### Some problems on asymptotes, maximum and minimum values of a function and the number of real roots

Please see attached file. Practice problems 1 & 14-20.

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Please see attached file. Practice problems 1 & 14-20.

Answer following problems. The problems solved last week helped me break down all 60 questions I had to answer last week and I would like to do the same thing this week. Here are about 9 problems some multiple parts that are different areas I need help with. 1. a. Add slack variables or subtract surplus variables. b.

Describe and illustrate graphically the special cases that can occur in a linear programming solution. What clues for these cases does the simplex procedure supply?

Write the following problem in tableau form. Which variables would be in the initial basis? Max x1 + 2x2 s.t. 3x1 + 4x2 <= 100 2x1 + 3.5x2 >= 60 2x1 - 1x2 = 4 x1, x2 >= 0

Problems must be completed in QM or Lingo 10. Please see the attached file. 1.0 Given the following linear programming problem: Min Z = 2x + 8y Subject to (1) 8x + 4y 64 (2) 2x + 4y 32 (3) y 2 What is the minimal solution? Use Lingo10 or QM to solve. Include your solution screen shots 2.0 Max Z = $

Please see attached file.

Linear Programming Problem

Please take a look at my attachment. Please include the solutions and how you arrived at answers to this question. A huge restaurant is preparing their food service for spring. The preparation requires to buy seafood, vegetables and meat in at least the amounts which given in the following table. Food Minimum wei

1. Consider the following linear programming model: Maximize Z=5 x1 + 4x2 Subject to 3x1+4x2≤10 X1, x2≥0 and integer Demonstrate the graphical solution of this model. 3. A tailor makes wool tweed sport coats and wool slacks.

Please see attachment for instructions. I need the model on a graph line and all work shown.

1. Shoe Manufacture A small shoe manufacturer makes two styles of trainers, a cross-training shoe and a specialist running shoe. A pair of cross-training shoes requires 1 hour machining and 2 hours assembly and makes a profit of £10. A pair of running shoes requires 1.5 hours machining and 1.5 hours assembly, and makes a p

Please graph the following linear programming model- Max Z = 10x + 6y 45x + 30y < = 180 3c + 8b < = 20 c, b > = 0 Please show graph and all steps in algebra to get the solution.

I am doing a linear programming model and need to graph on a grid line and I have the constraints, but do not know how to do the alegra part: Contraints: 45c + 30b= 180 3c + 8b = 20 (c, b < or equal to 0) Max profit = 10c + 6b I can not solve for the variables c and b. The answers are in the back of the book (4,0) b

14. United Aluminum Company of Cincinnati produces three grades (high, medium, and low) of aluminum at two mills. Each mill has a different production capacity (in tons per day) for each grade as follows: Mill Aluminum Grade 1 2 High

3. In the investment example in this chapter, how would the solution be affected if the requirement that then entire $70,000 be invested were relaxed such that it is the maximum amount available for investment? If the entire amount available for investment does not have to be invested and the amount available is increased by $

Riley's produces two grades of ice cream - creamy and premium. Both are produced by blending two types of dairy mixes. Both dairy mixes contain different amounts of butter fat and skim milk. Their cost per gallon varies accordingly (see chart) Dairy Mix Cost Butter Fat Skim Milk 1 0.10 20% 60% Dairy Mi

Dear OTA, Help me with the attached problem. Thanks Snookers Restaurant is open from 8am to 10pm daily. Besides the hours that they are open for business, workers are needed tan hour before opening and an hour after closing for setup and cleanup activities. The restaurant operates with both full-time and part-time workers o

The production manager for the Whoppy soft drink company is considering the production of 2 kinds of soft drinks: regular and diet. The company operates one "8 hour" shift per day. Therefore, the production time is 480 minutes per day. During the production process, one of the main ingredients, syrup is limited to maximum produ

See attachment for details: 17. What is the critical path for this project at normal completion time? A. A-E-G B. B-E-G C. A-D-G D. C-F-G 18.What is the normal project completion time? A. 25 weeks B. 10 weeks C. 4 weeks D. 14 weeks 19. Which activity on the critical path has the lowest weekly crash cost? A. A

Please see attached file for full problem description. 1. In problem 28 in Chapter 1, when McCoy wakes up Saturday morning, she remembers that she promised the PTA she would make some cakes and/ or homemade bread for its bake sale that afternoon. However, she does not have time to go to the store to get ingredients, and she h

Margaret Black's family owns five parcels of farmland broken into a southeast sector, north sector, northwest sector, west sector, and southwest sector. Margaret is involved primarily in growing wheat, alfalfa, and barley crops and in currently preparing her production plan for next year. The Pennsylvania Water Authority has ju

6. Consider the linear programming problem: max 4x − 3y x + y <= 5 6x − 3y <= 12 x, y >= 0 The graph of the constraints is given below with the feasible region shown in grey. y-axis x-axis (a) Determine the coordinates of all four corner points of the feasible region and label them

Woofer Pet Foods produces a low-calorie dog food for overweight dogs. This product is made from beef products and grain. Each pound of beef costs $0.90, and each pound of grain costs $0.60. A pound of the dog food must contain at least 9 units of Vitamin 1 and 10 units of Vitamin 2. A pound of beef contains 10 units of Vitamin 1

I wanted to make sure I came up with the correct answer. I need to find the minimum cost for the attached problem. I came up with 13,250 but not sure if that is correct. The contract calls for 10,000 hoses.

I think I figured this one out but wanted to be sure. I came up with 24. I have attached the problem. The table above represents the average number of sales for each of three people (A, B, C) at each of four stores (1, 2, 3, 4). With three people and four stores, assigning one person per store will mean that one store is clo

Question: A croissant shop produces 2 products: bear claws (B) and almond filled croissants (C). Each bear claw requires 6 ounces of flour, 1 ounce of yeast, and 2 TS (tablespoons) of almond paste. An almond- filled croissant requires 3 ounces of flour, 1 ounce of yeast, and 4 TS of almond paste. The company has 6600 ounces of f

Hi, Could you please assist with the question attached. Regards Q1 - Linear Programming Ye Olde Cording Winery in Peoria, Illinois, makes three kinds of authentic German wines: Heidelberg Sweet, Heidelberg Regular, and Deutschland Extra Dry. The raw materials, labour, and profit for a 5 litre container of each

Mary Kelly is a scholarship soccer player at state university. During the summer she works at youth allsports camp that several universitie's coaches operate. the sports camp runs for 8 weeks during July and August. Campers come for one week period, during which time they live in the State dormitories and use the state athlectic

1. For the linear program: Max 2A + 3B s.t. 1A + 2B < 6 5A + 3B < 15 A,B > 0 Find the optimal solution using the graphical solution procedure. What is the value of the objective function at the optimal solution? 2. Solve the following linear program using the graphical solution procedure. Max 5A + 5B s.t. 1A <

Please see the attached file for the fully formatted problems. 1) Let R+={x/0<x} (that is, the set of positive real numbers). Define the operation of addition on this set by x+y=xy. Show that with this definition there is a zero element, and that every x in R+ has an inverse. Determine what the zero element is, and for any gi