Benford's law follows the distribution: A) log ₁₀(1 + (1/ d)), where d is each digit 1, 2, and so on B) log ₁₀(d + (1/ d)), where d is each digit 1, 2, and so on C) ln ₁₀(1 + (1/ d)), where d is each digit 1, 2, and so on D) ln ₁₀(d + (1/ d)), where d is each digit 1, 2, and so on

Question

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Benford's Law predicts the frequency of the first digit in many naturally occurring sets of numbers, following the formula log10(1 + (1/d)), where d is each digit 1 through 9.

Benford's Law Follows the Distribution