Acadia Logistics anticipates that it will need more distribution center space to accommodate what it believes will be a significant increase in demand for its

$?$

? $?$ final

$-$

mile services. Acadia could either lease public warehouse space to cover all levels of demand or construct its own distribution center to meet a specified level of

$?$

? $?$ demand $,$ ?and then use public warehousing to cover the rest. The yearly cost of building and operating its own

$?$

$?$ facility $,$ ?including the amortized cost of

$?$

? $?$ construction $,$ ?is

$?$

$

$10\mathrm{.}00$

? $?$ per square foot. The yearly cost of leasing public warehouse space is

$?$

$

$16\mathrm{.}00$

? $?$ per square foot. Requirements

$($

in sq

$.$

? $?$ ft

$)230$

$,$

$000380$

$,$

$000530$

$,$

$000680$

$,$

$000$

Probability

$0\mathrm{.}350\mathrm{.}350\mathrm{.}150\mathrm{.}15$

? $?$ a

$.$

? $?$ The expected value of leasing public warehouse space as required by demand is

$?$

$

$6$

$,$

$320$

$,$

$0006$

$,$

$320$

$,$

$000$

$.$

? $?($

Enter your response as a whole

$?$

? $?$ number $.$

$)$

Part

$3$

b

$.$

? $?$ The expected value of building a

$230$

$,$

$000?$

$-$

square

$-$

foot distribution center and leasing public warehouse space as required if demand exceeds the need for

$230$

$,$

$000$

$?$ square feet of space is

$?$

$

$4$

$,$

$940$

$,$

$0004$

$,$

$940$

$,$

$000$

$.$

? $?($

Enter your response as a whole

$?$

? $?$ number $.$

$)$

Part

$4$

c

$.$

? $?$ The expected value of building a

$380$

$,$

$000?$

$-$

square

$-$

foot distribution center and leasing public warehouse space as required if demand exceeds the need for

$380$

$,$

$000$

$?$ square feet of space is

$?$