The energy of the signal sin(4πt)/(4πt) is
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Chapter5: Components, Symbols, And Circuitry Of Air-conditioning Wiring Diagrams
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Problem 16RQ: Which of the following is not a requirement for an electric circuit? a. a source b. a path c. a load...
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The energy of the signal sin(4πt)/(4πt) is
![Properties and sin
Question No. 120
The energy of the signal a (t)
sin(4nt)
is
4xt
Enter Your Answer Here
2021.01.03 08:55](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F82ff2891-5c69-48f5-9639-98d21ba409cc%2F3890b29a-9787-45d2-b3ae-698f39f7b52c%2Fxwgyq8h_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Properties and sin
Question No. 120
The energy of the signal a (t)
sin(4nt)
is
4xt
Enter Your Answer Here
2021.01.03 08:55
![pulse. The amplitude of triangular
rectangular pulse. Its integration will be triangular
shows the sketch of x(t). Observe that it is
Sol. : To obtain sketch of output, y(t) : Fig. 1.4.9 (a)
Draw the signal y(t) and find the energy of the
A band-limit ed signal with a maximum frequency of 5 kHz is to be sampled
According to the sampling theorem, the sampling frequency which is not valid is
(B) 12 kHz
(D) 20 kHz
(A) 5kHz
(C) 15 kHz
145 (ell
output y(t)
rectangular pulse. Its integration will be triangular
pulse. The amplitude of triangular pula
be obtained as follows,
a
-1/See Fig. 1.48 (e)
T can
(1)-2021.01.03 15:55](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F82ff2891-5c69-48f5-9639-98d21ba409cc%2F3890b29a-9787-45d2-b3ae-698f39f7b52c%2Fdp8w1_processed.jpeg&w=3840&q=75)
Transcribed Image Text:pulse. The amplitude of triangular
rectangular pulse. Its integration will be triangular
shows the sketch of x(t). Observe that it is
Sol. : To obtain sketch of output, y(t) : Fig. 1.4.9 (a)
Draw the signal y(t) and find the energy of the
A band-limit ed signal with a maximum frequency of 5 kHz is to be sampled
According to the sampling theorem, the sampling frequency which is not valid is
(B) 12 kHz
(D) 20 kHz
(A) 5kHz
(C) 15 kHz
145 (ell
output y(t)
rectangular pulse. Its integration will be triangular
pulse. The amplitude of triangular pula
be obtained as follows,
a
-1/See Fig. 1.48 (e)
T can
(1)-2021.01.03 15:55
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