(New page: A system is called linear if for any inputs, x1 & x2, yielding outputs y1 & y2 the response to a*x1 + b*x2 is a*y1 + b*y2. i.e The system below x1 => system => *a \ ...) |
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| Line 11: | Line 11: | ||
| − | x1 => system => *a \ | + | x1 => system => *a \\ |
| − | + | + => y(t) | |
| − | x2 => system => *b / | + | x2 => system => *b // |
| Line 19: | Line 19: | ||
| − | x1*a => system \ | + | x1*a => system \\ |
| − | + | + => y(t) | |
| − | x2*b => system / | + | x2*b => system // |
Revision as of 15:57, 11 September 2008
A system is called linear if for any inputs, x1 & x2, yielding outputs y1 & y2 the response to
a*x1 + b*x2 is a*y1 + b*y2.
i.e
The system below
x1 => system => *a \\
+ => y(t)
x2 => system => *b //
equals th system below
x1*a => system \\
+ => y(t)
x2*b => system //
