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    Mat 540 Quiz 4

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    38 out of 40 points Instructions Question 1 .2 out of 2 points The standard form for the computer solution of a linear programming problem requires all variables to be to the right and all numerical values to be to the left of the inequality or equality sign Answer Selected Answer: False Correct Answer: False . Question 2 .2 out of 2 points In a balanced transportation model‚ supply equals demand such that all constraints can be treated as equalities

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    Mat 540 Assign 3

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    A: Formulation of the LP Model X1(Pizza)‚ X2(hotdogs)‚ X3(barbecue sandwiches) Constraints: Cost: Maximum fund available for the purchase = $1500 Cost per pizza slice = $6 (get 8 slices) =6/8 = $0.75 Cost for a hotdog = $.45 Cost for a barbecue sandwich = $.90 Constraint: 0.75X1 + 0.45X2+ 0.90(X3) ≤ 1500 Oven space: Space available = 3 x 4 x 16 = 192 sq. feet = 192 x 12 x 12 =27648 sq. inches The oven will be refilled before half time- 27648 x 2 = 55296

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    MAT 540 Quiz 1

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    • Question 1 2 out of 2 points Probabilistic techniques assume that no uncertainty exists in model parameters. Answer Selected Answer: False Correct Answer: False • Question 2 2 out of 2 points Parameters are known‚ constant values that are usually coefficients of variables in equations. Answer Selected Answer: True Correct Answer: True • Question 3 0 out of 2 points Fixed cost is the difference between total cost and total variable cost

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    Mat 540 Stateline shipping

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    1) The model for the transportation problem consists of 18 decision variables‚ representing the number of barrels of wastes transported from each of the 6 plants to each of the 3 waste disposal sites: = Number of Barrels transported per week from plant ‘i’ to the j-th waste disposal site‚ where i = 1‚ 2‚ 3‚ 4‚ 5‚ 6 and j = A‚ B‚ C. The objective function of the manager is to minimize the total transportation cost for all shipments. Thus the objective function is the sum of the individual

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    Mat 222 Week 1 Assignment

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    Solving Proportions Tara Lint MAT 222 Week 1 Assignment Instructor: James Segala August 18‚ 2013 Solving Proportions Proportions exist in the real world. For example‚ in finding out the price of a unit‚ or the population of a specific species. The first problem that we are working with states that “. Bear population. To estimate the size of the bear population on the Keweenaw Peninsula‚ conservationists captured‚ tagged‚ and released 50 bears. One year later‚ a random sample of 100 bears

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    MAT 540 Week 6 Homework

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    CLICK TO DOWNLOAD MAT 540 Week 6 Homework Complete the following problems from Chapter 2: 1. Problems 2‚ 6‚ 7‚ 12‚ 16‚ 20 2. Chapter 2 2.      A company produces two products that are processed on two assembly lines.  Assembly line 1 has 100 available hours‚ and assembly line 2 has 42 available hours.  Each product requires 10 hours of processing time on line 1‚ while on line 2 product 1 requires 7 hours and product 2 requires 3 hours.  The profit for product 1 is $6 per unit‚ and the profit

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    Mat 101 Reflective Essay

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    In regards to how much I feel I improved my knowledge and skills of advanced math during this course‚ I sadly have to say none whatsoever. I am just as frustrated with math at the end of this course as I was when I started. I did put an honest effort into trying to learn the material as best I could. I thought that since I had not taken math since high school nearly ten years ago‚ I would grasp the concepts easier. Apparently I was wrong. I honestly believe that as lackluster as my performance

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    4 Mat Review McMinn

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    La Dawn M. Brooks Psychology Theology and Spirituality in Christian Counseling Liberty University April 25‚ 2015 Summary The book review that will be given in this paper is that of Dr. Mark McMinn’s Psychology‚ Theology‚ and Spirituality in Christian Counseling. In the first chapter opening pages McMinn briefly writes about religion within the counseling office environment‚ and exposes the oppositions Christian counselors face as they incorporate religious interventions in regards

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    Food Booth Mat 540

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    A. Julia Robertson is considering renting a food booth at her school. She is seeking ways to finance her last year and thought that a food booth outside her school’s stadium would be ideal. Her goal is to earn the most money possible thereby increasing her earnings. In this case problem‚ she decided to sell pizza‚ hotdogs and BBQ sandwiches. The following LP model illustrates the maximum net profit and constraints that will determine whether or not to least the booth. Z = $ .75(X1) + $1.05(X2)

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    Mat 221 Wk 5

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    Buried treasure. Ahmed has half of a treasure map‚ which indicates that the treasure is buried in the desert 2x - 6 paces from Castle Rock. Vanessa has the other half of the map. Her half indicates that to find the treasure‚ one must get to Castle Rock‚ walk x paces to the north‚ and then walk 2x - 4 paces to the east. If they share their information then they can find x and save a lot of digging. What is x? Given this scenario the Pythagorean Theorem would be the strategy we use to solve for x

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