Calculate the power of a complex-valued function

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Reference no: EM13250530

Let y1(t)=y2(t)=t-1 over 0<=t<=1. Notice, this statement does not require y1(t)=y2(t) for all t.

A) Define y1(t) as an even, periodic signal with period T1=2. Determine it's power.

B) Design an odd, periodic signal y2(t) with period T2=3 and power equal to unity.

C)Create a complex-valued function y3(t)=y1(t)+j*y2(t). Is this periodic? If yes, find the period T3, if not explain why

D)Determine the power of y3(t) defined in C). The power of a complex-valued function z(t) is P=lim(T goes to infinity) 1/T integral(z(tau)z*(tau) dtau from -T/2 to T/2

Reference no: EM13250530

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