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Some interesting properties and calculation of sinc integralspropertie: properties and calcultaion of sinc integralspropertie : Kim, Sungjin, Choe, IlSu, Kim, HyonChol: Amazon.sg: Books
ix) sinC+sinD=2sin2C+D⋅cos2C−D (x) sinC−sinD=2cos2C+D⋅sin2C−D (xi) c..
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![SOLVED: (a) Consider the following signal x(t): x(t) = 3sin(Tt) i. [3%] Express x(t) in terms of the sinc function, where sinc(t) = Tt. ii. [3%] Sketch the magnitude spectrum of x(t).](https://cdn.numerade.com/ask_images/8323538ddbe84c9f96bf0f6133fcf8b3.jpg "SOLVED: (a) Consider the following signal x(t): x(t) = 3sin(Tt) i. [3%] Express x(t) in terms of the sinc function, where sinc(t) = Tt. ii. [3%] Sketch the magnitude spectrum of x(t).")
SOLVED: (a) Consider the following signal x(t): x(t) = 3sin(Tt) i. [3%] Express x(t) in terms of the sinc function, where sinc(t) = Tt. ii. [3%] Sketch the magnitude spectrum of x(t).
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![SOLVED: Show the calculation of Fourier Transform using either formula or Fourier Transform properties of the following: -∞ < t < ∞ T(t) = Tsinc(2Ï€ft) jω nâˆ'[1 - T(2Ï€f)] + jωsin(2Ï€ft) p(ω)](https://cdn.numerade.com/ask_images/a4890cd52bc344478704e1c573039aac.jpg "SOLVED: Show the calculation of Fourier Transform using either formula or Fourier Transform properties of the following: -∞ < t < ∞ T(t) = Tsinc(2Ï€ft) jω nâˆ'[1 - T(2Ï€f)] + jωsin(2Ï€ft) p(ω)")
SOLVED: Show the calculation of Fourier Transform using either formula or Fourier Transform properties of the following: -∞ < t < ∞ T(t) = Tsinc(2Ï€ft) jω nâˆ'[1 - T(2Ï€f)] + jωsin(2Ï€ft) p(ω)
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