Refer to the accompanying data set and use the $30$ screw lengths to construct a frequency distribution. Begin with a lower class limit of $3\mathrm{.}970$ in$.,$ and use a class width of $0\mathrm{.}010in.$ The screws were labeled as having a length of $4$ in$.$

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Complete the frequency distribution below.

Data table

$\backslash$table$[[$Screw Lengths $($inches$)],[4\mathrm{.}018,4\mathrm{.}006,3\mathrm{.}999,4\mathrm{.}012,3\mathrm{.}982,3\mathrm{.}995,3\mathrm{.}999,3\mathrm{.}973,4\mathrm{.}001,4\mathrm{.}004],[4\mathrm{.}005,3\mathrm{.}992,3\mathrm{.}992,3\mathrm{.}986,3\mathrm{.}999,4\mathrm{.}008,3\mathrm{.}997,3\mathrm{.}996,3\mathrm{.}998,3\mathrm{.}988],[3\mathrm{.}991,4\mathrm{.}014,4\mathrm{.}009,4\mathrm{.}002,4\mathrm{.}014,3\mathrm{.}981,4\mathrm{.}005,4\mathrm{.}005,4\mathrm{.}001,3\mathrm{.}999]]$

$($Type integers or decimals rounded to the $n$