Question: 2. The following chart is a sensitivity analysis output for the constraints and adjustable cells (not related to question 1.2.12.5 are based on the same

 2. The following chart is a sensitivity analysis output for the

2. The following chart is a sensitivity analysis output for the constraints and adjustable cells (not related to question 1.2.12.5 are based on the same output of sensitivity analysis): This computer-generated output indicates we should make 16 units of Tablets and 10 units of Smart Phones and we will use 108 hours and 120 hours weekly of Inspection and Assembly respectively. The profit function for these productions is $80.00X(X-Tablet) +$120.00Y (Smart Phone). Variable Cells Constraints \begin{tabular}{|c|c|c|c|c|c|c|} \hline & & Final & Shadow & Constraint & Allowable & Allowable \\ \hline Cell & Name & Value & Price & R.H. Side & Increase & Decrease \\ \hline$O$16 & Inspection Contribution & 108 & 15.555566 & 108 & 72 & 36 \\ \hline$0$17 & Assembly Contribution & 120 & 6.666666 & 120 & 60 & 48 \\ \hline \end{tabular} 1. Based on the above report, the feasible profit for the quantity produced is: 2. If the firm can add resources (available hours), what is the maximum possible profit? 3. For the shadow price of $15.55556 to be valid, what is the resources range of the Inspection? (you will take the high range - low range) 4. If we only want to invest extra 15 units (allowable increase) of resources into Assembly, where will this investmen Which Decision variable? (answer should be either Tablet's allowable increase x units or Smart phone's y units -you figure out either x or y ) by how many units (\#4 is 1%, both answers have to be correct to receive full credit) 5. How much is the lowest profit the firm can make if available hours need to be reduced to the lowest amount constraint? (original R.H.S. is (108,120), what is the new R.H.S?) Your answer should be in the form of (xxx,yyy) such as (20,30) 7. If I want the new profit after the resources reduction to be your answer in H43 (question 5), and still keep profit f 80X+120Y(X is Table, Y is Smart Phone) and I know the Tablet I will produce 0 units, what is the units of Smart Phone should be produced ? 8. Your answer in H38 (question 2) to be valid and I want to keep the profit function 80X+120Y(X is Tablet and Y Phone), what is the new available hours for this constraint? Your answer should be in the form of (xxx,yyy) such as (20,30)

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