Let x(t) be a wide sense stationary random process with the power spectra density S_x (f) as shown in figure (a), where f is in Hertz, (Hz). The random process X(t) is input to an ideal low pass filter with the frequency response.
H(f)={■(1,|f| is less than equal to 1/2 Hz@0, |f| is greater than 1/2 Hz)┤
As shown in figure (b). The output of the low pass filter is Y(t).
Let E be the expectation operator and consider the following statements:
E(X(t))=E(Y(t))
E(X^2 (t))=E(Y^2 (t))
E(Y^2 (t))=2
Select the correct option:
Only I is true
Only II and III are true
Only I and II are true
Only I and III are true
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gatematic education Random Variable and Noise | Excellent Question - GATE Sol | Communication | ECE | |
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