Question: The Problem: You need to model an inventory problem for a dates' factory. Barakat Co . are gourmet quality dates whole sellers. Barakat Co .

The Problem:
You need to model an inventory problem for a dates' factory. Barakat Co. are gourmet quality dates whole sellers. Barakat Co. imports dates from different countries. Orders from local customers are received daily. Around TRIA(1,2,3) orders received daily. The quantities for each order are TRIA(30,50,100)kg. The current inventory is 1300kg. Every day a worker evaluates and count the inventory available. If the inventory is below 500kg, the sales department issue a request for a new shipment of dates. Each shipment takes seven days to arrive and has a load of 1000kg of dates to replenish (refill) the inventory. If a customer order is smaller than available stock the customer collects what is available. The factory operates 6 days a week, 8 hours a day, a workday starts at 9:00 am. The company has four workers for this section of the company. The first two workers go to break at 12:00 the remaining go to break at 1:00 pm only during this time for 45 minutes. The workers go to irregular unavoidable breaks for Norm(7,1.2) minutes every Expo(80) minutes even if they are busy with work. Additional processes information are provided below:
\table[[,Duration (min),Priority,\table[[Simultaneous workers],[(needed the same],[time)]]],[Prepare pack order,NORM(33,7) oer order,High,1],[Unload shipment,NORM(110,30) per shipment,Medium,4],[Check Storage,NORM(40,5) per visit,Low,1]]
Model this system for 10 replications each of the length of 2 months. Calculate:
The number of orders.
The amount of sold kilograms.
The amount of lost orders.
The amount of lost kg
The total amount of received shipments
The net(current) inventory (storage).
The amount of time dates stored in the warehouse.
Your solution should be organized as follows:
Problem statement: re-write the problem itself
a) Indicate system entities
b) Indicate system resources
 The Problem: You need to model an inventory problem for a

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