Example 4.12 Suppose that we wish to calculate the Fourier transform X(jw) for the signal x(1) dis- played in Figure 4.16(a). Rather than applying the Fourier integral directly to x(t), we instead...


Use fourier transform proprties to find X(JW)


Example 4.12<br>Suppose that we wish to calculate the Fourier transform X(jw) for the signal x(1) dis-<br>played in Figure 4.16(a). Rather than applying the Fourier integral directly to x(t), we<br>instead consider the signal<br>d<br>8(1) =<br>x(1).<br>dt<br>x(t)<br>(a)<br>g(t)<br>dx(t)<br>dt<br>-1<br>-1<br>(b)<br>

Extracted text: Example 4.12 Suppose that we wish to calculate the Fourier transform X(jw) for the signal x(1) dis- played in Figure 4.16(a). Rather than applying the Fourier integral directly to x(t), we instead consider the signal d 8(1) = x(1). dt x(t) (a) g(t) dx(t) dt -1 -1 (b)

Jun 10, 2022
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