Using the "complexity weighting" scheme shown in Table $5\mathrm{.}2(p,144)$ and the function point complexity weighted table shown below, estimate the total function point count for this project. Assume historical data suggests that seven function points equal one person a month and five people can work on the project. Your table should look similar fo the bottom part of Table $5\mathrm{.}3($p$.145).$ Where possible, be sure to use formulas.

Underneath your table, respond to the following questions:

a$.$ What is the estimated project duration?

b$.$ If $9$ people are available for the project, what is the estimated project duration $($to the nearest tenth$)?$

c$.$ If the project must be completed in $6$ months, how many people are needed for the project $($to the nearest tenth$)?$

$\backslash$table$[[$Complexity Weight Table,,$],[$Number of inputs,$20,$Rated complexity average$],[$Number of outputs,$10,$Rated complexity high$],[$Number of inquiries,$15,$Rated complexity low$],[$Number of files,$20,$Rated complexity average$],[$Number of interfaces,$10,$Rated complexity high$]]$