$5.$ You may use Excel to help solve this problem.

An automobile dealership has customer orders for a VR$12$ truck model for the next $11$ weeks

$($see table below$).$ This automobile dealership wants to determine how many trucks to have

delivered each week. Any trucks delivered ahead of requirements must be held in inventory $($on

the car lot$)$ at a cost of $$150/$car$/$week$.$ The dealership pays $$32,500$ for each VR$12$ truck and

sells it for $$40,000.$ It costs the automobile dealership $$2,000$ to have a shipment of trucks sent.

Week $1234567891011$

Requirement $10229812251528283$

a$)$ Using the Basic EOQ method, determine how many trucks the dealership should receive

each week. What is the fixed replenishment cost, inventory holding cost, and total cost

for this replenishment scheme?

b$)$ Using the Silver$-$Meal method, determine how many trucks the dealership should receive

each week. What is the fixed replenishment cost, inventory holding cost, and total cost

for this replenishment scheme?

c$)$ Using the Wagner$-$Whitin method, determine how many trucks the dealership should

receive each week. What is the fixed replenishment cost, inventory holding cost, and total

cost for this replenishment scheme?

d$)$ Which method, Wagner$-$Whitin, Basic EOQ or Silver$-$Meal, would you recommend using

for this problem? Why?