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Consider the system y"(t)- 5y' + 6y(t) = 2x'(t) — 3x(t). Find the frequency response for the system. Use a partial fractions expansion and a table of CTFT pairs from the textbook to determine the response y(t) of the system when the input is x(t) = u(t)e¯ sin(2πt).

Consider the system y"(t)- 5y' + 6y(t) = 2x'(t) — 3x(t). Find the frequency response for the system. Use a partial fractions expansion and a table of CTFT pairs from the textbook to determine the response y(t) of the system when the input is x(t) = u(t)e¯ sin(2πt).

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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Hello. I keep getting confused on the second part and I want to make sure I am doing the first part right as well. 

Thank you for your time and energy. It is much appreciated

← Untitled document - Google Docs X 个 с https://docs.google.com/document/d/1AVt9Ri10yj17c_5Vu7WNJqEoXCqvcCp3-InM7CGblmA/edit Untitled document Saved to Drive File Edit View Insert Format Tools Extensions Help Last edit was seconds ago 100% + Type here to search Normal text 1 Arial Consider the system I TT 11 + B I U Α 1CO 23 CO₂ 000 C 4 Find the frequency response for the system. M === y"(t)- 5y + 6y(t) = 2x'(t)- 3x(t). Use a partial fractions expansion and a table of CTFT pairs from the textbook to determine the response y(t) of the system when the input is x(t) = u(t)e- sin(2πt). 5 63% im 44°F == 0 ▼ III 7OOT E E 3 ID >1k X A Share Editing 4 X Update: 10:10 AM 11/21/2022 T 2
Transcribed Image Text:← Untitled document - Google Docs X 个 с https://docs.google.com/document/d/1AVt9Ri10yj17c_5Vu7WNJqEoXCqvcCp3-InM7CGblmA/edit Untitled document Saved to Drive File Edit View Insert Format Tools Extensions Help Last edit was seconds ago 100% + Type here to search Normal text 1 Arial Consider the system I TT 11 + B I U Α 1CO 23 CO₂ 000 C 4 Find the frequency response for the system. M === y"(t)- 5y + 6y(t) = 2x'(t)- 3x(t). Use a partial fractions expansion and a table of CTFT pairs from the textbook to determine the response y(t) of the system when the input is x(t) = u(t)e- sin(2πt). 5 63% im 44°F == 0 ▼ III 7OOT E E 3 ID >1k X A Share Editing 4 X Update: 10:10 AM 11/21/2022 T 2
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