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Signal Processing
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Z-transform
What is one of the means of designing digital filters?
Subjecting digital designs to a bilinear transform which maps them from the s-domain to the z-domain
Subjecting analog designs to a bilinear transform which maps them from the s-domain to the z-domain
Subjecting digital designs to a bilinear transform which maps them from the z-domain to the s-domain
Subjecting analog designs to a bilinear transform which maps them from the z-domain to the s-domain
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Z-transform
What is the difference between the continuous-time Fourier transform and the discrete-time Fourier transform?
The continuous-time Fourier transform is evaluated over the unit circle of the z-domain, while the discrete-time Fourier transform is evaluated on the Laplace s-domain's imaginary line
The continuous-time Fourier transform is evaluated on the Laplace s-domain's real line, while the discrete-time Fourier transform is evaluated over the unit circle of the z-domain
The continuous-time Fourier transform is evaluated on the Laplace s-domain's imaginary line, while the discrete-time Fourier transform is evaluated on the Laplace s-domain's real line
The continuous-time Fourier transform is evaluated over the unit circle of the z-domain, while the discrete-time Fourier transform is evaluated over the Laplace s-domain's real line
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Z-transform
What is the Z-transform?
A transform that converts a continuous-time signal into a frequency-domain representation
A transform that converts a discrete-time signal into a time-domain representation
A transform that converts a continuous-time signal into a time-domain representation
A transform that converts a discrete-time signal into a complex frequency-domain representation
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