Required information Consider the signal x(f) where the harmonic function is based on T= To, which is the fundamental period of x(). x (t) = - 2sin (4at) + 5cos (12xt) Consider cxk] to be the harmonic function of x(f). Cx [k] = jA (8[k + a] – 8 [k – a]) + B (8 [k – b] + 8 [k + b]) The numerical values of the constants are A =| a = B= and b=
Required information Consider the signal x(f) where the harmonic function is based on T= To, which is the fundamental period of x(). x (t) = - 2sin (4at) + 5cos (12xt) Consider cxk] to be the harmonic function of x(f). Cx [k] = jA (8[k + a] – 8 [k – a]) + B (8 [k – b] + 8 [k + b]) The numerical values of the constants are A =| a = B= and b=
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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![Required information
Consider the signal x(t) where the harmonic function is based on T= To, which is the fundamental period of x(1).
x (t)
2sin (4at) + 5cos (12rt)
Consider ck] to be the harmonic function of x(t).
Cx [k]
= jA (8 [k + a] –- 8 [k – a]) + B (8 [k – b] + 8 [k + b])
The numerical values of the constants are A =
a =
B =
and b=](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F1b94d5d1-8249-4b1b-8d70-6007d482e8f0%2F27e2a6a9-6606-4268-b617-d19aa791f796%2Fi6wesl_processed.png&w=3840&q=75)
Transcribed Image Text:Required information
Consider the signal x(t) where the harmonic function is based on T= To, which is the fundamental period of x(1).
x (t)
2sin (4at) + 5cos (12rt)
Consider ck] to be the harmonic function of x(t).
Cx [k]
= jA (8 [k + a] –- 8 [k – a]) + B (8 [k – b] + 8 [k + b])
The numerical values of the constants are A =
a =
B =
and b=
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