Consider the following system: x (1) w[n] y.(t) C/D D/C -2π fm 27 fm where the spectrum X(j) is given above, T is the sample period, and the operator {-}³ is a memoryless non- linear system that raises the input to a power of 3. The C/D and D/C are ideal continuous-to-discrete and discrete-to-continuous converters, respectively. Assuming that fm = 2000 Hz, what is the maximum value for T that ensures y(t) = x²(t)? Provide your answer in ms to four significant figures. {}³ w (1) Xc(jn)

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H4
Consider the following system:
x (1)
w[n]
ye(t)
D/C
-2π fm
27 fm S
where the spectrum X(j) is given above, T is the sample period, and the operator {-}³ is a memoryless non-
linear system that raises the input to a power of 3. The C/D and D/C are ideal continuous-to-discrete and
discrete-to-continuous converters, respectively. Assuming that fm 2000 Hz, what is the maximum value for T
that ensures y(t) = x²(t)? Provide your answer in ms to four significant figures.
{}³
w (1)
Xc(jn)
C/D
Transcribed Image Text:Consider the following system: x (1) w[n] ye(t) D/C -2π fm 27 fm S where the spectrum X(j) is given above, T is the sample period, and the operator {-}³ is a memoryless non- linear system that raises the input to a power of 3. The C/D and D/C are ideal continuous-to-discrete and discrete-to-continuous converters, respectively. Assuming that fm 2000 Hz, what is the maximum value for T that ensures y(t) = x²(t)? Provide your answer in ms to four significant figures. {}³ w (1) Xc(jn) C/D
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