Question

2. Use the Fourier transform analysis equation to calculate the Fourier transforms of a. $x_1(t) = 16\delta(t+10) + 16\delta(t-10)$ $\frac{d}{dt}${6u(-5-t)+6u(t-5)} b. $x_2(t) = \frac{d}{dt}\{6u(-5-t) + 6u(t-5)\}$ • Please provide the magnitude and phase of each Fourier transform. • Sketch and label the magnitude of each Fourier transform ($|X_1(j\omega)|$ and $|X_2(j\omega)|$) on the same axes using MATLAB for $-\pi/4 \le \omega \le \pi/4.$

          2. Use the Fourier transform analysis equation to calculate the Fourier transforms of
a. $x_1(t) = 16\delta(t+10) + 16\delta(t-10)$
$\frac{d}{dt}${6u(-5-t)+6u(t-5)}
b. $x_2(t) = \frac{d}{dt}\{6u(-5-t) + 6u(t-5)\}$
• Please provide the magnitude and phase of each Fourier transform.
• Sketch and label the magnitude of each Fourier transform ($|X_1(j\omega)|$ and $|X_2(j\omega)|$) on the same axes using MATLAB for
$-\pi/4 \le \omega \le \pi/4.$

2. Use the Fourier transform analysis equation to calculate the Fourier transforms of
a. x1(t) = 16δ(t+10) + 16δ(t-10)
(d)/(dt)6u(-5-t)+6u(t-5)
b. x2(t) = (d)/(dt){6u(-5-t) + 6u(t-5)}
• Please provide the magnitude and phase of each Fourier transform.
• Sketch and label the magnitude of each Fourier transform (|X1(jω)| and |X2(jω)|) on the same axes using MATLAB for
-π/4 ≤ω≤π/4.

Added by Emilia J.

University Physics with Modern Physics

Hugh D. Young 14th Edition

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Solved by Expert Stanley Enemuo

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