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S(jn) = (1– {u(N + 4n) – u(N – 4n)} (a) Evaluate s(0). (b) What is the valuc of t? (c) Let the periodic signal x(t) given by x(t) = > s(n/5) · 6(t – (n/5))

S(jn) = (1– {u(N + 4n) – u(N – 4n)} (a) Evaluate s(0). (b) What is the valuc of t? (c) Let the periodic signal x(t) given by x(t) = > s(n/5) · 6(t – (n/5))

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
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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just do part a) and b)

S(JN) = ( 1–- {u(N + 4x) – u(N – 4n)} (a) Evaluate s(0). (b) What is the valuc of Ls1ecos (nt -)at? (c) Let the periodic signal x(t) given by x(t) = > s(n/5) ·6(t – (n/5)) %3D n=-0 be the input to the filter with impulse response sin(nt/T) h(t) = A nt s Lt) = E Determine the value of A, as well as all values of the time constant T, such that the filter output y(t) is identically equal to s(t). a) evaluate s (0) Gjuen S(jw) s(jw) 4TT sco) = E Fnd area.
Transcribed Image Text:S(JN) = ( 1–- {u(N + 4x) – u(N – 4n)} (a) Evaluate s(0). (b) What is the valuc of Ls1ecos (nt -)at? (c) Let the periodic signal x(t) given by x(t) = > s(n/5) ·6(t – (n/5)) %3D n=-0 be the input to the filter with impulse response sin(nt/T) h(t) = A nt s Lt) = E Determine the value of A, as well as all values of the time constant T, such that the filter output y(t) is identically equal to s(t). a) evaluate s (0) Gjuen S(jw) s(jw) 4TT sco) = E Fnd area.
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