In Section 9-4, we learned that complex poles occur in conjugate pairs and that for simple poles the partial fraction expansion of \(F(s)\) will contain two terms of the form

Show that when the complex conjugate residues are written in rectangular form as

the corresponding term in the waveform \(f(t)\) is

Transcribed Image Text:

k F(s) = + s+a-j k* s+a+j +