(New page: A siganl is said to be Time invariant if the time shift in the input signal results in an identical time shift in the output signal. This means that if y[n] is the output of a siganl when ...) |
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A siganl is said to be Time invariant if the time shift in the input signal results in an identical time shift in the output signal. | A siganl is said to be Time invariant if the time shift in the input signal results in an identical time shift in the output signal. | ||
| − | This means that if y[n] is the output of a siganl when input of the system is x[n] , then y[<math>n_0</math>-n] is the output when the signal is x[<math> | + | This means that if y[n] is the output of a siganl when input of the system is x[n] , then y[<math>n_0</math>-n] is the output when the signal is x[<math>n_o</math>- n]. |
Example of the time invariant system is | Example of the time invariant system is | ||
x(t)= 25t | x(t)= 25t | ||
here the function doesnot depend explicitly on t. | here the function doesnot depend explicitly on t. | ||
Latest revision as of 15:25, 12 September 2008
A siganl is said to be Time invariant if the time shift in the input signal results in an identical time shift in the output signal. This means that if y[n] is the output of a siganl when input of the system is x[n] , then y[$ n_0 $-n] is the output when the signal is x[$ n_o $- n].
Example of the time invariant system is x(t)= 25t here the function doesnot depend explicitly on t.
