2 LET X(T) BE A DETERMINISTIC CONTINUOUS TIME SIGNAL WITH FINITE ENERGY. LET X(F) BE THE FOURIER TRANSFORM OF X(T) AND LET ₂(F) BE ITS ENERG... Let x(t) be a deterministic continuous time signal with finite energy. Let X(f) be the Fourier transform of x(t) and let (f) be its energy spectral density. Then We have f(t) | dt = r₂(f)df We have I₂(f) = X(ƒ)| None of the above proposition is right We have Iz(f) = X(ƒ)|² Iz(f) is maximum at the origin (that is : Vf, |I₂(f) |≤ T₂(0))
2 LET X(T) BE A DETERMINISTIC CONTINUOUS TIME SIGNAL WITH FINITE ENERGY. LET X(F) BE THE FOURIER TRANSFORM OF X(T) AND LET ₂(F) BE ITS ENERG... Let x(t) be a deterministic continuous time signal with finite energy. Let X(f) be the Fourier transform of x(t) and let (f) be its energy spectral density. Then We have f(t) | dt = r₂(f)df We have I₂(f) = X(ƒ)| None of the above proposition is right We have Iz(f) = X(ƒ)|² Iz(f) is maximum at the origin (that is : Vf, |I₂(f) |≤ T₂(0))
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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![2 LET X(T) BE A DETERMINISTIC CONTINUOUS TIME SIGNAL WITH FINITE ENERGY. LET X(F) BE THE FOURIER TRANSFORM OF X(T) AND LET T(F) BE ITS ENERG...
Let x(t) be a deterministic continuous time signal with finite energy. Let X(f) be the Fourier transform of x(t) and let (f) be its energy spectral density. Then
We have f(t) | dt = ₂(f)df
We have Iz(f) = X(ƒ)|
None of the above proposition is right
We have Iz(f) = X(ƒ)|²
Iz (f) is maximum at the origin (that is : Vf, |Iz (f) |≤ Tz (0))](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F239d2665-650e-4ecf-a661-d64919e04b02%2F1d5f0e4d-c673-45e5-97b0-8e619e88ab12%2F69qy2l9_processed.png&w=3840&q=75)
Transcribed Image Text:2 LET X(T) BE A DETERMINISTIC CONTINUOUS TIME SIGNAL WITH FINITE ENERGY. LET X(F) BE THE FOURIER TRANSFORM OF X(T) AND LET T(F) BE ITS ENERG...
Let x(t) be a deterministic continuous time signal with finite energy. Let X(f) be the Fourier transform of x(t) and let (f) be its energy spectral density. Then
We have f(t) | dt = ₂(f)df
We have Iz(f) = X(ƒ)|
None of the above proposition is right
We have Iz(f) = X(ƒ)|²
Iz (f) is maximum at the origin (that is : Vf, |Iz (f) |≤ Tz (0))
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