(→Time-Invariant System) |
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− | == Time-Invariant System == | + | == Time-Invariant System Definition== |
A time invariant system is a system that produces equivalent results for the following cases: | A time invariant system is a system that produces equivalent results for the following cases: | ||
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2. An input <math>x(t) \,</math> is entered into the system then time shifted by <math>t_0 \,</math>. | 2. An input <math>x(t) \,</math> is entered into the system then time shifted by <math>t_0 \,</math>. | ||
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+ | == Time-Invariant System == | ||
+ | |||
+ | Consider the system: <math>y(t)=x(t-3) \,</math> |
Revision as of 06:36, 11 September 2008
Time-Invariant System Definition
A time invariant system is a system that produces equivalent results for the following cases:
1. A time shifted input $ x(t+t_0) \, $ is entered into the system.
2. An input $ x(t) \, $ is entered into the system then time shifted by $ t_0 \, $.
Time-Invariant System
Consider the system: $ y(t)=x(t-3) \, $