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Definition. The z-transform of a step function is a mathematical transformation that converts a discrete-time signal, specifically the unit step function, into the z-domain.
The formula for Z-Transform is given as X(z) = x[n] * z⁻ⁿ, where x[n] is a finite length signal, [0, N] is the sequence support interval, z is any complex number, and N is an integer.
In mathematics and signal processing, the Z-transform converts a discrete-time signal, which is a sequence of real or complex numbers, into a complex valued frequency-domain (the z-domain or z-plane) representation. It can be considered a discrete-time equivalent of the Laplace transform (the s-domain or s-plane).
The Region of Convergence (ROC) is the area in the complex Z-plane where the Z-Transform of a given sequence converges to a finite value. Mathematically, the Z-Transform of a discrete-time signal x[n] is given by: Here, z is a complex number, and X(z) is the Z-Transform of x[n]x[n]x[n].
The complex variable in the Z-Transform. In the formula X(z) = x[n]z⁻ⁿ, z is the complex variable. The set of values of z for which the Z-Transform converges to a finite value. In a stable system, the ROC is the area where all poles of the Z-Transform lie inside the unit circle.
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Thus the z-transform of the impulse response of such a system--- ANY system described by a linear constant-coefficient difference equation--- is a ratio of polynomials in z^(-1), where the coefficients in the numerator come from the x (input) coefficients in the difference equation, and the coefficients in the
The Z-Transform, with its formula X(z) = x|n|z⁻ⁿ, serves as an indispensable tool for electrical engineers, particularly in the realm of signal processing. It offers a means to transform complex time-domain signals into the frequency domain, facilitating the analysis of digital systems.

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