please find the question along with the answer. i am onky requesting to send me the linear programing model because I can not do it. this is the 3rd time i post the question with the answer and I get it incomplete. i get the same answer as before. please consider my request

you have the question and the answers. i just need the model in a graph form. the last oart says formulate the linear programming model

Question 18 Bints - A chocolate factory just started its business in Alexandria and wishes to maximize its revenue in the region for the upcoming planning period. Three sizes of one type of chocolate bars are considered in the first phase; Small, Medium, and Large. - Three types of row materials are used, A, B, and C. The following table shows the units needed of the three types of row materials, for each size and the amounts available for the proposed planning period. - The chairman instructed that the entire supply of row material A must be used. - For storage capacity limitations, no more than 20,000 bars can be produced. - The cost associated with a unit of each of the small, medium and large sizes are 2, 5, and 7 , and sells for 10,18 , and 24 , respectively. No more than 200,000 can be spent in the upcoming planning period. Formulate the linear programing model For this problem. xh lane Pors 3xs+5xm+8x1=O (Don. Negatuity Constrant) xh lane Pors 3xs+5xm+8x1=O (Don. Negatuity Constrant) Question 18 Bints - A chocolate factory just started its business in Alexandria and wishes to maximize its revenue in the region for the upcoming planning period. Three sizes of one type of chocolate bars are considered in the first phase; Small, Medium, and Large. - Three types of row materials are used, A, B, and C. The following table shows the units needed of the three types of row materials, for each size and the amounts available for the proposed planning period. - The chairman instructed that the entire supply of row material A must be used. - For storage capacity limitations, no more than 20,000 bars can be produced. - The cost associated with a unit of each of the small, medium and large sizes are 2, 5, and 7 , and sells for 10,18 , and 24 , respectively. No more than 200,000 can be spent in the upcoming planning period. Formulate the linear programing model For this problem. Question 18 Bints - A chocolate factory just started its business in Alexandria and wishes to maximize its revenue in the region for the upcoming planning period. Three sizes of one type of chocolate bars are considered in the first phase; Small, Medium, and Large. - Three types of row materials are used, A, B, and C. The following table shows the units needed of the three types of row materials, for each size and the amounts available for the proposed planning period. - The chairman instructed that the entire supply of row material A must be used. - For storage capacity limitations, no more than 20,000 bars can be produced. - The cost associated with a unit of each of the small, medium and large sizes are 2, 5, and 7 , and sells for 10,18 , and 24 , respectively. No more than 200,000 can be spent in the upcoming planning period. Formulate the linear programing model For this problem. xh lane Pors 3xs+5xm+8x1=O (Don. Negatuity Constrant) xh lane Pors 3xs+5xm+8x1=O (Don. Negatuity Constrant) Question 18 Bints - A chocolate factory just started its business in Alexandria and wishes to maximize its revenue in the region for the upcoming planning period. Three sizes of one type of chocolate bars are considered in the first phase; Small, Medium, and Large. - Three types of row materials are used, A, B, and C. The following table shows the units needed of the three types of row materials, for each size and the amounts available for the proposed planning period. - The chairman instructed that the entire supply of row material A must be used. - For storage capacity limitations, no more than 20,000 bars can be produced. - The cost associated with a unit of each of the small, medium and large sizes are 2, 5, and 7 , and sells for 10,18 , and 24 , respectively. No more than 200,000 can be spent in the upcoming planning period. Formulate the linear programing model For this