Question

A function will have only sine terms if

a.

f(t) = - f(t)

b.

f(-t) = f(t)

c.

f(-t) = -f(t)

d.

none of the above

Answer: (c).f(-t) = -f(t)

Interact with the Community - Share Your Thoughts

Uncertain About the Answer? Seek Clarification Here.

Understand the Explanation? Include it Here.

Q. A function will have only sine terms if

Similar Questions

Explore Relevant Multiple Choice Questions (MCQs)

Q. The impulse response h[n] of a linear time invariant system is given by h[n] = ∪[n + 3 ] + ∪[n - 2] -2∪[n -7]. The above system is

Q. Which one condition is true to check the periodically for discrete time signal (where K is any integer, N is period, f₀ is frequency of signal)

Q. If v(t) = 0 for t < 0 and e^(-αt) for t ≥ 0 V(jω) = 1/(α + jω).

Q. The term 'energy spectral density' is associated with

Q. If f(t) = 1, F(jω) = 2π δ(ω).

Q. The state equations are in the form

Q. (SI - A)¯¹ = adj(sI - A)/det (sI - A)

Q. The eign values of n x n matrix A are the root of the characteristic equation 1λI - AI = 0

Q. A signal is x + f(t) where x is constant and f(t) is a power signal with zero mean value. The power of the signal is

Q. A pulse function can be represented as difference of two equal step functions.

Q. A system with input x[n] and output y[n] is given as y[n] = (sin 5/6 πn) x(n) The system is

Q. unit step is a

Q. The n state variables can be considered as n components of a state vector.

Q. Following is a reason of distortion in communication system

Q. Short circuit is the dual of open circuit.

Q. Highest value of Autocorrelation of a function 100 cos 50 πt is

Q. Which one of the following is the correct statement?

The region of convergence of z transform of x[n] consists of the values of z for which x[n] r¯ⁿ is

Q. A linear discrete time system has the char. equation z³ - 0.81z = 0, the system is

Q. Energy density function is always

Q. Which of the following is/are not a property/properties power spectral density function Sx(ω)?

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!