Electrical Engineering > GATE 2020 > Fourier Series
Which of the following is true for all possible non-zero choices of integers m,n; m≠n or all possible non-zero choices of real numbers p,q; p≠q. as applicable?
A
(1/π)∫0πsin mθ sin nθ dθ=0
B
(1/(2π))∫-π/2π/2sin pθ sin qθ dθ=0
C
(1/(2π))∫-ππsin pθ cos qθ dθ=0
D
limα→∞(1/(2α))∫-ααsin pθ sin qθ dθ=0

Correct : c

Similar Questions

Consider Here, ⌊t⌋ represents the largest integer less than or equal to and ⌈t⌉ denotes the smallest integer greater than or eq...
#432 NAT
The discrete time Fourier series representation of a signal x[n] with period N is written as x[n] = Σk=0N-1 akej(2knπ/N). A discrete time periodic signal with p...
#483 MCQ
Let f(x) be a real, periodic function satisfying f(-x) = -f(x). The general form of its Fourier series representation would be
#634 MCQ

Related Topics

Fourier series trigonometric integrals GATE Electrical Engineering 2020 electrical engineering gate Fourier sine series GATE 2020 integral sine theta trigonometric limits

Unique Visitor Count

Total Unique Visitors

Loading......

Question Options

Contributed by: