4. Find the Fourier cosine series for the function: f(x)= 1 for 0 for 0

Q: Q1: Find Fourier series for f(x) = x,-<x<

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Q: b. Find The Fourier series for the function defined by -n <x <0 0sx<π SA + x f(x) = {".

A:

Q: Q4. Find the Fourier sine series for the function: f(x)= 0 for 0<x< 1/1 for 1/1/1<x<

A:

Q: 5. Consider the following function : x 0 (a) Calculate the Fourier series (both sines and cosines)…

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Q: Find the Fourier series to represent the function f(x) sin x, -I < x < T.

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Q: Q1) Find the Fourier series of the function: -1<x<0 f(x) = %3D 0 <x<1

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Q: Q2. Find the Fourier series for the function f(x) = |x-x² for −1 < x < x<π]

A:

Q: 3. Find the Fourier series for the following function: f (x) = 64x³ for the interval (-n, 1) %3D

A: We need to find the Fourier series expansion of 64x^3.

Q: : Obtain the Fourier series for the function: (4x+1 if – n <x< 0, f (x) = |1–5x if 0<x<r.

A: We will find out the required value.

Q: for -π<x<01 04. Find the Fourier series for the function: ƒ(x)= for 0<x< T

A: Fourier series of the function

Q: B/ Find the Fourier series of the function f (X) = x + t the range -n < x < n

A: Given: To find the Fourier series of the function  is given as,

Q: Say that the function f(x) is x for -π < x < 0 and zero for 0 < x < π. Find the a0 coefficient for…

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Q: 5. Find the Fourier Series of the function: S0, f(x) -T < x < 0 1, 0 <x< T

A: The solution is given as

Q: Q2. Find the Fourier series for the function f(x) = ›>-6 for for 0<x<π π < x < 2π

A: Sol

Q: I/ Find the Fowier Series for the periodic function shown bellow.

A: We will find out the required series.

Q: 2. Find the Fourier series for the function f(x)= (n – x)² in -n <x < A.

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Q: Find the Fourier series for f(x) = -x, –1< x <1

A: