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- 1. Propose solutions a. propose two distinct and independent solutions that each directly addresses Hālau Online's main business problem. b. the two proposed solutions must be presented in such a way that comparisons can be made between them. Description of the two solution must be sufficient to recognize why they are alternatives worthy of consideration.Formulate the problem attached . Do not solveI need a detailed explanation and assistance to solve this proble: A client asks his stockbroker to invest $100,000 for maximum annual income, subject to the three conditions: Spread the investment over no more than three different stocks. Put no more than 40 percent of the money into any one stock Put a minimum of $10,000 into an oil stock. The broker has identified three stocks for investment. Their estimated annual returns per share and price per share are shown in the following table: Stock Price per Share Estimate Annual Return per Share Oil $120 $11 Auto $52 $4 Pharmaceutical $18 $2 The client wishes to use LP to determine the optimal number of shares to buy for each stock, so as to maximize the total estimated return. a) Write down the decision variables. b) Write down the optimization statement for the objective function. c) Write down the constraints.
- Please define the decision variables, define the objection function & define the constraintsQuestion: B) Identify The Economic Order Quanitity And Consider The Implications For Making An Error In Calculating Economic Order Quanitity. This problem has been solved! See the answer b) Identify the economic order quanitity and consider the implications for making an error in calculating economic order quanitity.Please do not give solution in image format thanku Let xi = 1 if Project i is selected, i = 1,2,3,4,5; and 0 otherwise: Which answer below indicates that if Project 2 is selected, then Project 4 must be selected? Group of answer choices None of the above x2 + x4 = 1 x2 + x4 ≤ 1 x4 ≤ x2 x2 ≤ x4
- 1. Klara started working at a deli shop on April 1, 2020. On October 19, 2020 she informed her employer that she is pregnant and is due on February 1, 2021. Her employer informed her that they are not able to provide her any paid time off since it is a very small shop. They will, however, provide her with unpaid time off if she needs it. She has indicated that she would like to take her pregnancy leave starting November 2. Klara is concerned that the deli is hiring someone to replace her when she is on her leave. Which of the following is true: A. Klara has a right to her job back when her leave is over unless the position no longer exists for reasons other than Klara taking a leave. B. Klara is entitled to 17 weeks of pregnancy leave and up to 78 weeks of maternal leave. C. Klara is entitled to 17 weeks of pregnancy leave but all of her pregnancy leave Thust be taken before the birth of her baby D. Klara is entitled to 17 weeks of pregnancy leave and 63 weeks of parental leave. 2.…19. What combination of x and y will yield the optimum for this problem? Maximize $3x + $15y, subject to (1) 2x + 3y ≤ 12 and (2) 5x + 2y ≤ 10 and (3) x, y ≥ 0. Part 2 A. x = 0, y = 3 B. x = 2, y = 0 C. x = 0, y = 0 D. x = 0, y = 4 E. x = 1, y = 5The Hickory Company manufactures wooden desks. Management schedules overtime every weekend to reduce the backlog on the most popular models. The automatic routing machine is used to cut certain types of edges on the desktops. The following orders need to be scheduled for the routing machine: Order Time SinceOrder Arrived(hours ago) EstimatedMachineTime (hours) Due Date(hours fromnow) 1 2 3 4 5 6 5 3 1 0 10 3 15 9 7 12 8 18 20 21 The due dates reflect the need for the order to be at its next operation.a. Develop separate schedules by using the FCFS and EDD rules. Compare the schedules on the basis of average flow time and average past due hours.b. Comment on the performance of the two rules relative to these measures.
- do not need to solve thr problem, jsit crrate the linear program.Maximize f = x + y subject to the following constraints: x + 2y ≤ 8 -2x + 3y ≤ 2 x ≤ 4 ≤ x 0 ≤ yProblem 6. Rylon Corporation manufactures Brute cologne and Chanelle perfume. The raw material needed to manufacture each type of fragrance can be purchased for $60 per pound. Processing 1 pound of raw material requires 1 hour of laboratory time. Each pound of processed raw material yields 3 ounces of Regular Brute cologne and 4 ounces of Regular Chanelle perfume. Regular Brute can be sold for $140 per ounce and Regular Chanelle for $120 per ounce. Rylon also has the option of further processing Regular Brute and Regular Chanelle to produce Luxury Brute, sold at $360 per ounce, and Luxury Chanelle, sold at $280 per ounce. Each ounce of Regular Brute processed further requires an additional 3 hours of laboratory time and a $40 processing cost and yields 1 ounce of Luxury Brute. Each ounce of Regular Chanelle processed further requires an additional 2 hours of laboratory time and a $40 processing cost and yields 1 ounce of Luxury Chanelle. Each year, Rylon has 6000 hours of laboratory…