12X1, X2301 x =0x2write the Following linear Programming model by1- general FormCanonical FormsCanonical formY2- Standard FormMax Z=35X+ 4 X 2 +6 X3ST. X+2X2-5x3 = 403X, + 6X2 + 7x 3 = 307x, +lox2 x3 = 50X3 X 2 X 3 <0

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Answered: 12 X1, X230 1 x =0x2 write the…

Practical Management Science

6th Edition

ISBN:9781337406659

Author:WINSTON, Wayne L.

Publisher:WINSTON, Wayne L.

Chapter2: Introduction To Spreadsheet Modeling

Section: Chapter Questions

Problem 20P: Julie James is opening a lemonade stand. She believes the fixed cost per week of running the stand...

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Maximize p = 7x + 6y + 3z subject to x + y + z ≤ 150 x + y + z ≥ 100 x ≥ 0, y ≥ 0, z ≥ 0. p= (x, y, z)=
13 4. A ramp is attached to a mover's truck. The ramp is 7 ft long and the truck is 6 ft from the bottom of the ramp. A diagram of the ramp with dimensions is below. 7 ft x 6 ft To the nearest degree, determine the angle that the ramp makes with the ground. Hint: 0 = = adjacent hypotenuse = trig ratio used Remember you will need to use your inverse function on your calculator to find the angle.
x=2 dont use excel
For the next 6 numbers: Refer to the Management Scientist output of a maximization LP problem. The constraints are defined as follows: Constraint 1: advertising budget ( ) Constraint 2: sales force availability ( ) Constraint 3: production level (=) Constraint 4: retail stores requirement ( ) Optimal Solution Objective Function Value - Variable. Constraint X1 X2 X1 X2 X3 X4 X3 X4 1 2 Variable 1 2 3 3 4 OBJECTIVE COEFFICIENT RANGES 4 Constraint RIGHT HAND SIDE RANGES Value Slack/Surplus Lover Limit 25.000 425.000 150.000 0.000 84.000 50.000 No Lover Linit No Lover Linit Lover Limit 48450.000 0.000 25.000 0.000 0.000 4950.000 1775.000 515.000 0.000 Reduced Costs Dual Prices Current Value 90.000 84.000 70.000 60.000 Current Value 0.000 0.000 0.000 45.000 5000.000 1800.000 600.000 150.000 3.000 0.000 60.000 -17.000 Upper Limit No Upper Linit 90.000 87.000 105.000 Upper Linit 5850.000 No Upper Limit 603.571 200.000
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Based on the following sensitivity analysis, which of the following products would be considered most sensitive to changes or errors in the objective function coefficient? A. Product_2 B. Product_1 C. Product_3 Variable Cells Cell Name Final Value Reduced Cost Objective Coefficient AllowableIncrease AllowableDecrease $B$2 Product_1 0 −2 25 13 5 $B$3 Product_2 175 0 25 8 9 $B$4 Product_3 0 −1.5 25 11 3 Constraints Cell Name Final Value Shadow Price Constraint R.H.Side AllowableIncrease AllowableDecrease $H$9 Resource_A 0 0 100 1E+30 100 $H$10 Resource_B 525 0 800 1E+30 275 $H$11 Resource_C 700 1.75 700 366.6666667 700
Milford Lumber Company ships construction materials from three wood-processing plants to three retail stores. The shipping cost, monthly production capacities, and monthly demand for framing lumber are given below. Plant 1 2 Store A $4.40 $6.00 3 $4.80 Demand 300 Formulate a linear optimization model for this problem, implement your model on a spreadsheet, and use Excel Solver to find a solution that minimizes total distribution costs. If the constant is equal to one, enter "1". Let: X11 = number of components produced in Plant 1 and supplied to Store A X12 = number of components produced in Plant 1 and supplied to Store B X13 = number of components produced in Plant 1 and supplied to Store C X21 = number of components produced in Plant 2 and supplied to Store A X22 = number of components produced in Plant 2 and supplied to Store B X23 = number of components produced in Plant 2 and supplied to Store C X31 = number of components produced in Plant 3 and supplied to Store A X32 = number…
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5) Consider the following tableau. Basic | Coefficients Vars x2 X3 X4 Const 1 -1 -3 -2 -1 1 -2 4 1 3 1 3 A) Label the basic variables (blank entries in the first column). B) Identify the entering (nonbasic) variable. C) Identify the exiting (basic) variable corresponding to your choice in part B. D) Perform a pivot based on your choices in B and C.

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12 X1, X230 1 x =0x2 write the Following linear Programming model by 1- general Form Canonical Forms Canonical formY 2- Standard Form Max Z=35X+ 4 X 2 +6 X3 ST. X+2X2-5x3 = 40 3X, + 6X2 + 7x 3 = 30 7x, +lox2 x3 = 50 X3 X 2 X 3 <0