A) Find the Fourier Transform for one of the following signals: 1. y(t) = 3 cos(2n10t) rct(t) 2. x(2t – 4), where X(f) = 4 sinc³ (2f) 3. g(t) = [28(t - 1) + 28(t + 1)] cos(2n100t) Add file

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Question No. 4
A) Find the Fourier Transform for one of the
following signals:
1. y(t) = 3 cos(2n10t) rct(t)
2. x(2t – 4), where X(f) = 4 sinc³ (2f)
3. g(t) = [28(t – 1) + 28(t + 1)] cos(2n100t)
1 Add file
B) Design a Low Pass Filter (LPF) with cut-
off frequency at 400HZ and its capacitor
was luF.
1 Add file
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Transcribed Image Text:%TE . E:1E docs.google.com & The name, username and photo associated with your Google account will be recorded when you upload files and submit this form. Not engcommune001@uodiyala.edu.iq? Switch account Question No. 4 A) Find the Fourier Transform for one of the following signals: 1. y(t) = 3 cos(2n10t) rct(t) 2. x(2t – 4), where X(f) = 4 sinc³ (2f) 3. g(t) = [28(t – 1) + 28(t + 1)] cos(2n100t) 1 Add file B) Design a Low Pass Filter (LPF) with cut- off frequency at 400HZ and its capacitor was luF. 1 Add file Page 8 of 14 Back Next 17 II <>
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