(New page: Since <math>e^{2jt} \rightarrow system \rightarrow te^{-2jt}\!</math><br> <math>e^{-2jt} \rightarrow system \rightarrow te^{2jt}\!</math><br>)
 
Line 2: Line 2:
 
<math>e^{2jt} \rightarrow system \rightarrow te^{-2jt}\!</math><br>
 
<math>e^{2jt} \rightarrow system \rightarrow te^{-2jt}\!</math><br>
 
<math>e^{-2jt} \rightarrow system \rightarrow te^{2jt}\!</math><br>
 
<math>e^{-2jt} \rightarrow system \rightarrow te^{2jt}\!</math><br>
 +
<br>
 +
and using euler formula, we can replace exponent expressions in a way:
 +
 +
Euler's formula: <math>e^{iy}=cos(y)+isin(y)</math><br>

Revision as of 10:26, 16 September 2008

Since $ e^{2jt} \rightarrow system \rightarrow te^{-2jt}\! $
$ e^{-2jt} \rightarrow system \rightarrow te^{2jt}\! $

and using euler formula, we can replace exponent expressions in a way:

Euler's formula: $ e^{iy}=cos(y)+isin(y) $

Alumni Liaison

Basic linear algebra uncovers and clarifies very important geometry and algebra.

Dr. Paul Garrett