(New page: == Energy of y = cos(t) == y = cos(t) t1 = 0 t2 = pi)
 
(Energy of y = cos(t))
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== Energy of y = cos(t) ==
+
== Energy of a Signal==
  
                    y = cos(t)
+
:<math> y = 3e^{t} </math> from (0,5)
                    t1 = 0
+
 
                    t2 = pi
+
:<math> Energy = \int_{t1}^{t2} x(t) </math>
 +
 
 +
:<math> Energy = \int_{0}^{5}3e^{t}dt </math>
 +
 
 +
:<math> Energy = 3e^{5} - 3 </math>
 +
 
 +
 
 +
== Power of a Signal ==

Revision as of 15:01, 4 September 2008

Energy of a Signal

$ y = 3e^{t} $ from (0,5)
$ Energy = \int_{t1}^{t2} x(t) $
$ Energy = \int_{0}^{5}3e^{t}dt $
$ Energy = 3e^{5} - 3 $


Power of a Signal

Alumni Liaison

Ph.D. on Applied Mathematics in Aug 2007. Involved on applications of image super-resolution to electron microscopy

Francisco Blanco-Silva