on In a study of data derived from a variety of natural phenomena, F$.$ A$.$ Benford formulated an empirical law regarding the

frequency of occurrence of the first digit $d$ in a set of numbers. Researchers have recognized Benford's law, also known as the

first$-$digits law, as an important tool in data analysis for diverse arenas such as forensic accounting, online social networking,

climate modeling, and gene sequencing.

${?}_{}^N$ For specific data sets, Benford observed that the frequencies of occurrence of $d$ were approximated by the probability

distribution shown in the table.

Use Benford's Law to find $P(d<mn\; id="EditorElement\_488160">4</mn><mi\; id="EditorElement\_488162">)</mi>$ and $P(d>3).$ Express each result as a decimal rounded to three places.

$P(d>3)=$