A sales director who lives in city A is required to fly to regional offices in cities B, C, D, and E. The weighted graph shows the one-way airfares between any two cities. Use the Brute Force Method to find the optimal solution. 249 145 255 479 409 187 126 224 353 D 427 Which Hamilton circuit is the optimal solution?
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A sales director who lives in city A is required to fly to regional offices in cities B, C, D, and E. The weighted graph shows the one-way airfares between any two cities. Use the Brute Force Method to find the optimal solution.
Which Hamilton Circut is the most optimal? How much will the sales director make on the most optimal circut?
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- A sales Director who lives in a city a is required to fly to a regional‘s office and cities BCD in E. The weather graph shows the one-way airfares between any two cities. Use the brunt force method to find the optimal solution. A farmer in the magical land of Avalon is raising a unicorn to sell to a band of Jewel Riders. The market price for unicorn is $12 per pound, but is falling 10 cents per day. The rapidly growing unicorn is currently weighing 400 pounds and is expected to gain 5 pounds per day for the next two to three weeks. The costs to raise a typical unicorn are $5 per day plus $100 for a special unicorn harness and feedbag. What is the optimal time to sell the unicorn to the Jewel Riders? P(x)= -.5x2+15x+4700 P'(x)= -x+15 p"(x)= -1 < 0 SENSITIVITY ANALYSIS: (This is the part I am a bit uncertain about. The questions below.) Any help is much appreciated. 1. Preform a sensitivity analysis of the optimal time to sell versus the variable cost to raise a unicorn (harness still $100). 2. So if the actual variable cost was $4.00 per day instead of $5.00 (20% decrease), what would you estimate for the best time to sell based on your sensitivity results? 3. Finally, substitute $4.00 for the variable…A company orders and uses 2,000 barrels of filtered water each year. Each order has a fixed shipping cost of $200 and an additional cost of $4 per barrel. To store a barrel for a full year costs $5. What is the optimal number of orders the company should make each year? Do not include units with your answer.
- A company produces and sells 10,125 desks each year. Each production run has a fixed cost of $500 and an additional cost of $15 per desk. To store a desk for a full year costs $8. What is the optimal number of desks the company should make during each production run? Do not include units with your answer.A company orders and uses 8,960 boxes of plastic bags. Each order has a fixed shipping cost of $140 and an additional cost of $2 per box of plastic bags. To store a box for a full year costs $2. What is the optimal number of orders the company should make each year? Do not include units with your answer.Do not copy from other websites In a two-class, two-action problem if the loss function is λ11 = λ22 = 0, λ12 = 12, and λ21 = 5, write the optimal decision rule. How does the rule change if we add athird action of regret with λr = 1?
- Determine the solutions of the LP model below using simplex method. Complete Tableaus 1 and 2 below by supplying the values for the items in red. Maximize: P=15x1 + 13x2 Subjec to: x1 ≤ 300 (place in R11) 2x1 + 3x2 ≤ 360 (place in R21) 3x1 + 5x2 ≤ 270 (place in R31) x1 ≥ 0, x2 ≥ 0Q1:- How do you determine if an LP problem has alternative optimal solutions. Min z = 4x1 + 2x2 s.t. 3x1 + x2 ≥ 27 -x1 - x2 ≤ 21 x1 + 2x2 ≥ 30 x1 and x2 are unrestricted .A farmer in the magical land of Avalon is raising a unicorn to sell to a band of Jewel Riders. The market price for unicorn is $12 per pound, but is falling 10 cents per day. The rapidly growing unicorn is currently weighing 400 pounds and is expected to gain 5 pounds per day for the next two to three weeks. The costs to raise a typical unicorn are $5 per day plus $100 for a special unicorn harness and feedbag. What is the optimal time to sell the unicorn to the Jewel Riders? I need to use the Five Step Method for mathematical modeling. Ask the Question. The Question must be phrased mathematically and object must be stated in precise mathematical terms. List all variables and assumptions you are making about them. Do not confuse variables with constants in the problem. Check units for consistency. Select a modeling approach. This could be optimization in one or more variables, linear programming, or many other approaches available in the field of math. Formulate the model. Restate…
- A farmer in the magical land of Avalon is raising a unicorn to sell to a band of Jewel Riders. The market price for unicorn is $12 per pound, but is falling 10 cents per day. The rapidly growing unicorn is currently weighing 400 pounds and is expected to gain 5 pounds per day for the next two to three weeks. The costs to raise a typical unicorn are $5 per day plus $100 for a special unicorn harness and feedbag. What is the optimal time to sell the unicorn to the Jewel Riders? I need to use the Five Step Method for mathematical modeling. Ask the Question. The Question must be phrased mathematically and object must be stated in precise mathematical terms. List all variables and assumptions you are making about them. Do not confuse variables with constants in the problem. Check units for consistency. Select a modeling approach. This could be optimization in one or more variables, linear programming, or many other approaches available in the field of math. Formulate the model. Restate…A farmer in the magical land of Avalon is raising a unicorn to sell to a band of Jewel Riders. The market price for unicorn is $12 per pound, but is falling 10 cents per day. The rapidly growing unicorn is currently weighing 400 pounds and is expected to gain 5 pounds per day for the next two to three weeks. The costs to raise a typical unicorn are $5 per day plus $100 for a special unicorn harness and feedbag. What is the optimal time to sell the unicorn to the Jewel Riders? I need to use the Five Step Method for mathematical modeling. Ask the Question. The Question must be phrased mathematically and object must be stated in precise mathematical terms. List all variables and assumptions you are making about them. Do not confuse variables with constants in the problem. Check units for consistency. Select a modeling approach. This could be optimization in one or more variables, linear programming, or many other approaches available in the field of math. Formulate the model. Restate the…Solve the optimization problem. Maximize P = x y with x + 2y = 36. P =