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Benford's law describes the relative frequencies of leading digits in many reallife sets of numerical data. It postulates that the leading digit d would occur in a set of data with probability: 1 7rd 2 log10 (1 + d) for d E {1, 2; ~29}- Assume we have a sample of 4, 000 leading digits obtained from transaction prices (which are known to follow Benford's low). Let E Fd represent the expected frequency of digit d in this sample. Calculate the difference lE F3 lE F5 (rounded to the nearest natural integer). A. 97 B. 116 C. 183 D. 91 E. 250