Find the Z Transform for the following function: f(t)=e^(-ct) cos(2πt/3)u(t)
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Find the Z Transform for the following function:
f(t)=e^(-ct) cos(2πt/3)u(t)
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- I need the answer as soon as possibleDetermine normalization factor N for the function =Ne-kx describing particle in the region from x=0 to x = + ∞.Consider a one-dimensional particle which is confined within the region 0≤x≤ a and whose wave function is u(x, t) = sin (x/a) exp (-iwt). (a) Find the potential V(x). (b) Calculate the probability of finding the particle in the interval a/4 ≤ x ≤3a/4. fictr fidt t 2it 92.niz Isinn: = n fidar 1). (b(6\xh; fingen-like wan-like ction nit
- [Q1] If the probability density function is f(x) as follows, find: (a) k that makes f(x) a valid pdf, (b) Var(x). f(x) = {***C- Skx*(1- x) 0Consider a particle of mass m moving in one dimension with wavefunction $(x) 2 2πα sin for VI and zero otherwise. Is the wave function an eigenfunction of p? If so, what is the eigenvalue?The z-transform of [n] = u[-n] is z where,| z | < 1 Option 7 -Z where, z| < 1 O Option 5SEE MORE QUESTIONS