- ahmad alhayek

 

Q1: A company that operates 5 days a week manufactures three products A, B and C on three sequential processes. Process 1 ope

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    Q2: A factory produces 3 types of rubber powder. Table Q2 shows the time and material additives required to produce each type

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      Sølútîøñ ::-

      Variables:

      Production quantity of RA =X1

      Production quantity of RB =X2

      Production quantity of RC =X3

      Objective:

      To maximize Z = -2.05*X1+100.6*X2+40.85*X3

      w.r.t. constraints-

      15*X1+27.2*X2+17.1*X3 <= 390 (available time constrint)

      20*X1+55*X2 <= 5000 (M1 availability constraint)

      45*X1+100*X3+72*X4 <= 7500 (M2 availability constraint)

      X1>=10(Demand constraint)

      X2>=25 Demand constraint)

      X3>=5 Demand constraint)

      Modeling and solving in excel:

      Formula setup:19 abcde Microsoft Excel (Product Activation Failed) 단 X File Home Insert Page Layout Formulas Data Review View A X 129 fic C

      solver setup :-X 95 abcde Microsoft Excel (Product Activation Failed) File Home Insert Page Layout Formulas Data Review View A Clear 会 21 Sh

      There is no optimal solution found as the time constraint is infeasible for producing the min required quantities of the products.

      Please give POSITIVE rating if you understood the answer thank you.. please don't forget to UPVØTÉ 🙏🙏❤️❤️.

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    • Q3: A gift shop produces 3 types of gifts. Table Q3 shows the time and material requirements to produce each type of gift, an

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