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Test: Fourier - 1 - Electrical Engineering (EE) MCQ
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10 Questions MCQ Test Signals and Systems - Test: Fourier - 1
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Test: Fourier - 1 - Question 1
Determine the Fourier series coefficient for given periodic signal x(t).
Q. x(t) as shown in fig. P5.7.1
Q. x(t) as shown in fig. P5.7.1
Detailed Solution for Test: Fourier - 1 - Question 1
Test: Fourier - 1 - Question 2
Determine the Fourier series coefficient for given periodic signal x(t).
Q. x(t) as shown in fig. P5.7.2
Q. x(t) as shown in fig. P5.7.2
Detailed Solution for Test: Fourier - 1 - Question 2
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Test: Fourier - 1 - Question 3
Determine the Fourier series coefficient for given periodic signal x(t).
Q. x(t) as shown in fig. P5.7.3
Q. x(t) as shown in fig. P5.7.3
Detailed Solution for Test: Fourier - 1 - Question 3
Test: Fourier - 1 - Question 4
Determine the Fourier series coefficient for given periodic signal x(t).
Q. x(t) as shown in fig. P5.7.4
Detailed Solution for Test: Fourier - 1 - Question 4
Test: Fourier - 1 - Question 5
Determine the Fourier series coefficient for given periodic signal x(t).
Q. x(t) = sin2t
Detailed Solution for Test: Fourier - 1 - Question 5
Test: Fourier - 1 - Question 6
In the question, the FS coefficient of time-domain signal have been given. Determine the corresponding time domain signal and choose correct option.
Q. 
Detailed Solution for Test: Fourier - 1 - Question 6
Detailed Solution for Test: Fourier - 1 - Question 7
Test: Fourier - 1 - Question 8
In the question, the FS coefficient of time-domain signal have been given. Determine the corresponding time domain signal and choose correct option.
Q. X [k] as shown in fig. P5.7.11, 
Detailed Solution for Test: Fourier - 1 - Question 8
Test: Fourier - 1 - Question 9
Which of the following is not Dirichlet’s condition for the Fourier series expansion?
Detailed Solution for Test: Fourier - 1 - Question 9
Test: Fourier - 1 - Question 10
In the Fourier transform, if the time domain signal x(t) is real and even, then the frequency domain signal X(jΩ) will be:
Detailed Solution for Test: Fourier - 1 - Question 10
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