←ĦescIfe→>> с7¹10. [-/0.9 Points]ASolve.Finite and Financial Mathematic XQ101NeBookType here to searchb Success Confirmation of Questi XO8 https://www.webassign.net/web/Student/Assignment-Responses/last?dep-30677035#Q5Additional MaterialsDETAILSN°A T-shirt company has three machines, I, II, and III, which can be used to produce two types of T-shirts, standard design and custom design. The following table shows thenumber of minutes required on each machine to produce the designs.WMachineIIIStandard11Custom145For efficient use of equipment, the company uses machine I at least 240 minutes per day, machine II at least 700 minutes per day, and machine III at least 1000 minutesper day. Each standard T-shirt costs $7, and each custom T-shirt costs $9. Find the number of each type of T-shirt that should be produced to minimize costs.standard designcustom designcostS$X#3*Section 3.3 Linear Programming XEROLFFM8 3.3.046.D***$4IFсIII1BIis%A5R TVG6Y&H374ly+.MY NOTESNB--8BOJ(9MKfoMASK YOUR TEACHERO<38°F Mostly sunnyinsertOImPLT-ha{+PRACTICE ANOTHER고;=Ⓒ C Co1prt scr$402:32 PM1/15/2023BANG & OLUFS☺backspace1X↑ shiftdel

Machine Cost($) I II III Standard 1 1 1 7 Custom Design 1 4 5 9 Running time(…

Answered: A T-shirt company has three machines,…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Ethan Steel, Inc. has three factories that manufacture steel components for three different rail projects located at three different sites. They want to determine how many steel components must be transported from each factory to each project site. The demand for the steel components for the three projects, A, B and C, are 2500, 3000 and 4500, respectively. The production and shipping details are as below: Production details: Factory Maximum capacity 1 3000 5000 3000 2 3 Shipping details (with per-unit shipping cost in dollars): Project Factory A B C 1 7 8 2 2 6 5 4 3 1 9 6 Develop a linear programming optimization model to determine the distribution plan (from factories to projects) that minimizes the total transportation cost. (Do NOT solve the model.)
A factory that produces hygiene materials produces hygiene packages with three different contents, namely individual, family, xl-family, from masks, disinfectants and soap products. Stocks of hygiene products vary from week to week. For this reason, the factory applies a different production schedule for each week. For example, for the next week, how many boxes of individual, family and xl-family hygiene packages can they produce and put up for sale by using 270 thousand masks, 130 thousand disinfectants and 85 thousand soaps? Use the Gaussian Seidal method to reach the solution with an error of 0.1. Let the initial values for mask, disinfectant and soap are given as 49, 19 and 4, respectively. The amount of products in the packages is given in the table.(Note: do not use the values in thousands when trading.You can take 270, 230 and 85)
A regional photo lab produces two different photo packages. The number of photos of each type in each package and how many of each type is available is summarized in the following table. Wallet Size 5 x 7 8 x 10 Standard Package 11 1 Plus Package 14 7 Total Available 1694 1470 678 The corporate office requires the lab sell at least 26 standard packages and 8 plus packages a week. If the cost of producing one standard package is $14 and one plus package is $19, how many of each type of package must the photo lab sell each week in order to minimize their costs, but still meet corporate requirements? What is the minimum cost? The minimum cost is $ when standard packages and plus packages are sold.
A landscape contractor is hired to cultivate ornamental plants in three new residential developments. The contractor charges the developer for each tree cultivated, an hourly rateto cultivate the ornamental plants, and a fixed delivery charge. In one development it took211 labour hours to cultivate 244 ornamental plants for a cost of $9394. In a second development it took 128 labour hours to cultivate 283 ornamental plants for a cost of $8270. In the final development it took 165 labour hours to cultivate 386 ornamental plants for a cost of $10938.In total 504 labour hours were taken and 913 ornamental plants were cultivated. Using Cramer’s Rule of the Inverse Method, determine the cost for each tree, the hourly labour charge, and the delivery charge.
Two numbers are greater than 10 but less than 40. Their GCF is 17. What are the two numbers?
Anela is a computer scientist who is formulating a large and complicated program for a type of data processing. She has three ways of storing and retrieving data: cloud storage, disk, or hard drive. As an experiment, she sets up her program in three different ways: one using cloud storage, one using disks, and the other using a hard drive. Then she makes four test runs of this type of data processing on each program. The time required to execute each program is shown in the following table (in minutes). Use a 0.01 level of significance to test the hypothesis that the mean processing time is the same for each method. Hard Drive Cloud Disks 8.8 7.5 7.1 8.8 9.2 6.6 8.0 7.2 10.2 7.6 7.9 8.0 (i) Give the value of the level of significance. (ii) Find the sample test statistic. (Round your F Ratio to two decimal places. Round all other answers to four decimal places.) (vi) In the case of one-way ANOVA, make a summary table. (Round your answers to three decimal places.)…
In her last semester at SPC, Polly Hedron needs to take Statistics, Composition 2, Ethics, and Physics. Because Polly is registering early, she has 14 choices for her section of Statistics, 14 choices for her section of Composition, 16 choices for her section of Ethics, and 18 choices for her section of Physics. schedules can Polly choose? From how many possible (You may presume that none of these sections interfere with each other) Your Answer: Answer
Each week at a furniture factory, 2000 work hours are available in the construction department, 1400 workhours in the painting department, and 1300 work hours in the packing department. Producing a chairrequires 2 hours of construction, 1 hour of painting, and 2 hours for packing. Producing a table requires 4hours of construction, 3 hours of painting, and 3 hours for packing. Producing a chest requires 8 hours ofconstruction, 6 hours of painting, and 4 hours for packing. If all available time is used in every department,how many of each item is produced each week? Do not solve this problem, just write the augmentedmatrix associated with this problem. Specify each variable used in the equation.

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