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A system is said to be linear if it follows the following conditions
 
A system is said to be linear if it follows the following conditions
1) The response to <math>x_1(t)</math> + x_2(t) is y_1(t) +y_2(t).
+
1) The response to <math>x_1(t)</math> + <math>x_2(t)</math> is <math>y_1(t)</math> +<math>y_2(t)</math>
2) The response to ax_1(t) is ay_1(t), where a is any complex constant.
+
2) The response to <math>ax_1(t)</math> is <math>ay_1(t)</math>, where a is any complex constant.

Revision as of 15:04, 12 September 2008

A system is said to be linear if it follows the following conditions 1) The response to $ x_1(t) $ + $ x_2(t) $ is $ y_1(t) $ +$ y_2(t) $ 2) The response to $ ax_1(t) $ is $ ay_1(t) $, where a is any complex constant.

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Sees the importance of signal filtering in medical imaging

Dhruv Lamba, BSEE2010