Question 1: Calculate the inverse CTFT of the following function. 5(jw) + 30 (jw+2)(jw+5)(jw + 10) X(w) = Question 2: Evaluate the Discrete Time Fourier series representation for the following signal x[n] = cos Question 3: Use the tables of transforms and properties to find the DTFTs of the following signal. x[n] = бл π -n+· 17 3 = [sin(+7)] + [sin(((158))] * πη (Note: The symbol represents the convolution)
Question 1: Calculate the inverse CTFT of the following function. 5(jw) + 30 (jw+2)(jw+5)(jw + 10) X(w) = Question 2: Evaluate the Discrete Time Fourier series representation for the following signal x[n] = cos Question 3: Use the tables of transforms and properties to find the DTFTs of the following signal. x[n] = бл π -n+· 17 3 = [sin(+7)] + [sin(((158))] * πη (Note: The symbol represents the convolution)
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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solve these three questionsss plsz
![Question 1: Calculate the inverse CTFT of the following function.
5(jw) + 30
(jw+2)(jw+5)(jw + 10)
X(w) =
Question 2: Evaluate the Discrete Time Fourier series representation for the following
signal
x[n] = cos
бл π
-n+·
17 3
Question 3: Use the tables of transforms and properties to find the DTFTs of the following
signal.
x[n] = [sin(+r)] + [sin(₹ (n-3))]
*
(Note: The symbol represents the convolution)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F6a3c0a18-27bd-4cfb-a951-1ae362ffb372%2F65c45a66-d3e6-4bb3-b0de-dd9fdea11666%2F90yj05_processed.png&w=3840&q=75)
Transcribed Image Text:Question 1: Calculate the inverse CTFT of the following function.
5(jw) + 30
(jw+2)(jw+5)(jw + 10)
X(w) =
Question 2: Evaluate the Discrete Time Fourier series representation for the following
signal
x[n] = cos
бл π
-n+·
17 3
Question 3: Use the tables of transforms and properties to find the DTFTs of the following
signal.
x[n] = [sin(+r)] + [sin(₹ (n-3))]
*
(Note: The symbol represents the convolution)
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