WHAT IS THE FOURIER EXPANSION OF THE PERIODIC FUNCTION WHOSE DEFINITION IN ONE PERIOD IS : F(t)- for -t<0 for 0st<

Q: -* is -. р Show that the finite sine transform of 1 . TC

A:

Q: Find the inverse 2-Transforrm of log(z f log 241 by Power senies method and by division method

A:

Q: Write the first 4 terms of the Fourier-Legendre expansion of the following function. Put in the…

A: It is known that the Fourier-Legendre polynomial series for a function fx in the interval -1,1 is…

Q: si |x| < a 1. f(x) = [1 0 en otro caso ||

A:

Q: Find Fourier transform for f (t-2)

A: We have to solve given problem:

Q: 2s3+ 4s²+1 F(s) = (s²+ 2s+17)(s²+ 4s+20)

A:

Q: 2s²+7 F(s) (s+1)(s+2)(s²+ 2s+5)

A:

Q: b-F(w)=e"w - t

A: According to the definition of modulus function f(x)=|x|, the value of function f(x) is x, if x≥0…

Q: what is the discrete fourier transform of y = 001010

A: Introduction: Discrete Fourier transformation is applied when the signal is discrete and finite. For…

Q: What is the laplace transform of the periodic function shown in the picture.

A: Solution

Q: Solve for the laplace transformarion of the given function

A: the Laplace transform, named after its inventor Pierre-Simon Laplace, is an integral transform that…

Q: torre 0 - cx Lo | 0 cx 23

A: We’ll answer the first question since the exact one wasn’t specified. Please submit a new question…

Q: Find fourier cosine transform of for 0 1

A:

Q: s(1) = {" 0 1+ jwe ¹+jw (-w+j)² Given: f(t) a.) -t te -1<t<0 otherwise

A:

Q: lace transform for the periodic function. + 2. 4. 1.

A:

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

A:

Q: Q2/ Find Fourier Transform the following function as in graph: (-1,0) (1,0) Pi

A: The given problem is to find the Fourier transform of the given function in the graph. We have to…

Q: X(z) = z² N N (2--/-)² (2-²) 3/

A:

Q: Solve the fourier transform of the following functions: 2. f(x) = {x if 0 < x < a otherwise

A:

Q: Q/Determine the Fourier expansions of the periodic functions whose definitions in one period are: f1…

A: The Fourier series formula is f(t)=a02+∑n=1∞ancos(nt)+∑n=1∞bnsin(nt) a0=1π∫-ππf(t) dtan=1π∫-ππf(t)…

Q: Use the residue theorem to show log a dx log 2. 4+ x2 2

A: We have to show ∫0∞logx4+x2dx=π2log2 by residue theorem.

Q: Give the Fourier Transform for the following functions: (i) 108(t)

A: