Solve plz Your company has a strict policy regarding the employee atendance. All employees areexpected to be at work by 9 a.m. and a grace period of 15 minutes is given. Any employeereporting beyond 9.15 a.m. would be marked as absent for half a day. You have noticed thatone of your subordinates is repeatedly reporting late to work. As the supervisor of this employee,you will consider the above situation as aproblem that has a_decision.Is the managerial problem given in the above case,Is it a Structured/ Unstructuredproblem?Justification/Why do you thinkso? Give two reasons.Programmed / Nonprogrammed decision?

Employees are the main resource of any organization. Managing the workforce will be a difficult task…

Answered: Your company has a strict policy…

Understanding Business

12th Edition

ISBN:9781259929434

Author:William Nickels

Publisher:William Nickels

Chapter1: Taking Risks And Making Profits Within The Dynamic Business Environment

Section: Chapter Questions

Problem 1CE

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14
QUESTION 6 1 pc In the simplex method, if there is a tie (equality) between decision variable and a slack (or surplus) variable in C-Z row for a maximization LP, selected. should be O decision variable O Slack variable O Any variable with highest posative value O surplus variable
Q 28 please help me all info is there Owners of a local restaurant are concerned about their ability to provide quality service as they continue to grow and attract more customers. They have collected data from Friday and Saturday nights, their busiest times of the week. During these time periods, about 97 customers arrive per hour for service. Given the number of tables and chairs, and the typical time it takes to serve a customer, the owners estimate they can serve, on average, about 144 customers per hour. Use Exhibit 4.6 Furthermore, the owners anticipate that in one year their demand will double as long as they can provide good service to their customers. b. Next year, after demand doubles, what must the service capacity increase to (at minimum) to stay out of the critical zone? Note: Round up your answer to the next nearest whole number
TRUE OR FALSE A Sole Proprietorship has the advantage of least government regulations.
Question 5: Suppose a brewery uses a Cobb-Douglas production function for his production. He studies the production process and finds the following. An additional machine-hour of fermentation capacity would increase output by 500 bottles per day (i.e. MPK = 500). An additional man-hour of labor would increase output by 1000 bottles per day (i.e. MPL = 1000). The price of a man-hour of labor is $50 per hour. The price of a machine-hour of fermentation capacity is $5 per hour. 3. Suppose that the price of a machine-hour of fermentation capacity rises to $25 per hour. How does this change the answer from part 1?
128 A company has a factory that is designed so that it is most efficient (average unit cost is minimized) when producing 28,500 units of output each month. However, it has an absolute maximum output capability of 35,000 units per month, and can produce as little as 7,000 units per month without corporate headquarters shifting production to another plant. If the factory produces 18,900 units in October, what is the capacity utilization rate in October for this factory? Note: Round your answer to 1 decimal place.
1. The drug distribution company LOS PAISAS wants to build a new warehouse in Carretera a Masaya area in which they intend to store the following products: equipment and products for babies. With these products, they plan to serve a total of 10,000 pharmacies in Managua. Equipments Baby products Demand (quantity pharmacies served) 2,000 8,000 Cost per product $1,000.00 $30.00 To achieve balanced use of products, baby product must be equal to 60% of authorized product units. Additionally, the number of units requested in medical equipment must be at least 20% of the total authorized. There are a total of 10,000 pharmacies. The optimal plan needs to be determined to maximize the amount of products they must have to meet demand and maximize profits. Can you please explain it Step-by-step and typed? Thank you in advance!
Need d and e
Pls solve this question correctly in 5 min i will give u like Question # 2 A company produces two products, A and B. The sales volume for product A is at least 40% of the total sales of the two products. Both products use the same raw material, of which the daily availability is limited to 200 kg. Products A and B use this raw material at the rates of 5 kg/unit and 2 kg/unit, respectively. The sales prices for the two products are $50 and $20 per unit. Determine the following: a)Optimum volume of each product to be produced? b)What impact does the production mix have, in case the sales price of Product B decreases by 50%?
A firm has prepared the following binary integer program to evaluate a number of potential locations for new warehouses. The firm's goal is to maximize the net present value of their decision while not spending more than their currently available capital. Max 20x1 + 30x2 + 10x3 + 15x4 s.t. 5x1 + 7x2 + 12x3 + 11x4 ≤ 21 {Constraint 1} X1 + X2 + x3 + x4 ≥ 2 {Constraint 2} X1 + X2 ≤ 1 {Constraint 3} X1 + X3 ≥ 1 {Constraint 4} X2 = x4 {Constraint 5} xj 1, if loaction j is selected 0, otherwise Which of the constraints ensures that at least two of the potential sites will be selected?
31 please help me please!A company has a factory that is designed so that it is most efficient (average unit cost is minimized) when producing 19,200 units output each month. However, it has an absolute maximum output capability of 23,000 units per month, and can produce as little 7,000 units per month without corporate headquarters shifting production to another plant. If the factory produces 13,280 units ir October, what is the capacity utilization rate in October for this factory? Note: Round your answer to 1 decimal place.
A firm has prepared the following binary integer program to evaluate a number of potential new capital projects. The firm's goal is to maximize the net present value of their decision while not spending more than their currently available capital. Max 100x1 + 120x2 + 90x3 + 135x4 s.t. 150x1 + 200x2 + 225x3 + 175x4 ≤ 500 {Constraint 1} X1 + x2 + x3 + x4 ≥ 2 {Constraint 2} X2 + X4 ≤ 1 {Constraint 3} X2 + X3 ≥ 1 {Constraint 4} X1 = X4 {Constraint 5} {1, if projecte ſ 1, if project j is selected xj = Which constraint ensures that the firm will not spend more capital than it has available (assume that each potential project has a different cost)?

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