Question # 3: Assuming zero initial conditions, find the transfer function G(s) = C(s) / R(s) corresponding to the following differential equation d³c/dt³+3d c/dt² + 7dc/dt + 5c = dr/df²+ 4dr/dt + 3r Question # 4: Find the differential equation corresponding to the following transfer function G(s) = (2s+1)/(s²+6s+2)

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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Question # 3: Assuming zero initial conditions, find the transfer function G(s) = C(s) / R(s) corresponding
to the following differential equation
d³c/dt³+3d-c/df² +7dc/dt + 5c = ď²r/dt² + 4dr/dt + 3r
Question # 4: Find the differential equation corresponding to the following transfer function
G(s) = (2s+1)/(s²+6s+2)
Transcribed Image Text:Question # 3: Assuming zero initial conditions, find the transfer function G(s) = C(s) / R(s) corresponding to the following differential equation d³c/dt³+3d-c/df² +7dc/dt + 5c = ď²r/dt² + 4dr/dt + 3r Question # 4: Find the differential equation corresponding to the following transfer function G(s) = (2s+1)/(s²+6s+2)
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