of XC) Rx CC) = 52ct) x[t-t) dt Rx (T) = A2 cos (218ct) poweTo b) x(t) = 500$ ( 27 (3)[+]) Auto corelation of xct) RxGt) = Sx(+) x(+-6) dt - SocosCoucou thu ) scos(2m02764-) vyjdt 5. co

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