Create an Excel spreadsheet that will optimize the function P with the specified constraints. Use the Excel Solver to find the optimum. Save the spreadsheet with the optimum solution after using the solver so that when I open it, I will be able to see it. Do not use a macro for this assignment.
P = 6x1 + 5x2 + 7x3 + 5x4
3x3 ≤ 10
x2 + x4 ≤ 10
3x1 + x3 ≤ 12
20x1 + 10x2 + 10x3 + 10x4 ≤ 500
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Create an Excel spreadsheet that will optimize the function P with the specified constraints. Use the...
Excel
Use Simplex method and Exel To solve the following LPPs. Maximize Maximize P-3x + x2 subject to the constraints x1 + x2 = 2 2x) + 3x2 s 12 3x + = 12 x 20 x220 P = 5x1 + 7x2 subject to the constraints 2xy + 3x2 = 12 3x + x2 = 12 x 20 *2 2 0 Maximize Maximize P = 2x2 + 4x2 + x3 subject to the constraints -*1 + 2x2 + 3x3 5...
Incorporate this model into a spreadsheet using the picture
below as a guide for the Excel spreadsheet you develop: (the unit
profit cells have been filled in for you to give you a start).
Hint: There are SUMPRODUCT functions in the two “Resource Used”
cells, and another SUMPRODUCT function in the “Total Profit”
cell.
Hint: to answer questions parts c, d,
and e, substitute each X1 and X2 values in parts c, d, and e below
into the constraints on...
Use the following Management Scientist output to answer the questions. LINEAR PROGRAMMING PROBLEM MAX 31X1+35X2+32X3 S.T. 3X1+5X2+2X3>90 6X1+7X2+8X3<150 5X1+3X2+3X3<120 OPTIMAL SOLUTION Objective Function Value = 763.333 Variable Value Reduced Cost X1 13.333 0.000 X2 10.000 0.000 X3 0.000 10.889 Constraint Slack/Surplus Dual Price 1 0.000 0.778 2 0.000 5.556 3 23.333 0.000 OBJECTIVE COEFFICIENT RANGES Variable Lower Limit Current Value Upper Limit X1 30.000 31.000 No Upper Limit X2 No Lower Limit 35.000 36.167 X3 No Lower Limit 32.000 42.889...