Consider the system shown in figure, where xq (1) m(t) h(t) with h(t) = u(t) - u(t - (-) x₁ (t) = 0.1A cos(2πnt); x₂ (t)

[answerhappygod]

1 (16.31 KiB) Viewed 27 times

2 (52.88 KiB) Viewed 27 times

Consider the system shown in figure, where xq (1) m(t) h(t) with h(t) = u(t) - u(t - (-) x₁ (t) = 0.1A cos(2πnt); x₂ (t) = 1; 0≤t≤ 1/n 0≤t≤1/n Where n is two digits of your university ID, as shown. x₂(1) y(1) 2019XXXX
5.Find H(w), X₁ (w) and X₂ (w) manually. F F Let h(t) H (w), x₁ (t) = x₁(w), x₂(t) = X₂ (w) 6.Plot the magnitude and phase spectra of H(w), X₁ (w) and X₂ (w) manually. 7. Compute manually and plot M(w) and Y(w). 8.Use MATLAB to perform the Fourier analysis (use fft function) and to plot the magnitude and phase spectra of H(w), X₁ (w) and X₂(w). Course Project COM 362 Page 1 of 2 9.Use MATLAB to perform the Fourier analysis (use fft function) and to plot the magnitude and phase spectra of M(w) and Y(w). 10. Find y(t) by manually calculating the inverse Fourier transform of Y(w). 11. Use MATLAB to perform the Inverse Fourier analysis (use ifft function) and to plot y(t). 12. Compare your results for y(t) obtained from manual and MATLAB calculations. Deliverables: Collect all your work into single MS-word file (.doc or .docx), which should contain the following in order of the 12 steps above: 1. For the manual calculations, scan then insert it as picture. 2. Fully-commented Matlab code. 3. Clear plots of all the required signals for both manual calculations and Matlab results (save your work from Matlab (File → save as .jpg), don't use print- screen).