Question

A trigonometric series has

a.

single sided spectra

b.

zero

c.

sync function

d.

undefined

Answer: (a).single sided spectra

Interact with the Community - Share Your Thoughts

Uncertain About the Answer? Seek Clarification Here.

Understand the Explanation? Include it Here.

Q. A trigonometric series has

Similar Questions

Explore Relevant Multiple Choice Questions (MCQs)

Q. If a number of odd functions are added, the resultant sum is

Q. In what range should Re(s) remains so that Laplace transform of the function e^[(a + 2)t + 5] exists?

Q. Which one of the following rules determines the mapping of s-plane to z-plane?

Q. For the signum function sgn(t), F(jω) =

Q. If a sequence is causal then ROC is (where a is any number)

Q. If f1(t)<< F1(jω) and f2(t)↔ F2(jω), then [a1 f1(t) + a2f2(t)]↔

Q. The signal x(t) = A cos (ω₀t + φ) is

Q. The inverse Fourier transform of δ(t) is

Q. Which one of the following is the correct statement of the system characterized by the equation y(t) = ax(t) + b?

Q. The derivative of unit step function is

Q. The coefficients Fn in the exponential form of Fourier series are

Q. If X(z) = (1 - az¯¹), and |a| < |z|, the initial value x₀ is

Q. The function A e^(st) where s = s + jω represents

Q. Half wave sysmmetry means f(t) = - f(t ± T/2).

Q. If X(z) = 2az¯¹/(1 - az¯¹)³ and |a| < |z|, then the initial value x₀ is

Q. The Nyquist sampling interval, for the signal sinc (700t) + sinc (500t) is

Q. The integral of a unit impulse is

Q. The z-transform of sequence x[n] = δ(n) is

Q. State variable formulation is very suitable for computer solution.

Q. When a complex voltage wave is applied to a capacitor the resulting current wave is more distorted than the voltage wave.

Recommended Subjects

Are you eager to expand your knowledge beyond Electronics and Communication Engineering? We've handpicked a range of related categories that you might find intriguing.

Click on the categories below to discover a wealth of MCQs and enrich your understanding of various subjects. Happy exploring!