(New page: == Time Invariant == A system is time invariant if for a given input signal x(t) into the system gives y(t) then also for a given input signal x(t-to), for to as a real number, the output...) |
|||
Line 1: | Line 1: | ||
− | == Time Invariant == | + | == Definition of Time Invariant system == |
A system is time invariant if for a given input signal x(t) into the system gives y(t) then also for a given input signal x(t-to), for to as a real number, the output is y(t-to). | A system is time invariant if for a given input signal x(t) into the system gives y(t) then also for a given input signal x(t-to), for to as a real number, the output is y(t-to). | ||
− | == Time Variant == | + | == Definition of Time Variant System== |
A system is time variant if for an input x(t) the output is y(t) and for input x(t-to), for to a real number, then the output is not y(t-to). | A system is time variant if for an input x(t) the output is y(t) and for input x(t-to), for to a real number, then the output is not y(t-to). | ||
+ | ---- | ||
+ | [[Homework_3_ECE301Fall2008mboutin|Back to HW3]] | ||
+ | |||
+ | [[Main_Page_ECE301Fall2008mboutin|Back to ECE301 Fall 2008]] |
Latest revision as of 10:53, 30 January 2011
Definition of Time Invariant system
A system is time invariant if for a given input signal x(t) into the system gives y(t) then also for a given input signal x(t-to), for to as a real number, the output is y(t-to).
Definition of Time Variant System
A system is time variant if for an input x(t) the output is y(t) and for input x(t-to), for to a real number, then the output is not y(t-to).