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t/2Rc het) = UCt) Cos wot RC Let hi(t) = ult) RC tansform of hiCE) Hi(W) → Fourler (FT). atdu Hi() = RC 2 RC RC I+j WRC HI(@) = %3D Ito wR C proporty) ") = h CH cosast FT, H (w) = HI (w-wo) + Hillotwo) H (w) = * [+ i (u +wo) RCc] RG H(w) = 1. 1+: (utwo) RC Rc

t/2Rc het) = UCt) Cos wot RC Let hi(t) = ult) RC tansform of hiCE) Hi(W) → Fourler (FT). atdu Hi() = RC 2 RC RC I+j WRC HI(@) = %3D Ito wR C proporty) ") = h CH cosast FT, H (w) = HI (w-wo) + Hillotwo) H (w) = * [+ i (u +wo) RCc] RG H(w) = 1. 1+: (utwo) RC Rc

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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Break down how did fourier transform simply really confused?
t/2RC Uct) het) = Cos w.t RC Let hi(t) = RC ult) tansform of hiCE) → Foutler (FT). atde Hi(w) = RC 2 RC RC I+j wRC HI(@) = %3D Ita wR C Propenty)] "E) = h CH cosast FT, H (w) = HI (w-wo) + HiCotwo) H (w) = RC) RG H(w) = 1. I+i (wtwo) RC Rc
Transcribed Image Text:t/2RC Uct) het) = Cos w.t RC Let hi(t) = RC ult) tansform of hiCE) → Foutler (FT). atde Hi(w) = RC 2 RC RC I+j wRC HI(@) = %3D Ita wR C Propenty)] "E) = h CH cosast FT, H (w) = HI (w-wo) + HiCotwo) H (w) = RC) RG H(w) = 1. I+i (wtwo) RC Rc
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