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].

Expert Solution

milcah answered 1 year ago

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

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 the function defined over -5 < x < 5 f(x) =...

Find the Fourier Series for the function defined over -5 < x < 5 f(x) = -2 when -5<x<0 and f(x) = 3 when 0<x<5 You can use either the real or complex form but must show work. Plot on Desmos the first 10 terms of the series along with the original function.

find the absolute extrema of the function of the closee interval [-1,1 ] y=3x^2/3 - 2x...

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Find the Fourier series for the function on the interval (-π,π) f(x) = 1 -sin(x)+3cos(2x) f(x...

Find the Fourier series for the function on the interval (-π,π) f(x) = 1 -sin(x)+3cos(2x) f(x )= cos2(x) f(x) = sin2(x)

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sketch the fourier series of f(x) on the interval -L <= x <= L for A)...

sketch the fourier series of f(x) on the interval -L <= x <= L for A) f(x) = (x when x < L/2 and 0 when > L/2) B) f(x) = e^-x

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Q. Find the an in the Fourier series expansion of the function ?(?) = Mx2 + 7 sin(M?) defined over the interval (−?, ?). Where M =9

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find the radius of convergence and interval of convergence of the series ∑ n=1 ~ ∞...

find the radius of convergence and interval of convergence of the series ∑ n=1 ~ ∞ (3^n)((x+4)^n) / √n Please solve this problem with detailed process of solving. I can't understand why the answer is [-13/3, -11/3) I thought that the answer was (-13/3, -11/3]. Can you explain why that is the answer?

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