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dy(t) Consider a causal LTI system described by the differential equation -y(t) = 4x(t). dt The step response of the system is A. 4(1+e)u(t) B. -4(1 – e)u(t) C. 4e lu(t) D. 4e'u(t) E. 4(1-e)u(t)

dy(t) Consider a causal LTI system described by the differential equation -y(t) = 4x(t). dt The step response of the system is A. 4(1+e)u(t) B. -4(1 – e)u(t) C. 4e lu(t) D. 4e'u(t) E. 4(1-e)u(t)

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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dy(t) Consider a causal LTI system described by the differential equation y(t) = 4x(t). %3D dt The step response of the system is A. 4(1+e)u(t) B. -4(1 – e)u(t) C. 4e tu(t) D. 4e'u(t) E. 4(1 - eu(t) D L.A O II. B O II. C
Transcribed Image Text:dy(t) Consider a causal LTI system described by the differential equation y(t) = 4x(t). %3D dt The step response of the system is A. 4(1+e)u(t) B. -4(1 – e)u(t) C. 4e tu(t) D. 4e'u(t) E. 4(1 - eu(t) D L.A O II. B O II. C
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