$[$Production System Analysis$]($help for number $2,$ no chatgtp pls$)$The demand for tomatoes fluctuates significantly in $2024$ as shown in Table $1$ due to various factors such as seasonal changes, market trends, and unpredictable weather conditions. It is confirmed that the average demand per month $(d)$ is $301$ tons and the standard deviation $({}_D)28$ tons. Similarly, the lead time for receiving new tomato supplies from your suppliers is also subject to variability due to transportation issues, supplier availability, and other unforeseen circumstances.

Table $1$ Forecasted Demand in $2024($tons$)$

$\backslash$table$[[$Jan$,$Feb,Mar,Apr,May,Jun,Jul,Aug,Sep,Oct,Nov,Dec$],[290,310,320,290,250,290,315,300,335,270,350,300]]$

Table $2.$ Parameters for Inventory Problem

$\backslash$table$[[$Parameters$,$Value$],[$Average lead time for receiving new tomato supplies $(LT)($months$),2],[$Standard deviation of lead time: $({}_{LT})($month$),1],[$Ordering cost per order $(S)($dollars$),2500],[$Holding cost percentage $(I)(\%)($per unit per month$),40],[$Price per unit $(C)($do

No$.$

$2.$ Materials Requirement Planning

Use the average lead time, ordering cost, holding cost as provided previously for this problem. Assuming on$-$hand inventory is equal to EOQ value found in Problem $1($b$)$ by the end of December $2023.$

Duplicate Table $3$ to your Answer Sheet, fill the blanks and calculate the total inventory cost $($holding cost $+$ setup cost$)$ based on:

a$.$ Economic Order Quantity found in Problem $1($b$).$

b$.$ Silver$-$Meal Heuristic

c$.$ Least Unit Cost

d$.$ Part Period Balancing

Table $3.$ MRP Table

$\backslash$table$[[,2023,2024,,],[,$Nov,Dec,Jan,Feb,Mar,Apr,May,Jun,Jul,Aug,Sep,Oct,Nov,Dec$],[\backslash$table$[[$Gross$],[$Requirements$]],,,290,310,320,290,250,290,315,300,335,270,350,300],[\backslash$table$[[$On$-$hand$],[$Inventory$]],,,,,,,,,,,,,,],[\backslash$table$[[$Net$],[$Requirements$]],,,,,,,,,,,,,,],[\backslash$table$[[$Planned$],[$Order Receipt$]],,,,,,,,,,,,,,],[\backslash$table$[[$Planned$],[$Order$],$