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</pre>
 
</pre>
  
<math>x[n]=\left ( \frac{e^^(jpi/17}{2j} \right )^n</math>
+
<math>x[n]=\left ( \frac{exp(jpi/17}{2j} \right )^n</math>

Revision as of 18:42, 5 September 2008

<math>x[n]={[e^(jπ/17) ]/2j}u(-n) 
|x[n] |=u[-n] (1/2)^n
E_∞=∑_(n=-∞)^∞▒〖|x[n]|^2〗=∑_(n=-∞)^0▒〖[(1/2)^n ]^2=∑_(n=-∞)^0▒〖(1/4)^n=〗〗 ∞
	
P_∞=lim┬(N→∞)⁡〖1/(2N+1)〗 ∑_(n=-N)^N▒|x[n] |^2=lim┬(N→∞)⁡〖1/(2N+1)〗 ∑_(n=-N)^N▒〖(1/4)^n=〗   lim┬(N→∞)⁡〖1/(2N+1)〗 ∑_(k=0)^∞▒〖4^k=〗   lim┬(N→∞)⁡〖[1/(2N+1)]〗 [(1-4^(N+1))/(1-4))]=∞
</math>

$ x[n]=\left ( \frac{exp(jpi/17}{2j} \right )^n $

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Ryne Rayburn