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Consider the periodic continuous-time signal r(t) = g(t) * d (t) where 1-t, -1

Consider the periodic continuous-time signal r(t) = g(t) * d (t) where 1-t, -1

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
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Hello. I keep getting confused on this problem as I am new to Fourier series. Could you help me to solve this probelm?

Thank you for your time and help. 

← Micro 321 C Hw#1 321 C 100% Type here to search Micro https://docs.google.com/document/d/1AVt9Ri10yj17c_5Vu7WNJqEoXCqvcCp3-InM7CGblmA/edit Untitled document File Edit View Insert Format Tools Extensions Help Last edit was seconds ago Normal text 1 321 C ►▸ Fourie Arial where Lab Fo ► Fourie Consider the periodic continuous-time signal x(t) = g(t) * d₁(t) 20 11 + B I U Α 10 1000|02|3 { The signal r(t) is shown below. g(t) hw4.p M Inbox 1-t, −1<t≤0 2t+1, 0<t≤1 otherwise 0, Time t AA Ur X = = = 39% 5 | im (a) Determine the continuous-time Fourier series (CTFS) coefficients for r(t) by hand. Hints: This will require integration by parts. 1 48°F Comp o == ▼ III Fourie + 7OOT E E 3 X UP 28 ») A Share Editing 4 X Update: 1:49 PM 11/20/2022 T 2
Transcribed Image Text:← Micro 321 C Hw#1 321 C 100% Type here to search Micro https://docs.google.com/document/d/1AVt9Ri10yj17c_5Vu7WNJqEoXCqvcCp3-InM7CGblmA/edit Untitled document File Edit View Insert Format Tools Extensions Help Last edit was seconds ago Normal text 1 321 C ►▸ Fourie Arial where Lab Fo ► Fourie Consider the periodic continuous-time signal x(t) = g(t) * d₁(t) 20 11 + B I U Α 10 1000|02|3 { The signal r(t) is shown below. g(t) hw4.p M Inbox 1-t, −1<t≤0 2t+1, 0<t≤1 otherwise 0, Time t AA Ur X = = = 39% 5 | im (a) Determine the continuous-time Fourier series (CTFS) coefficients for r(t) by hand. Hints: This will require integration by parts. 1 48°F Comp o == ▼ III Fourie + 7OOT E E 3 X UP 28 ») A Share Editing 4 X Update: 1:49 PM 11/20/2022 T 2
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