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Test: Continuous Time Fourier Series - Electronics and Communication Engineering (ECE) MCQ
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8 Questions MCQ Test - Test: Continuous Time Fourier Series
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Test: Continuous Time Fourier Series - Question 1
If, f(t) = -f(-t)and f(t) satisfy the dirichlet conditions then f(t) can be expanded in a fourier series containing
Test: Continuous Time Fourier Series - Question 2
The trigonometric Fourier series expansion of an odd function shall have
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Test: Continuous Time Fourier Series - Question 3
A periodic triangular wave is shown in figure its fourier components will consists only of
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Test: Continuous Time Fourier Series - Question 4
Determine the Fourier series coefficient for given periodic signal x(t) is
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Test: Continuous Time Fourier Series - Question 5
Consider the three continuous time signals with fundamental period of T = 1/2
x(t) = cos4πt
y(t) = sin 4πt
z(t) = x(t)·y(t)
The Fourier co-efficient of z(t) are given by
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Test: Continuous Time Fourier Series - Question 6
Consider a continuous time periodic signal x(t) given by
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Test: Continuous Time Fourier Series - Question 7
The Fourier series coefficient of time domain signal have been given. Determine the corresponding time domain signal and choose correct option.
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Test: Continuous Time Fourier Series - Question 8
The Fourier series for f(x) = sin2 x defined over the range -π ≤ x ≤ π is
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