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In Figure 4.10(c) the pulse waveform sampled is at 1/10 second intervals and these samples are summed for the Fourier transform. In Equation (3) the exponential is cyclic between and + with a period N representing 1/s Hz. The resolution, as with the sampled waveform, is N points. Commonly, the samples are not equally spaced about zero but start at zero time, as in Figure 4.11, where a train of 21 pulses with unit spacing is set in a time frame length 41. The spectrum is the Fourier transform from Equation (3) and Figure 4.11(b) shows the transform when n is continuous (over a finite interval) and when n is confined to integer values (discrete). In this case the finite transform values could be said to interpolate between the discrete values. The inverse transform is given by java code 128 reader Barcode Reader . Free Online Web Application
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