Question

In: Advanced Math

Find the fourier series of the following a. ?(?) = 1 + ? ; −? ≤...

Find the fourier series of the following

a. ?(?) = 1 + ? ; −? ≤ ? < ?

b. ?(?) = { 1 0 ≤ ? < 2 −1 2 ≤ ? < 4

c. ?(?) = ? 2 + 1 ; −1 ≤ ? < 1

help guys struggling student here thankies

Solutions

Expert Solution

Colby Messinger answered 1 year ago
Next > < Previous

Related Solutions

find Fourier series of periodic function ?(?) = { −?, −1 ≤ ? ≤ 0 with...
find Fourier series of periodic function ?(?) = { −?, −1 ≤ ? ≤ 0 with the period 2 { ?, 0 ≤ ? ≤ 1
Find the Fourier series for a triangle wave of amplitude 1 and frequency f0.
Find the Fourier series for a triangle wave of amplitude 1 and frequency f0.
Find the coefficients for expanding y=1 in a Fourier series over the interval [-1,1]. Find the...
Find the coefficients for expanding y=1 in a Fourier series over the interval [-1,1]. Find the coefficients for expanding y=x in a Fourier series over the interval [-1,1].
Q.  Find the an in the Fourier series expansion of the function                     ?(?) = Mx2 +...
Q.  Find the an in the Fourier series expansion of the function                     ?(?) = Mx2 + 7 sin(M?) defined over the interval (−?, ?). Where M =9
Find the Fourier series of the function. c. f(t) = sin(3pit), -1</ t </ 1
Find the Fourier series of the function. c. f(t) = sin(3pit), -1</ t </ 1
3.2.1. Find the Fourier series of the following functions: (g) | sin x | (h) x...
3.2.1. Find the Fourier series of the following functions: (g) | sin x | (h) x cos x.
Signals and systems Find the complex exponential Fourier series for the following signals. In each case...
Signals and systems Find the complex exponential Fourier series for the following signals. In each case plot the magnitude and phase line spectra for k ≥ 0. (i) x1(t) = cos(5t + 45o ) (ii) x2(t) = sin2 (t) (iii) x3(t) = cos(3t) + cos(5t)]
Expand in Fourier series: Expand in fourier sine and fourier cosine series of: f(x) = x(L-x),...
Expand in Fourier series: Expand in fourier sine and fourier cosine series of: f(x) = x(L-x),    0<x<L Expand in fourier cosine series: f(x) = sinx, 0<x<pi Expand in fourier series f(x) = 2pi*x-x^2, 0<x<2pi, assuming that f is periodic of period 2pi, that is, f(x+2pi)=f(x)
Given the following functions, can you have the corresponding a) Fourier series, b) Fourier transform and...
Given the following functions, can you have the corresponding a) Fourier series, b) Fourier transform and c) Laplace transform? If yes, find them, if not, explain why you can not. A, x(t) = -1+cos(2t) + sin（pai*t+1)                                               (4-1) B, x(t) = 2d(t) cos(2t) +d(t-1.5p) sin(2t)                                          (4-2) C, x(t) = 1+cos(1.5t) + cos(4t)                                           (4-3)
Given the following functions, can you have the corresponding a) Fourier series, b) Fourier transform and...
Given the following functions, can you have the corresponding a) Fourier series, b) Fourier transform and c) Laplace transform? If yes, find them, if not, explain why you can not. A, x(t) = -1+cos(2t) + sin(pt+1)                                                                                 (4-1) B, x(t) =2d(t) cos(2t) +d(t-1.5p) sin(2t)                                                                    (4-2) C, x(t) = 1+cos(1.5t) + cos(4t)                                                                                    (4-3)
ADVERTISEMENT
Subjects
ADVERTISEMENT
Latest Questions
ADVERTISEMENT