Question

Please find Fourier Transform of the signal $x(t)$ by using the Fourier transform of known signals(by using rectangular pulse signal). $x(t) = \begin{cases} \sin(\frac{\pi t}{2}) & 0 \le t \le 12\\ \sin(\frac{\pi (t - 20)}{2}) & 20 \le t \le 32\\ 0 & \text{else} \end{cases}$

          Please find Fourier Transform of the signal $x(t)$ by using the Fourier transform of known signals(by using rectangular pulse signal).
$x(t) = \begin{cases} \sin(\frac{\pi t}{2}) & 0 \le t \le 12\\ \sin(\frac{\pi (t - 20)}{2}) & 20 \le t \le 32\\ 0 & \text{else} \end{cases}$

Please find Fourier Transform of the signal x(t) by using the Fourier transform of known signals(by using rectangular pulse signal).
x(t) = sin((π t)/(2)) 0 ≤ t ≤ 12
sin((π (t - 20))/(2)) 20 ≤ t ≤ 32
0 else

Added by Theresa G.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Thanks for your feedback!

Please find the Fourier Transform of the signal x(t) by using the Fourier transform of known signals (by using a rectangular pulse signal). TTt sin 0t<12 2 Tt-20 sin 20t32 2 0 else C t (sec 16 20 32 10