Please complete the chart and requirements $1$ and $2.$

Mike and Brett are students at Berkeley College. They share an apartment that is owned by Brett. Brett is considering subscribing to an Internet provider that has the following packages available:

$\backslash$table$[[$Package$,$Per Month,$],[$A$.$ Internet access,$$,85],[$B$.$ Phone services,$15,],[$C$.$ Internet access $+$ phone services,$90,]]$

Mike spends most of his time on the

Internet $("$everything can be found online now"$).$ Brett prefers to spend his time talking on the phone rather than using the Internet $("$going online is a waste of time"$).$ They agree that the purchase of the $$90$ total package is a "win$-$win" situation.

Requirements

Allocate the $$90$ between Mike and Brett using $($a$)$ the stand$-$alone cost$-$allocation method, $($b$)$ the incremental cost$-$allocation method, and $($c$)$ the Shapley value method.

Which method would you recommend they use and why?

Requirement $1.$ Allocate the $$90$ between Mike and Brett using $($a$)$ the stand$-$alone cost$-$allocation method, $($b$)$ the incremental cost$-$allocation method, and $($c$)$ the Shapley value method. $($Round your answers to the nearest cent.$)$

Costs allocated to

Mike Brett

$($a$)$ Stand$-$alone

$($b$)$ Incremental

Mike primary user

Brett primary user $$

$($c$)$ Shapley $q,$

$$