A random process X (t) is defined as X (t) = A,cos(27f1)+A, sin(27t ft) where A, and A, are independent Gaussian random variables with zero mean and variance o? and o, respectively, where o? + o;. (d) Find the power spectral density of Sx(S).

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A random process X(t) is defined as
X(t) = A.cos(27f1)+A, sin(27tft)
where A, and A, are independent Gaussian random variables with zero mean and variance o? and
o, respectively, where o? + o?.
(d) Find the power spectral density of Sx(f).
Transcribed Image Text:A random process X(t) is defined as X(t) = A.cos(27f1)+A, sin(27tft) where A, and A, are independent Gaussian random variables with zero mean and variance o? and o, respectively, where o? + o?. (d) Find the power spectral density of Sx(f).
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