The relationship with the Laplace Transform involves understanding how this integral transform relates to the Z-transform, particularly in analyzing linear time-invariant systems. Both transforms serve to convert signals from the time domain to a different domain, enabling easier manipulation and analysis, but they operate under different conditions: the Laplace Transform is primarily used for continuous-time signals, while the Z-transform applies to discrete-time signals. This relationship highlights how concepts from one transform can often inform or simplify the analysis of the other.
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