ii$)$ Complete the given table.

$($Q$\mathrm{.}2)$

Mary is a consultant living in Chicago. She is planning to visit three clients in cities $A,B,$ and C to attend business meetings. Individual travel costs are as follows

The round$-$trip 'Chicago $-$ city A $-$ Chicago airfare costs $$150.$

The round$-$trip 'Chicago $-$ city B $-$ Chicago airfare costs $$120.$

The round$-$trip 'Chicago $-$ city C $-$ Chicago airfare costs $$100.$

She decides to combine the three trips into a 'Chicago $-$ city A $-$ city B $-$ city C $-$ Chicago' itinerary that will cost $$300.$

a$.$ Allocate the $$300$ to three clients using stand$-$alone cost allocation method.

Cos

Cos

Cost a

cl

b$.$ Assuming all possible combinations of ranking the clients $($primary$,$ first incremental, second incremental$),$ allocate the $$300$ to three clients using incremental cost allocation method.

$($For example; ABC means A is the primary, B is the first incremental, and C is the second incremental client$)$

Complete the following table.

$\backslash$table$[[$Order$,\backslash$table$[[$Cost allocated to$],[$client A$]],\backslash$table$[[$Cost allocated to$],[$client B$]],\backslash$table$[[$Cost allocated to$],[$client C$]]],[$ABC$,$$$150,,],[,,,],[,,,],[,,,],[,,,],[,,,]]$

c$.$ Using your results from part $($b$)$ allocate the $$300$ to three clients using Shapley Value method.

Cost alloc

clien!

Cost all

clis

Cost al

cli