Please show problem 3.24
![3.23. Create a graph of the energy spectrum of f(x) =x on [-T,T], which has been computed in Example 3.1. 3.24. Consider f(x)](http://img.homeworklib.com/images/c6410069-39b4-4d4c-a737-762dc15d3b47.png?x-oss-process=image/resize,w_560)
![Example 3.1 (Fourier Series Example 1). Consider the simple function f(x) - x on [-1,1]. Using the Fourier coefficient formul](http://img.homeworklib.com/images/b36c6d3f-72fb-4f50-a54f-a491d8e9e3f0.png?x-oss-process=image/resize,w_560)





Please show problem 3.24 3.23. Create a graph of the energy spectrum of f(x) =x on [-T,T], which has been computed in...
1. Consider the function defined by 1- x2, 0< |x| < 1, f(x) 0, and f(r) f(x+4) (a) Sketch the graph of f(x) on the interval -6, 6] (b) Find the Fourier series representation of f(x). You must show how to evaluate any integrals that are needed 2. Consider the function 0 T/2, T/2, T/2 < T. f(x)= (a) Sketch the odd and even periodic extension of f(x) for -3r < x < 3m. (b) Find the Fourier cosine series...
Please solve for part (b) and
(c) thank you!
1. Consider the function f(x) = e-x defined on the interval 0 < x < 1. (a) Give an odd and an even extension of this function onto the interval -1 < x < 1. Your answer can be in the form of an expression, or as a clearly labelled graph. [2 marks] (b) Obtain the Fourier sine and cosine representation for the functions found above. Hint: use integration by parts....
Matlab: please answer all 3 parts and show steps using Matlab
inputs ONLY thank you
Problem 3. Consider the function f(x) ei cos(2x). (1) Sketch its graph over the interval [0, r] by the following commands: (2) Using h-001 to compute the difference quotient for x = π/6 in [0, π]. The commands are: And the difference quotient is: (3) Using h = 0.01 to approximate the second derivative by computing the difífquo for x = π/6 in [0, π]....
please explain and do in matlab
Problem 3. Consider the function f(x) e cos(2r). (1) Sketch its graph over the interval [0, m) by the following commands: (2) Using h = 0.01 π/6 in [0, π]. The commands are: to compute the difference quotient for z And the difference quotient is: ( 6 (3) Using h-0.01 to approximate the second derivative by computing the difdifquo for in [0, π). The commands are: And the difdifquo is:
Problem 3. Consider the...