What is the feasibility range for constraint 1?
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![subject to
Max z = 3x1 + 5x2
14 constraint 1
2x212 constraint 2
3x12x2 18 constraint 3
X1, X20
Page 3
What is the feasibility range for constraint 1?
A. [3,00) B. [6, 18] C. [12,24] D. [4,00)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F76ddde16-ec7d-4ab3-a988-b2e6307ba87c%2Fc5c88753-d8b6-4294-b9c3-909bf47bd59c%2Fiz6g39b_processed.jpeg&w=3840&q=75)
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- [6] Please carefully read the following scenario:(Image attached)The total number of decision variables in this problem is:A. 5B. 3C. 4D. 2 [7] The total number of constraints in this problem, including non-negativity constraints is: A. 9 B. 5 C. 3D. 7Please show how to solve b54|David is looking to purchase an old church building. He hires an appraiser to help determine the market value of the property. Why would the appraiser most likely value the property using the cost approach? O A church is a specialty building that will most likely not have any comparable properties. It is also not an income producing property, so the best method would be the cost approach. O The income capitalization approach should be used rather than the cost approach. O A church building will have at least three comparable properties to use to help determine the market value. O The church building will most likely have income, which when a capitalization rate is applied will help determine the market value
- find the a. decision variables b. objective function c. constraintsFopic 4- Linear Programming: Appli eBook Problem 9-05 (Algorithmic) Kilgore's Deli is a small delicatessen located near a major university. Kilgore's does a large walk-in carry-out lunch business. The deli offers two luncheon chili specials, Wimpy and Dial 911. At the beginning of the day, Kilgore needs to decide how much of each special to make (he always sells out of whatever he makes). The profit on one serving of Wimpy is $0.46, on one serving of Dial 911, $0.59. Each serving of Wimpy requires 0.26 pound of beef, 0.26 cup of onions, and 6 ounces of Kilgore's special sauce. Each serving of Dial 911 requires 0.26 pound of beef, 0.41 cup of onions, 3 ounces of Kilgore's special sauce, and 6 ounces of hot sauce. Today, Kilgore has 21 pounds of beef, 16 cups of onions, 89 ounces of Kilgore's special sauce, and 61 ounces of hot sauce on hand. a. Develop a linear programming model that will tell Kilgore how many servings of Wimpy and Dial 911 to make in order to maximize his profit today.…variables $E$11 47000 0 35 7.0000001 8.0000001 BO Constraints Final Shadow Constraint Allowable Allowable Cell Name Value Price R.H. Side Increase Decrease $B$16 LHS 55000 41 55000 10500 47000 $B$17 LHS 72000 35 72000 10500 47000 $B$18 LHS 80000 -8 80000 47000 10500 10500 $B$19 LHS 47000 0 57500 1E+30 The answers to the questions are found in this sensitivity report. Questions: Write your responses in the space provided 1. What is the range of optimality for the BN and BO variables? write your answers in this format: Lower limit <= Coefficient of BN <= Upper limit. Example 22 <= C of BN <= 40 2. What is the range of feasibility for the constraints located on B17 and B18? 3. If the right-hand side of the constraint located on B17 is decreased by 200, what is the effect on the value of the objective function?
- Please formulate this problem as an LP. (Just formulation).PLEASE HELP ME IM BEGGING YOU IM SOOOO CONFUSEDDD a) How many corner points does the feasible region have? b) Which point is one of the corner points of the feasible region? c) The optimal value of the objective function is d) Which statement is true? Question 12 options: Constraint x1 + 2x2 ≤ 16 is binding. Constraint 2x1 + 3x2 ≤ 18 is binding. Constraint x1 ≥ 2 is binding. Constraint x2 ≤ 10 is binding.Problem 16-15 (Algorithmic) Strassel Investors buys real estate, develops it, and resells it for a profit. A new property is available, and Bud Strassel, the president and owner of Strassel Investors, believes if he purchases and develops this property it can then be sold for $160,000. The current property owner has asked for bids and stated that the property will be sold for the highest bid in excess of $100,000. Two competitors will be submitting bids for the property. Strassel does not know what the competitors will bid, but he assumes for planning purposes that the amount bid by each competitor will be uniformly distributed between $100,000 and $150,000. Develop a worksheet that can be used to simulate the bids made by the two competitors. Strassel is considering a bid of $130,000 for the property. Using a simulation of 1000 trials, what is the estimate of the probability Strassel will be able to obtain the property using a bid of $130,000? Round your answer to 1 decimal place.…
- Q. The price of each item in a store is nonnegative. The store manager is only interested in rules of certain forms, using the constraints given below. For each of the following cases, identify the kinds of constraint they represent and briefly discuss how to mine such association rules using a constraint-based pattern.Containing items whose sum of the prices is less than $150.Theme Park (5S-7A) The lease of Theme Park, Inc., is about to expire. Management must decide whether to Renew the lease for another 10 years or to Relocate near the site of a proposed new motel. The town planning board is currently debating the merits of granting approval to the motel. A consultant has estimated the net present value of Theme Park's two alternatives under each state of nature as shown below. Suppose that the management of Theme Park, Inc., has decided that there is a 0.20 probability that the motel's application will be approved. Options Renew Relocate Alternative Renew Relocate Motel Approved a-1. If management uses maximum expected monetary value as the decision criterion, calculate expected monetary value for the alternatives "Renew" and "Relocate"! $ 400,000 2,000,000 O Renew O Relocate Motel Rejected $4,000,000 100,000 Expected Value a-2. Which alternative should it choose? b. If management has been offered the option of a temporary lease while the town planning…Problem 3: Let L(x, y) be the statement “x loves y”, where the domain for both x and y consists of all people in the world. Use quantifiers to express each of the following statements.1. Everybody loves Jerry.2. Everybody loves somebody.3. There is somebody whom everybody loves.4. Nobody loves everybody.5. There is somebody whom Lydia does not love.6. There is somebody whom no one loves.7. There is exactly one person whom everybody loves.8. There are exactly two people whom Lynn loves.9. Everybody loves himself or herself.10. There is someone who loves no one besides himself or herself.